{ "cells": [ { "cell_type": "markdown", "metadata": { "id": "_fBSLMzIdTDw" }, "source": [ "## **Тьюториал \"Параллельные алгоритмы поиска аномалий во временных рядах\" на всероссийской научной конференции с международным участием [«Параллельные вычислительные технологии (ПаВТ) 2026»](https://xn--80ae1bo.xn--p1ai/2026/)**" ] }, { "cell_type": "markdown", "metadata": { "id": "P5K3XSANfdZl" }, "source": [ "### **Часть 1. Введение в задачу поиска аномалий**" ] }, { "cell_type": "markdown", "source": [ "##### **Задание 1.** Подготовка GPU-среды выполнения" ], "metadata": { "id": "3p9I6kXGIw4R" } }, { "cell_type": "markdown", "source": [ "Перед началом прохождения практической части тьюториала выполните подключение Google Диск для сохранения материалов тьюториала и полученных результатов, а также клонируйте [GitHub-репозиторий с материалами](https://github.com/KraevaYA/pct-tutorial-2026). Репозиторий будет склонирован непосредственно на Google Диск, что обеспечит постоянное хранение всех материалов. При последующих запусках достаточно будет перейти в эту директорию. Далее установите все необходимые зависимости." ], "metadata": { "id": "B7taeJYRF01i" } }, { "cell_type": "code", "source": [ "from google.colab import drive\n", "drive.mount('/content/drive')\n", "\n", "!git clone https://github.com/KraevaYA/pct-tutorial-2026.git /content/drive/MyDrive/pct-tutorial-2026\n", "%cd /content/drive/MyDrive/pct-tutorial-2026\n", "\n", "!pip install -r requirements.txt -q" ], "metadata": { "id": "BzV4XkmxEaBe" }, "execution_count": null, "outputs": [] }, { "cell_type": "markdown", "source": [ "Выполните настройку Numba для работы с CUDA и проверьте доступность GPU. Для этого выполните следующие команды:\n", "* `config.CUDA_ENABLE_PYNVJITLINK = 1`: включает поддержку Just-In-Time компиляции для GPU, необходимую для выполнения ядер CUDA в Numba.\n", "* `!nvidia-smi`: выводит информацию об установленном графическом процессоре, версии драйверов и CUDA.\n", "* `!nvcc --version`: отображает версию компилятора CUDA, что подтверждает корректность установки инструментов разработки." ], "metadata": { "id": "9ciLYILOI0AD" } }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "MJGVRKk702lA" }, "outputs": [], "source": [ "from numba import config\n", "config.CUDA_ENABLE_PYNVJITLINK = 1" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "collapsed": true, "id": "MWCkzigMeFhu", "outputId": "9da8135a-2e75-4f43-fa71-1109e9fb9077" }, "outputs": [ { "output_type": "stream", "name": "stdout", "text": [ "Sun Apr 5 05:59:40 2026 \n", "+-----------------------------------------------------------------------------------------+\n", "| NVIDIA-SMI 580.82.07 Driver Version: 580.82.07 CUDA Version: 13.0 |\n", "+-----------------------------------------+------------------------+----------------------+\n", "| GPU Name Persistence-M | Bus-Id Disp.A | Volatile Uncorr. ECC |\n", "| Fan Temp Perf Pwr:Usage/Cap | Memory-Usage | GPU-Util Compute M. |\n", "| | | MIG M. |\n", "|=========================================+========================+======================|\n", "| 0 Tesla T4 Off | 00000000:00:04.0 Off | 0 |\n", "| N/A 57C P8 10W / 70W | 0MiB / 15360MiB | 0% Default |\n", "| | | N/A |\n", "+-----------------------------------------+------------------------+----------------------+\n", "\n", "+-----------------------------------------------------------------------------------------+\n", "| Processes: |\n", "| GPU GI CI PID Type Process name GPU Memory |\n", "| ID ID Usage |\n", "|=========================================================================================|\n", "| No running processes found |\n", "+-----------------------------------------------------------------------------------------+\n" ] } ], "source": [ "!nvidia-smi" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "OBYjcuGPeHlg", "outputId": "c078b025-5606-4a99-853b-e7e85fd55c02" }, "outputs": [ { "output_type": "stream", "name": "stdout", "text": [ "nvcc: NVIDIA (R) Cuda compiler driver\n", "Copyright (c) 2005-2025 NVIDIA Corporation\n", "Built on Fri_Feb_21_20:23:50_PST_2025\n", "Cuda compilation tools, release 12.8, V12.8.93\n", "Build cuda_12.8.r12.8/compiler.35583870_0\n" ] } ], "source": [ "!nvcc --version" ] }, { "cell_type": "markdown", "metadata": { "id": "JmHOPTvYfA7Q" }, "source": [ "Импортируйте необходимые библиотеки и модули." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "QuLhOS5veJ2Q", "colab": { "base_uri": "https://localhost:8080/", "height": 17 }, "outputId": "e76739d3-fc28-4e78-d6f9-8de839b0c96f" }, "outputs": [ { "output_type": "display_data", "data": { "text/html": [ " \n", " " ] }, "metadata": {} } ], "source": [ "import numpy as np\n", "import pandas as pd\n", "\n", "from anomaly_detection.plots import *\n", "from anomaly_detection.algorithms.serial import STOMP\n", "from anomaly_detection.metrics import get_metrics" ] }, { "cell_type": "markdown", "metadata": { "id": "upssgD79o7vF" }, "source": [ "В данном тьюториале для выполнения частей 1 и 2 в качестве данных будет использоваться временной ряд [NYC_Taxi](https://doi.org/10.1109/ICMLA.2015.141), который показывает среднечасовое количество пассажировов такси в течение 75 дней осенью 2014 года.\n", "\n", "Исходные данные хранятся в csv-файле *nyc_taxi.csv*, расположенном в директории *./datasets*. В каждой строке файла содержится следующая информация, разделенная `;` :\n", "* временная метка в формате %d.%m.%y %H:%M, где %d — день месяца, %m — месяц, %y — две последние цифры года, а %H:%M — часы в 24-часовом формате и минуты;\n", "* количество пассажиров, которые воспользовались такси в течение 30 минут, отсчитываемых c соответствующей временной метки;\n", "* метка, принимающая значение 0 или 1. Если метка равна 1, то это показывает о начале некоторого нетипичного события, приводящего к появлению аномалии в данных.\n", "\n", "Согласно разметке, в данных имеется две аномалии.\n", "\n", "##### **Задание 2.** Загрузка и визуализация ряда NYC Taxi\n", "\n", "Загрузите временной ряд NYC_Taxi из файла *nyc_taxi.csv*, расположенного в директории *./datasets*. Для этого воспользуйтесь функцией `read_csv()` из библиотеки *pandas*. Настройте считывание файла таким образом, чтобы первый столбец использовался в качестве индекса, а первая строка – в качестве названия столбцов. После успешного считывания с помощью функции `to_datetime()` из *pandas* преобразуйте столбец с временными метками в объекты datetime, указав необходимый формат %d.%m.%y %H:%M." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "Q49GBcD3oyJP" }, "outputs": [], "source": [ "ts_path = './datasets/nyc_taxi.csv'\n", "\n", "# INSERT YOUR CODE\n", "ts = pd.read_csv(ts_path, index_col=0, header=0)\n", "ts.index = pd.to_datetime(ts.index, format='%d.%m.%y %H:%M')" ] }, { "cell_type": "markdown", "metadata": { "id": "p3lT0t8oo4Sz" }, "source": [ "Для просмотра временного ряда NYC_Taxi постройте двумерный график. Для этого вызовите функцию `plot_ts()` из модуля *plots.py*, передав ей в качестве аргументов значения временного ряда `ts['value']`, название графика (например, 'Time series NYC_Taxi'), названия вертикальной и горизонтальной осей (например, 'Time' и 'Passenger number' соответственно)." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 417 }, "id": "gtEhko3BoyMI", "outputId": "409b30bd-bad2-432d-b7e4-c760c11f4965" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "width": 3 }, "x": [ "2014-10-01T00:00:00", "2014-10-01T00:30:00", "2014-10-01T01:00:00", "2014-10-01T01:30:00", "2014-10-01T02:00:00", "2014-10-01T02:30:00", "2014-10-01T03:00:00", "2014-10-01T03:30:00", "2014-10-01T04:00:00", "2014-10-01T04:30:00", "2014-10-01T05:00:00", "2014-10-01T05:30:00", "2014-10-01T06:00:00", "2014-10-01T06:30:00", "2014-10-01T07:00:00", "2014-10-01T07:30:00", 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"height": 400 }, "config": { "plotlyServerURL": "https://plot.ly" } }, "text/html": [ "
" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_ts(ts['value'], title=\"Time series NYC_Taxi\", x_label=\"Time\", y_label=\"Passenger number\")" ] }, { "cell_type": "markdown", "metadata": { "id": "e_gEUywylZV6" }, "source": [ "Одним из вариантов решения задачи поиска диссонансов во временной ряде является вычисление матричного профиля ряда.\n", "\n", "**Матричным профилем ряда $T$** для длины подпоследовательности $m$ называется ряд $MP$, $i$-м элементом которого является расстояние между $i$-й подпоследовательностью ряда, имеющей длину $m$, и ее ближайшим соседом той же длины $m$:\n", "\\begin{equation}\n", " MP = \\{\\text{Dist}(T_{i,\\,m}, T_{j,\\,m})\\}_{i=1}^{n-m+1},\n", " \\\\\n", " {где} \\quad T_{j,\\,m}=\\arg \\min_{1\\leqslant q\\leqslant n-m+1} \\text{Dist}(T_{i,\\,m}, T_{q,\\,m}), \\quad |i-q| > m.\n", "\\end{equation}\n", "\n", "Матричный профиль дает аналитику понимание свойств подпоследовательностей временного ряда через степень сходства этих подпоследовательностей со своими ближайшими соседями. Так, например, *локальные максимумы* матричного ряда соответствуют *аномалиям* (диссонансам) ряда.\n", "\n", "##### **Задание 3.** Поиск top-$k$ диссонансов\n", "\n", "Для поиска top-$k$ диссонансов на основе матричного профиля выполните следующие действия:\n", "* Создайте экземпляр класса `STOMP`, передав в конструктор длину диссонанса `m` и количество диссонансов `top_k`, которые необходимо найти.\n", "* Вызовите метод `predict()` у созданного экземпляра, передав ему значения временного ряда `ts['value'].values`.\n", "\n", "В качестве значений задайте `m = 96` и `top_k = 5`.\n" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true, "id": "VKevcNh9j432" }, "outputs": [], "source": [ "# INSERT YOUR CODE\n", "m = 96\n", "top_k = 5\n", "discords = {}\n", "\n", "stomp = STOMP(m, top_k=top_k)\n", "discords = stomp.predict(ts['value'].values)" ] }, { "cell_type": "markdown", "metadata": { "id": "vlyXBwHooN6p" }, "source": [ "В результате выполнения метода `predict()` будет возвращен словарь, содержащий следующее:\n", "* `m` – длины найденных диссонансов;\n", "* `indices` — индексы диссонансов (порядковые номера подпоследовательностей-диссонансов во временном ряде);\n", "* `distances` — расстояния от диссонансов до их ближайших соседей;\n", "* `nn_indices` — индексы ближайших соседей для каждого диссонанса;\n", "* `mp` — матричный профиль ряда.\n", "\n", "Чтобы убедиться в этом, выполните вывод полученных результатов." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "SLIg7bs6_ilD", "outputId": "23961296-b0ce-4f60-ae96-4782236eca5f" }, "outputs": [ { "output_type": "execute_result", "data": { "text/plain": [ "{'m': [96, 96, 96, 96, 96],\n", " 'indices': [np.int64(2689),\n", " np.int64(2789),\n", " np.int64(1452),\n", " np.int64(531),\n", " np.int64(3452)],\n", " 'distances': [np.float64(5.862946432964089),\n", " np.float64(4.618772721966986),\n", " np.float64(4.241043745808476),\n", " np.float64(2.3301960358957237),\n", " np.float64(1.916386927268015)],\n", " 'nn_indices': [484, 912, 1788, 867, 3116],\n", " 'mp': array([0.69943062, 0.70114158, 0.70503142, ..., 0.93276591, 0.94483392,\n", " 0.96234584])}" ] }, "metadata": {}, "execution_count": 9 } ], "source": [ "# INSERT YOUR CODE\n", "discords" ] }, { "cell_type": "markdown", "metadata": { "id": "yeeKWysMj4JG" }, "source": [ "Выполните визуализацию найденных top-$k$ диссонансов с помощью функции `plot_discords()` из модуля *plots.py*, передав временной ряд `ts`, результат выполнения алгоритма поиска диссонансов, полученный на предыдущем шаге, `discords` и флаг `is_detailed = True`, включающий детальный режим визуализации. При установке этого аргумента на графике будут дополнительно отображены верно найденные диссонансы (True Positive, TP), ложные срабатывания (False Positive, FP), пропущенные аномалии (False Negative, FN)." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 542 }, "id": "ZCnwl6HhkDwo", "outputId": "c094c643-89b5-4c9e-833f-e39c969b2c43" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "color": "#636EFA" }, "name": "Time Series", "x": [ "2014-10-01T00:00:00", "2014-10-01T00:30:00", "2014-10-01T01:00:00", "2014-10-01T01:30:00", "2014-10-01T02:00:00", "2014-10-01T02:30:00", "2014-10-01T03:00:00", "2014-10-01T03:30:00", "2014-10-01T04:00:00", "2014-10-01T04:30:00", "2014-10-01T05:00:00", "2014-10-01T05:30:00", "2014-10-01T06:00:00", "2014-10-01T06:30:00", "2014-10-01T07:00:00", "2014-10-01T07:30:00", "2014-10-01T08:00:00", "2014-10-01T08:30:00", 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"plotlyServerURL": "https://plot.ly" } }, "text/html": [ "
" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_discords(ts, discords, is_detailed=True)" ] }, { "cell_type": "markdown", "metadata": { "id": "nuDwgwULrRob" }, "source": [ "**Выводы:**\n", "\n", "На верхнем графике представлен исходный временной ряд с отмеченными диссонансами, найденными алгоритмом. В среднем графике показан матричный профиль, содержащий расстояния от каждой подпоследовательности ряда до их ближайших соседей. Нижний график отображает истинную разметку, которая указывает на наличие двух аномалий в моменты времени 01.11.2014 19:00 и 27.11.2014 15:30. Эти аномалии объясняются двумя событиями в США:\n", "1. переходом с летнего на зимнее время, осуществляемым ежегодно в первое воскресенье ноября и выпавшим в 2014 году на 2 ноября;\n", "2. Днем благодарения, празднование которого ежегодно проводится в четвертый четверг ноября, и выпавшим в 2014 году на 27 ноября.\n", "\n", "Можно видеть, что алгоритм находит все истинные диссонансы, однако среди предсказанных диссонансов есть и три ложно-положительных, появившиеся в моменты времени 12.10.2014 01:30, 28.11.2014 02:30 и 11.12.2014 22:00. Несмотря на то, что данные диссонансы отмечены как FP, обнаружение их алгоритмом не является безосновательным:\n", "* диссонанс (12.10.2014 01:30) можно связать с праздником Днем Колумба, отмечаемым ежегодно 12 октября в честь прибытия Х. Колумба в Америку 12 октября 1492;\n", "* диссонанс (28.11.2014 02:30) можно связать с «Черной пятницей», днем массовых распродаж.\n", "\n", "Диссонанс 11.12.2014 22:00 остается необъясненным — возможно, ажиотаж перед рождественским праздником?\n", "\n", "Таким образом, можно сделать вывод о том, что алгоритм позволяет находить диссонансы, которые зрительно нельзя обнаружить." ] }, { "cell_type": "markdown", "metadata": { "id": "oGtbvM4QeZcs" }, "source": [ "### **Часть 2. Поиск диссонансов фиксированной длины**" ] }, { "cell_type": "markdown", "metadata": { "id": "Zz6YKgVnMysZ" }, "source": [ "#### Последовательный алгоритм DRAG (Discord Range Aware Gathering)\n", "\n", "Однако сложность вычисления матричного профиля высока и составляет $O(n^2)$, где $n$ — длина ряда, что в случае больших временных рядов приводит к низкому быстродействию. Существуют более эффективные алгоритмы поиска диссонансов во временных рядах. К таким алгоритмам относят алгоритм [DRAG](https://doi.org/10.1109/ICDM.2007.61). DRAG основан на понятии диапазонного диссонанса. Под **диапазонным диссонансом** понимается подпоследовательность ряда длины $m$, ближайший сосед которой находится на расстоянии не менее наперед заданного порога $r$. Алгоритм DRAG включает две фазы: отбор и очистка кандидатов, на которых выполняется поиск потенциальных диссонансов и отбрасывание ложноположительных экземпляров соответственно.\n" ] }, { "cell_type": "markdown", "metadata": { "id": "bNlIEp6KPYMR" }, "source": [ "##### **Задание 4.** Алгоритм DRAG (CPU)\n", "\n", "Выполните поиск диапазонных диссонансов во временном ряде NYC_Taxi с помощью алгоритма DRAG. Для этого создайте экземпляр класса `DRAG`, передав в конструктор следующие параметры:\n", "* `m = 96` — длина диссонанса;\n", "* `r = 1.85` — пороговое расстояние до ближайшего соседа.\n", "\n", "Затем вызовите метод `predict()` у созданного экземпляра, передав ему значения временного ряда `ts['value'].values.astype('float64')`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 17 }, "id": "rd2ThdVMLK1K", "outputId": "1e89443b-9365-4819-cc5c-1f0a4a6f11c9", "collapsed": true }, "outputs": [ { "output_type": "display_data", "data": { "text/html": [ " \n", " " ] }, "metadata": {} } ], "source": [ "from anomaly_detection.algorithms.serial import DRAG\n", "from anomaly_detection.experiments import Experiment" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "_ObjyGY9SXK1" }, "outputs": [], "source": [ "# INSERT YOUR CODE\n", "m = 96\n", "r = 1.85\n", "\n", "drag = DRAG(m, r)\n", "drag_discords = drag.predict(ts['value'].values.astype('float64'))" ] }, { "cell_type": "markdown", "metadata": { "id": "RL0ZboftSc7n" }, "source": [ "В результате метод `predict()` вернет найденные диапазонные диссонансы. Далее выполните вывод полученных результатов." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "collapsed": true, "id": "84d-V84RTpxr", "outputId": "fedf7440-efa0-4a89-ab57-ad4c37ff1012" }, "outputs": [ { "output_type": "execute_result", "data": { "text/plain": [ "{'m': [96, 96, 96, 96, 96],\n", " 'indices': [np.int64(2689),\n", " np.int64(2789),\n", " np.int64(1452),\n", " np.int64(531),\n", " np.int64(3452)],\n", " 'distances': [np.float64(5.8629464329641365),\n", " np.float64(4.6187727219669785),\n", " np.float64(4.241043745808521),\n", " np.float64(2.330196035895792),\n", " np.float64(1.9163869272679481)],\n", " 'mp': array([-inf, -inf, -inf, ..., -inf, -inf, -inf])}" ] }, "metadata": {}, "execution_count": 13 } ], "source": [ "# INSERT YOUR CODE\n", "drag_discords" ] }, { "cell_type": "markdown", "metadata": { "id": "sSfcWLrNku0w" }, "source": [ "Постройте графики, визуализирующие найденные алгоритмом DRAG диссонансы, с помощью функции `plot_discords()` из модуля *plots.py*." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 542 }, "collapsed": true, "id": "czobkvVlY59a", "outputId": "7b00e5ed-99f3-4812-f835-807321245b47" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "color": "#636EFA" }, "name": "Time Series", "x": [ "2014-10-01T00:00:00", "2014-10-01T00:30:00", "2014-10-01T01:00:00", "2014-10-01T01:30:00", "2014-10-01T02:00:00", "2014-10-01T02:30:00", "2014-10-01T03:00:00", "2014-10-01T03:30:00", "2014-10-01T04:00:00", "2014-10-01T04:30:00", "2014-10-01T05:00:00", "2014-10-01T05:30:00", "2014-10-01T06:00:00", "2014-10-01T06:30:00", "2014-10-01T07:00:00", "2014-10-01T07:30:00", "2014-10-01T08:00:00", "2014-10-01T08:30:00", "2014-10-01T09:00:00", "2014-10-01T09:30:00", "2014-10-01T10:00:00", "2014-10-01T10:30:00", "2014-10-01T11:00:00", 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" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_discords(ts, drag_discords, True)" ] }, { "cell_type": "markdown", "metadata": { "id": "fYLVISq7q8U9" }, "source": [ "##### **Задание 5.** Исследование влияния порога\n", "\n", "Проведите эксперимент по исследованию влияния порога $r$ на точность алгоритма DRAG, а также на количество найденных кандидатов и диссонансов на фазах отбора и очистки.\n", "\n", "Для оценки точности используйте стандартные метрики качества, определяемые следующим образом:\n", "\\begin{equation}\n", " Precision = \\frac{TP}{TP+FP}; \\quad Recall=\\frac{TP}{TP+FN}; \\quad F1=2\\cdot\\frac{Precision\\cdot Recall}{Precision+Recall}, \\;\\; где\n", "\\end{equation}\n", "\n", "$Precision$ – доля истинных диссонансов среди всех предсказанных алгоритмом диссонансов.\n", "\n", "$Recall$ – доля верно предсказанных диссонансов среди всех истинных диссонансов.\n", "\n", "$F1$-мера – гармоническое среднее между $Precision$ и $Recall$, сбалансированно учитывающее как ложные, так и пропущенные аномалии.\n", "\n", "Для проведение эксперимента создайте экземпляр класса `Experiment`, передав ему следующие параметры:\n", "* `cpu_alg = DRAG` — используемый алгоритм;\n", "* `fixed_params = {'m': 96}` — фиксированная длина диссонанса;\n", "* `arying_params = {'r': np.arange(0.5, 5, 0.5)}` — порог $r$ от 0.5 до 5 с шагом 0.5;\n", "* `metrics = ['phase_stats', 'accuracy']` — сбор статистики по фазам и метрик качества.\n", "\n", "Запустите эксперимент методом `run()`, передав значения временного ряда и аннотацию истинных аномалий. Визуализируйте результаты с помощью метода `plot()`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 717 }, "id": "07GS24V-I-iL", "outputId": "19a1e9a1-68e2-4c03-c3d1-fee876c659f4", "collapsed": true }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "alignmentgroup": "True", "hovertemplate": "Statistics=candidates
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CPU: Linux-6.6.113+-x86_64-with-glibc2.35", "font": { "size": 20, "color": "black" }, "x": 0.5 }, "legend": { "font": { "size": 16, "color": "black" }, "tracegroupgap": 300 }, "showlegend": true, "plot_bgcolor": "rgba(0,0,0,0)", "paper_bgcolor": "rgba(0,0,0,0)", "width": 1000, "height": 700 }, "config": { "plotlyServerURL": "https://plot.ly" } }, "text/html": [ "
" ] }, "metadata": {} } ], "source": [ "exp1 = Experiment(cpu_alg=DRAG,\n", " fixed_params={'m': 96},\n", " varying_params={'r': np.arange(0.5, 5, 0.5)},\n", " metrics=['phase_stats', 'accuracy'])\n", "results_exp1 = exp1.run(ts['value'].values.astype('float64'),\n", " annotation=ts['label'].values)\n", "exp1.plot()" ] }, { "cell_type": "markdown", "metadata": { "id": "GAUZBIPr9cgR" }, "source": [ "**Выводы:**\n", "\n", "На первом графике представлена зависимость количества кандидатов (фаза отбора) и диссонансов (фаза очистки) от значения порога $r$. Видно, что при увеличении значения порога $r$, количество найденных кандидатов и диссонансов на фазах алгоритма DRAG уменьшается.\n", "\n", "На втором графике отображены метрики качества $Precision$, $Recall$ и $F1$ в зависимости от $r$. Можно заметить, что при слишком маленьких значениях порога $r$ (при $r=0.5$, $r=1.0$, $r=1.5$) алгоритм DRAG находит как истинные диссонансы (соответствующие указанным выше событиям в США), так и ложноположительные. Этот факт доказывается низкими показателями $Precision$ по сравнению с большими значениями $r$. Таким образом, чем меньше $r$, тем больше ложных диссонансов и тем меньше становится метрика $Precision$ (приближается к нулю).\n", "\n", "При слишком больших значениях порога $r$ (при $r=4.5$) алгоритм DRAG не находит все истинные диссонансы в исходном ряде. Наблюдается падение метрики $Recall$ в два раза относительно значений при меньших $r$.\n", "\n", "Тем самым, результат алгоритма DRAG критически зависит от подбора порога $r$. Неудачно подобранный порог может привести к избыточному количеству ложноположительных диссонансов, либо к пропуску истинных аномалий." ] }, { "cell_type": "markdown", "metadata": { "id": "xeIMw3-Lujm0" }, "source": [ "Выполните визуализацию результатов работы алгоритма DRAG для трех различных значений порога $r$: маленького, оптимального и большого (например,\n", "`r=1`, `r=3` и `r=4.5`). Для каждого значения создайте экземпляр класса `DRAG` с соответствующим параметром `r` (при фиксированном `m=96`), выполните поиск диссонансов методом `predict()`, затем постройте график с помощью функции `plot_discords()`из модуля `plots.py`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 1000 }, "collapsed": true, "id": "pYKVzKBQdPak", "outputId": "cffe217c-55af-45a1-c04a-2b129d3f86a4" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "color": "#636EFA" }, "name": "Time Series", "x": [ "2014-10-01T00:00:00", "2014-10-01T00:30:00", "2014-10-01T01:00:00", "2014-10-01T01:30:00", "2014-10-01T02:00:00", "2014-10-01T02:30:00", "2014-10-01T03:00:00", "2014-10-01T03:30:00", "2014-10-01T04:00:00", "2014-10-01T04:30:00", "2014-10-01T05:00:00", "2014-10-01T05:30:00", "2014-10-01T06:00:00", "2014-10-01T06:30:00", "2014-10-01T07:00:00", 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" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "r_list = [1, 3, 4.5]\n", "\n", "for r in r_list:\n", " drag = DRAG(m, r)\n", " drag_discords = drag.predict(ts['value'].values.astype('float64'))\n", " plot_discords(ts, drag_discords, is_detailed=True)" ] }, { "cell_type": "markdown", "metadata": { "id": "35ZR2bg5eSPJ" }, "source": [ "#### Параллельный алгоритм PD3 (Parallel DRAG-based Discord Discovery)\n", "\n", "Параллельный алгоритм [PD3](https://doi.org/10.1134/S1054661823020062) для GPU основан на последовательном алгоритме [DRAG](https://doi.org/10.1109/ICDM.2007.61) Янкова и др. В отличие от исходного алгоритма, PD3 использует квадрат нормализованного евклидова расстояния в качестве метрики для ускорения вычислений. Кроме того, в алгоритм PD3 добавлена ​​фаза предобработки, заключающаяся в параллельном вычислении средних значений и стандартных отклонений всех подпоследовательностей временного ряда. Результаты затем используются на фазах отбора и очистки кандидатов для вычисления расстояний между подпоследовательностями временного ряда. Каждая из этих фаз алгоритма распараллеливается отдельно на основе концепции параллелизма по данным и использования векторных структур данных." ] }, { "cell_type": "markdown", "metadata": { "id": "ZfrPM7eROYjT" }, "source": [ "##### **Задание 6.** Алгоритм PD3 (GPU)\n", "\n", "Выполните поиск диапазонных диссонансов во временном ряде NYC_Taxi с помощью алгоритма PD3. Для этого создайте экземпляр класса `PD3` из модуля *pd3.py*, передав в конструктор параметры `m = 96` и `r = 1.85` (аналогично алгоритму DRAG). Затем вызовите метод `predict()`, передав ему значения временного ряда `ts['value'].values.astype('float64')`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "D8hZTsErJmHJ" }, "outputs": [], "source": [ "from anomaly_detection.algorithms.parallel import PD3" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "collapsed": true, "id": "oN2xv1-9JKlo", "outputId": "5899770a-e6a0-4b7d-ee73-00ce19102866" }, "outputs": [ { "output_type": "stream", "name": "stderr", "text": [ "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 29 will likely result in GPU under-utilization due to low occupancy.\n", "\n", "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 7 will likely result in GPU under-utilization due to low occupancy.\n", "\n", "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 29 will likely result in GPU under-utilization due to low occupancy.\n", "\n", "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 7 will likely result in GPU under-utilization due to low occupancy.\n", "\n" ] } ], "source": [ "# INSERT YOUR CODE\n", "r = 1.85\n", "m = 96\n", "\n", "pd3 = PD3(m, r)\n", "pd3_discords = pd3.predict(ts['value'].values.astype('float64'))" ] }, { "cell_type": "markdown", "metadata": { "id": "-CbRcDKknly-" }, "source": [ "Далее выведите полученные результаты на экран и выполните визуализацию найденных с помощью PD3 диссонансов с помощью функции `plot_discords()`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "Y26XKijVecG_", "outputId": "3fe5d01a-1cca-4e6e-cea8-2981db11fec0" }, "outputs": [ { "output_type": "execute_result", "data": { "text/plain": [ "{'m': [96, 96, 96, 96, 96],\n", " 'indices': [np.int64(2689),\n", " np.int64(2789),\n", " np.int64(1452),\n", " np.int64(531),\n", " np.int64(3452)],\n", " 'distances': array([5.86298424, 4.61877001, 4.24106759, 2.33015487, 1.93751064]),\n", " 'mp': array([-inf, -inf, -inf, ..., -inf, -inf, -inf], dtype=float32)}" ] }, "metadata": {}, "execution_count": 19 } ], "source": [ "pd3_discords" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 542 }, "id": "rriPap12nl7S", "outputId": "61afaba6-a68f-4abb-eb27-d563707ee85d", "collapsed": true }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "color": "#636EFA" }, "name": "Time Series", "x": [ "2014-10-01T00:00:00", "2014-10-01T00:30:00", "2014-10-01T01:00:00", "2014-10-01T01:30:00", "2014-10-01T02:00:00", "2014-10-01T02:30:00", 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" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_discords(ts, pd3_discords, is_detailed=True)" ] }, { "cell_type": "markdown", "metadata": { "id": "0YnhXEwllkFW" }, "source": [ "##### **Задание 7.** Сравнение быстродействия DRAG и PD3\n", "\n", "Проведите вторую серию экспериментов по сравнению быстродействия последовательного алгоритма DRAG и параллельного алгоритма PD3. Для этого создайте экземпляр класса `Experiment`, передав ему:\n", "* `cpu_alg = DRAG`— последовательный алгоритм;\n", "* `gpu_alg = PD3` — параллельный алгоритм;\n", "* `fixed_params = {'m': 96}` — фиксированная длина диссонанса;\n", "* `varying_params = {'r': np.arange(0.5, 5, 0.5)}` — порог $r$ от 0.5 до 5 с шагом 0.5;\n", "* `metrics = ['time', 'speedup', 'phase_stats']` — собираемые метрики (время выполнения, ускорение, статистика по фазам).\n", "\n", "Запустите эксперимент методом `run()`, передав значения временного ряда, и визуализируйте результаты с помощью метода `plot()`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 1000 }, "id": "Hm5KKH5J_TNE", "outputId": "c171eade-b8c4-43dd-8760-1c166215ca07", "collapsed": true }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "alignmentgroup": "True", "hovertemplate": "Hardware=cpu_time
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CPU: Linux-6.6.113+-x86_64-with-glibc2.35,
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" ] }, "metadata": {} } ], "source": [ "exp2 = Experiment(cpu_alg=DRAG, gpu_alg=PD3,\n", " fixed_params={'m': 96},\n", " varying_params={'r': np.arange(0.5, 5, 0.5)},\n", " metrics=['time', 'speedup', 'phase_stats'])\n", "results_exp2 = exp2.run(ts['value'].values.astype('float64'))\n", "exp2.plot()" ] }, { "cell_type": "markdown", "metadata": { "id": "1-BoXe49UVfD" }, "source": [ "**Выводы:**\n", "\n", "Можно видеть, что параллельный алгоритм PD3 опережает последовательную версию DRAG как минимум на один порядок. При этом при увеличении параметра $r$ время выполнения обоих алгоритмов уменьшается. Это можно объяснить тем, что при увеличении порога отбрасывается больше кандидатов, что, в свою очередь, приводит к уменьшению времени, затрачиваемому на фазу очистки, и выполняется, в целом, меньше операций для вычисления расстояний между подпоследовательностями ряда." ] }, { "cell_type": "markdown", "metadata": { "id": "Dah8dPfXeiLG" }, "source": [ "### **Часть 3. Поиск диссонансов произвольной длины**" ] }, { "cell_type": "markdown", "metadata": { "id": "GM3324k5QCky" }, "source": [ "Несмотря на то, что алгоритмы DRAG и PD3 позволяют находить диапазонные диссонансы, они имеют два главных недостатка. Во-первых, необходимо вручную подбирать значение порога $r$. Во-вторых, необходимо задавать точную длину искомых диссонансов. На практике это может доставить трудности даже эксперту\n", "в предметной области.\n", "\n", "Следовательно, возникает потребность в алгоритмах, способных выполнять поиск диссонансов для всех длин из заданного диапазона с возможностью адаптивного подбора порога. Для решения этой задачи были разработаны алгоритм MERLIN и его параллельная версия PALMAD, которые устраняют указанные ограничения." ] }, { "cell_type": "markdown", "metadata": { "id": "tUbque-7el-Z" }, "source": [ "#### Последовательный алгоритм MERLIN\n", "\n", " Идея последовательного алгоритма [MERLIN](https://doi.org/10.1109/ICDM50108.2020.00147) заключается в многократном вызове алгоритма DRAG и адаптивном подборе параметра $r$ для каждой длины диссонанса $m$ из заданного диапазона $minL...maxL$. Подбор порога $r$ выполняется следующим образом:\n", "1. для $m = minL$ значение порога устанавливается как $r=2\\sqrt{minL}$, поскольку это максимально возможное расстояние между любой парой подпоследовательностей длины $minL$;\n", "2. для $m \\in [minL+1; minL+5)$ порог равен $r = 0.99 \\cdot nnDist_{m-1}$, где $nnDist_{m-1}$ – расстояние от диссонанса, полученного на предыдущем шаге, до его ближайшего соседа за вычетом небольшой величины в 1%;\n", "2. для $m \\in [minL+5; maxL]$ порог равен $r = \\mu - 2\\sigma$, где $\\mu$ и $\\sigma$ вычисляются на основе расстояний от диссонансов до их ближайших соседей пяти предыдущих длин как:\n", "\\begin{equation}\n", "\\mu \\leftarrow \\mathrm{Mean}(\\{ nnDist_k\\}^{m - 5}_{k=m - 1}); \\quad\n", " \\sigma \\leftarrow \\mathrm{StdDev}(\\{ nnDist_k\\}^{m - 5}_{k=m - 1}).\n", "\\end{equation}\n" ] }, { "cell_type": "markdown", "source": [ "Для выполнения части 3 тьюториала в качестве данных будет использоваться временной ряд PolyTER, который содержит показания беспроводного датчика температуры, снимавшиеся в течение 2018 года в одной из лекционных аудиторий кампуса Южно-Уральского государственного университета (ЮУрГУ) с периодичностью один раз в час. Свое название ряд получил от SCADA-системы PolyTER, установленной в ЮУрГУ. Эта система управляет теплоснабжением зданий университетского кампуса на основе анализа показаний проводных и беспроводных датчиков, установленных в помещениях ЮУрГУ.\n", "\n", "\n", "Исходные данные хранятся в csv-файле *PolyTER_sensor_data_346.csv*, расположенном в директории *./datasets*. В каждой строке файла содержится следующая информация, разделенная ';' :\n", "* временная метка в формате `%Y-%m-%d %H:%M:S%`, где `%Y` – год, `%m` – месяц, `%d` – день месяца, а `%H:%M:%S` – часы в 24-часовом формате, минуты и секунды;\n", "* температура воздуха в аудитории.\n", "\n", "Разметка в данных отсутствует." ], "metadata": { "id": "EfDg05vLrjVX" } }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "IJcU29tZuYtp" }, "outputs": [], "source": [ "from anomaly_detection.algorithms.serial import MERLIN\n", "from anomaly_detection.utils import select_topk_interest_discords, read_json_file" ] }, { "cell_type": "markdown", "metadata": { "id": "RrEvIsTS1NVn" }, "source": [ "##### **Задание 8.** Загрузка и визуализация ряда PolyTER\n", "\n", "Загрузите временной ряд PolyTER из файла *./datasets/PolyTER_sensor_data_346.csv*. Для этого воспользуйтесь функцией `read_csv()` из библиотеки *pandas*. Настройте считывание файла таким образом, чтобы первый столбец использовался в качестве индекса, а первая строка – в качестве названия столбцов. После успешного считывания с помощью функции `to_datetime()` из *pandas* преобразуйте столбец с временными метками в объекты datetime, указав необходимый формат `%Y-%m-%d %H:%M:%S`. Далее выполните визуализацию ряда с помощью функции `plot_ts()` (как в задании 2 из части 1)." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "67aASrmg1Mb3", "collapsed": true }, "outputs": [], "source": [ "ts_path = './datasets/PolyTER_sensor_data_346.csv'\n", "\n", "# INSERT YOUR CODE\n", "ts = pd.read_csv(ts_path, index_col=0, header=0)\n", "ts.index = pd.to_datetime(ts.index, format='%Y-%m-%d %H:%M:%S')" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 417 }, "id": "12BfKVYb1WIA", "outputId": "7c6a6ed9-9554-4c63-c8ea-33a476321f19" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "width": 3 }, "x": [ "2018-01-01T00:00:00", "2018-01-01T01:00:00", "2018-01-01T02:00:00", "2018-01-01T03:00:00", "2018-01-01T04:00:00", "2018-01-01T05:00:00", "2018-01-01T06:00:00", "2018-01-01T07:00:00", "2018-01-01T08:00:00", 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" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_ts(ts['value'], title=\"Температура воздуха в учебной аудитории\", x_label=\"Time\", y_label='Tемпература, '+'\\u00b0'+'C')" ] }, { "cell_type": "markdown", "metadata": { "id": "P5VDCaNyxxgK" }, "source": [ "##### **Задание 9.** Алгоритм MERLIN (CPU)\n", "\n", "Выполните поиск top-$k$ диссонансов во временном ряде PolyTER с помощью алгоритма MERLIN. Для этого создайте экземпляр класса `MERLIN`, передав в конструктор левую границу диапазона длин диссонансов $minL$, правую границу $maxL$ и количество диссонансов $topK$. Затем вызовите метод `predict()`, передав ему значения временного ряда.\n", "\n", "Значения параметров алгоритма следующие:\n", "* `minL = 60` — левая граница диапазона длин (2.5 суток);\n", "* `maxL = 144` — правая граница диапазона длин (6 суток);\n", "* `topK = 10` — количество искомых диссонансов каждой длины.\n", "\n", "**Важно!** Алгоритм MERLIN выполняется на временном ряде PolyTER значительно дольше допустимого времени работы тьюториала, поэтому запуск алгоритма на занятии не предусмотрен. Вместо этого используйте заранее сохраненные результаты, импортировав их из JSON-файла *./results/MERLIN_PolyTER_m_60_144_topK_10.json* с помощью функции `read_json_file()`, передав путь до этого файла." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true, "id": "TC7lToOwhq-Y" }, "outputs": [], "source": [ "# INSERT YOUR CODE\n", "#minL = 60\n", "#maxL = 144\n", "#topK = 10\n", "\n", "#merlin = MERLIN(minL, maxL, topK=topK)\n", "#merlin_discords = merlin.predict(ts['value'].values.astype('float64'))\n", "\n", "merlin_discords = read_json_file('./results/MERLIN_PolyTER_m_60_144_topK_10.json')" ] }, { "cell_type": "markdown", "metadata": { "id": "yVh5YDlTuitI" }, "source": [ "Далее выполните поиск top-$k$ интересных диссонансов, незавимо от их длин. Будем считать, что диссонансы наиболее интересны и полезны те, которые обладают наибольшей степенью аномальности среди всех найденных на предыдущем шаге. Степень аномальности диссонанса вычисляется путем нормирования расстояния от диссонанса до его ближайшего соседа с помощью множителя $\\frac{1}{2m}$:\n", "\\begin{equation}\n", "score(m, i) = \\frac{T_{i, m}.nnDist}{2m}, \\quad score(m,i) \\in [0,1].\n", "\\end{equation}\n", "\n", "Для получения top-$k$ интересных диссонансов вызовите функцию `select_topk_interest_discords()` из модуля *utils.py* и передайте в качестве аргументов полученные алгоритмом MERLIN результаты `merlin_discords` и количество интересных диссонансов `topK_interest = 10`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "f3kRa8JjdeT2" }, "outputs": [], "source": [ "# INSERT YOUR CODE\n", "topK_interest = 10\n", "merlin_interest_discords = select_topk_interest_discords(merlin_discords, topK_interest)" ] }, { "cell_type": "markdown", "metadata": { "id": "pZxoggeI6D7n" }, "source": [ "Выполните визуализацию найденных top-$k$ интересных диссонансов с помощью функции `plot_discords()` из *plots.py*, для которой установите флаг `is_detailed = False`, отключающий детальный режим визуализации (из-за отсутствия аннотации аномалий).\n" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 542 }, "id": "nFc-g2RyfnqY", "outputId": "b50ed5e8-9e17-4e82-9bad-953e64b74bb1" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "line": { "color": "#636EFA" }, "name": "Time Series", "x": [ "2018-01-01T00:00:00", "2018-01-01T01:00:00", "2018-01-01T02:00:00", "2018-01-01T03:00:00", "2018-01-01T04:00:00", "2018-01-01T05:00:00", "2018-01-01T06:00:00", "2018-01-01T07:00:00", "2018-01-01T08:00:00", "2018-01-01T09:00:00", "2018-01-01T10:00:00", "2018-01-01T11:00:00", "2018-01-01T12:00:00", "2018-01-01T13:00:00", "2018-01-01T14:00:00", "2018-01-01T15:00:00", "2018-01-01T16:00:00", "2018-01-01T17:00:00", "2018-01-01T18:00:00", "2018-01-01T19:00:00", 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"size": 22, "color": "black" } }, "tickfont": { "size": 18 }, "showgrid": false, "linecolor": "#000", "ticks": "outside", "color": "black", "zeroline": false, "linewidth": 2, "tickwidth": 2 }, "xaxis2": { "anchor": "y2", "domain": [ 0, 1 ], "title": { "font": { "size": 22, "color": "black" } }, "tickfont": { "size": 18, "color": "black" }, "showgrid": false, "linecolor": "#000", "ticks": "outside", "tickformat": "%Y-%m-%d %H:%M", "linewidth": 2, "tickwidth": 2 }, "yaxis2": { "anchor": "x2", "domain": [ 0, 0.49 ], "title": { "font": { "size": 22, "color": "black" } }, "tickfont": { "size": 18 }, "showgrid": false, "linecolor": "#000", "ticks": "outside", "color": "black", "zeroline": false, "linewidth": 2, "tickwidth": 2 }, "title": { "text": "Top-k discords in time series", "font": { "size": 24, "color": "black" } }, "plot_bgcolor": "rgba(0,0,0,0)", "paper_bgcolor": "rgba(0,0,0,0)", "width": 1500 }, "config": { "plotlyServerURL": "https://plot.ly" } }, "text/html": [ "
" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_discords(ts['value'], merlin_interest_discords, False)" ] }, { "cell_type": "markdown", "source": [ "**Вывод:**\n", "\n", "На основе визуализации top-10 диссонансов, найденных алгоритмом MERLIN во временном ряде PolyTER, можно дать следующую содержательную интерпретацию каждому из них.\n", "\n", "| Категория | Диссонансы | Описание |\n", "|-----------|:------------:|:-----------:|\n", "| **Неисправность датчика** | top‑1 (31 августа - 4 сентябрь),
top‑2 (20-26 октября),
top‑6 (30 июня – 6 июля) | Датчик выдает одинаковые показания
в течение соответствующего периода времени. |\n", "| **Проветривание (открытые окна)** | top‑3 (1-7 декабря),
top‑5 (14-20 марта),
top‑9 (10-16 сентября),
top‑10 (4-10 февраля) | Резкие отклонения температуры,
вызванные естественной вентиляцией аудитории. |\n", "| **Выходные дни** | top‑4 (14-20 ноября),
top‑7 (15-20 декабря),
top‑8 (7-13 апреля) | Отсутствие занятий. |\n", "\n", "\n", "Примеры диссонансов из каждой категории:\n", "![PolyTER_discords.png](data:image/png;base64,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CCAAAIIIBAPAoQ44uFX5jsigAACCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAggggAACCCCAQMwL/D8+8x+QzUvf7gAAAABJRU5ErkJggg==)\n", "\n", "Таким образом, большинство диссонансов имеют физически обоснованную интерпретацию, что подтверждает эффективность алгоритма MERLIN для поиска аномалий во временных рядах." ], "metadata": { "id": "vt1G5OjU68wz" } }, { "cell_type": "markdown", "metadata": { "id": "DnAtvO0Jp1TX" }, "source": [ "Также визуализируйте тепловую карту диссонансов в помощью функции `plot_heatmap()` из модуля *plots.py*. Данная функция принимает временной ряд `ts` и диссонансы, полученные MERLIN. Тепловая карта представляет собой одноцветное изображение (матрицу) с размерами $(maxL - minL + 1) \\times (n - minL)$, в котором интенсивность пикселя $(m, i)$ отражает оценку аномальности диссонанса $T_{i, m}$." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 417 }, "id": "ISdOGNEQzmeU", "outputId": "ef0b6c11-6246-4745-b6dd-ed19eba70f2f" }, "outputs": [ { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "colorbar": { "outlinecolor": "black", "outlinewidth": 0.5, "thickness": 20 }, "colorscale": [ [ 0, "rgb(255,255,255, 1)" ], [ 0.05, "rgb(255,255,255, 1)" ], [ 0.05, "rgb(255,245,240)" ], [ 0.24, "rgb(252,187,161)" ], [ 0.43, "rgb(252,146,114)" ], [ 0.62, "rgb(239,59,44)" ], [ 0.81, "rgb(203,24,29)" ], [ 1, "rgb(103,0,13)" ] ], "hoverongaps": false, "x": [ "2018-01-01T00:00:00", "2018-01-01T01:00:00", "2018-01-01T02:00:00", "2018-01-01T03:00:00", 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"color": "black" } }, "tickfont": { "size": 18, "color": "black" }, "showgrid": false, "linecolor": "#000", "mirror": true, "ticks": "outside", "zeroline": false } }, "config": { "plotlyServerURL": "https://plot.ly" } }, "text/html": [ "
" ] }, "metadata": {} } ], "source": [ "# INSERT YOUR CODE\n", "plot_heatmap(ts['value'], merlin_discords)" ] }, { "cell_type": "markdown", "metadata": { "id": "sDNKr1cAemB_" }, "source": [ "#### Параллельный алгоритм PALMAD (Parallel Arbitrary Length MERLIN-based Anomaly Discovery)\n", "\n", "Параллельный алгоритм [PALMAD](https://doi.org/10.3390/math11143193) для GPU основан на последовательном алгоритме [MERLIN](https://doi.org/10.1109/ICDM50108.2020.00147), разработанном Накамурой и др.\n", "Алгоритм PALMAD в целом повторяет вычислительную схему оригинального последовательного алгоритма MERLIN на графическом процессоре. PALMAD многократно вызывает алгоритм PD3, являющийся параллельной версией последовательного алгоритма DRAG для графического процессора. Отличительными особенностями алгоритма PALMAD являются использование выведенных рекуррентных формул для сокращения объема вычислений и разработка векторных структур данных для эффективной параллельной обработки данных.\n", "\n" ] }, { "cell_type": "markdown", "metadata": { "id": "Cv49gYJ_8pwp" }, "source": [ "##### **Задание 10.** Алгоритм PALMAD (GPU)\n", "\n", "Выполните поиск диссонансов всевозможных длин из заданного диапазона с помощью алгоритма PALMAD на графическом процессоре. Для этого создайте экземпляр класса `PALMAD`, передав в конструктор параметры `minL = 60`, `maxL = 144` и `topK = 10` (аналогично алгоритму MERLIN). Затем вызовите метод `predict()`, передав ему значения временного ряда `ts['value'].values.astype('float64')`. Далее выполните поиск top-10 интересных диссонансов с помощью функции `select_topk_interest_discords()` и отобразите результаты на графике, воспользовавшись функцией `plot_discords()`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "AfaNm59Gasvt" }, "outputs": [], "source": [ "from anomaly_detection.algorithms.parallel import PALMAD" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "collapsed": true, "id": "Ve3oK7bla6ga", "outputId": "f80d7066-125d-47eb-affa-20745f54b001" }, "outputs": [ { "output_type": "stream", "name": "stdout", "text": [ "Start PALMAD\n", "Processing on m = 60\n" ] }, { "output_type": "stream", "name": "stderr", "text": [ "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 70 will likely result in GPU under-utilization due to low occupancy.\n", "\n", "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 17 will likely result in GPU under-utilization due to low occupancy.\n", "\n", "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 69 will likely result in GPU under-utilization due to low occupancy.\n", "\n" ] }, { "output_type": "stream", "name": "stdout", "text": [ "Processing on m = 61\n" ] }, { "output_type": "stream", "name": "stderr", "text": [ "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 17 will likely result in GPU under-utilization due to low occupancy.\n", "\n" ] }, { "output_type": "stream", "name": "stdout", "text": [ "Processing on m = 62\n", "Processing on m = 63\n", "Processing on m = 64\n", "Processing on m = 65\n", "Processing on m = 66\n", "Processing on m = 67\n", "Processing on m = 68\n", "Processing on m = 69\n", "Processing on m = 70\n", "Processing on m = 71\n", "Processing on m = 72\n", "Processing on m = 73\n", "Processing on m = 74\n", "Processing on m = 75\n", "Processing on m = 76\n", "Processing on m = 77\n", "Processing on m = 78\n", "Processing on m = 79\n", "Processing on m = 80\n", "Processing on m = 81\n", "Processing on m = 82\n", "Processing on m = 83\n", "Processing on m = 84\n", "Processing on m = 85\n", "Processing on m = 86\n", "Processing on m = 87\n", "Processing on m = 88\n", "Processing on m = 89\n", "Processing on m = 90\n", "Processing on m = 91\n", "Processing on m = 92\n", "Processing on m = 93\n", "Processing on m = 94\n", "Processing on m = 95\n", "Processing on m = 96\n", "Processing on m = 97\n", "Processing on m = 98\n", "Processing on m = 99\n", "Processing on m = 100\n", "Processing on m = 101\n", "Processing on m = 102\n", "Processing on m = 103\n", "Processing on m = 104\n", "Processing on m = 105\n", "Processing on m = 106\n", "Processing on m = 107\n", "Processing on m = 108\n", "Processing on m = 109\n", "Processing on m = 110\n", "Processing on m = 111\n", "Processing on m = 112\n", "Processing on m = 113\n", "Processing on m = 114\n", "Processing on m = 115\n", "Processing on m = 116\n", "Processing on m = 117\n", "Processing on m = 118\n", "Processing on m = 119\n", "Processing on m = 120\n", "Processing on m = 121\n", "Processing on m = 122\n", "Processing on m = 123\n", "Processing on m = 124\n", "Processing on m = 125\n", "Processing on m = 126\n", "Processing on m = 127\n", "Processing on m = 128\n", "Processing on m = 129\n", "Processing on m = 130\n" ] }, { "output_type": "stream", "name": "stderr", "text": [ "/usr/local/lib/python3.12/dist-packages/numba_cuda/numba/cuda/dispatcher.py:696: NumbaPerformanceWarning:\n", "\n", "Grid size 70 will likely result in GPU under-utilization due to low occupancy.\n", "\n" ] }, { "output_type": "stream", "name": "stdout", "text": [ "Processing on m = 131\n", "Processing on m = 132\n", "Processing on m = 133\n", "Processing on m = 134\n", "Processing on m = 135\n", "Processing on m = 136\n", "Processing on m = 137\n", "Processing on m = 138\n", "Processing on m = 139\n", "Processing on m = 140\n", "Processing on m = 141\n", "Processing on m = 142\n", "Processing on m = 143\n", "Processing on m = 144\n", "Finish PALMAD\n" ] } ], "source": [ "# INSERT YOUR CODE\n", "minL = 60\n", "maxL = 144\n", "topK = 10\n", "\n", "palmad = PALMAD(minL, maxL, topK)\n", "palmad_discords = palmad.predict(ts['value'].values.astype('float64'))" ] }, { "cell_type": "code", "source": [ "topK_interest = 10\n", "palmad_interest_discords = select_topk_interest_discords(palmad_discords, topK_interest)" ], "metadata": { "id": "Y_DMp6Jp7-kz" }, "execution_count": null, "outputs": [] }, { "cell_type": "code", "source": [ "plot_discords(ts['value'], palmad_interest_discords, False)" ], "metadata": { "id": "qUGxOY0Z8D6K", "colab": { "base_uri": 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" ] }, "metadata": {} } ] }, { "cell_type": "markdown", "metadata": { "id": "VwncLRYdkQs9" }, "source": [ "##### **Задание 11.** Сравнение быстродействия MERLIN и PALMAD\n", "\n", "Проведите третью серию вычислительных экспериментов по сравнению быстродействия алгоритмов MERLIN и PALMAD при различных значениях параметра top-$k$. Для этого создайте экземпляр класса `Experiment`, передав ему:\n", "* `cpu_alg = MERLIN` – последовательный алгоритм;\n", "* `gpu_alg = PALMAD` – параллельный алгоритм;\n", "* `fixed_params = {'minL': 60, 'maxL': 144}` — фиксированные границы диапазона длин $minL$ и $maxL$;\n", "* `varying_params = {'topK': np.arange(1, 6)}` — варьируемый параметр top-$k$ от 1 до 5;\n", "* `metrics = ['time', 'speedup', 'phase_stats']` – собираемые метрики (время выполнения, ускорение, статистика по фазам.\n", "\n", "Запустите эксперимент методом `run()`, передав значения временного ряда, и визуализируйте результаты с помощью метода `plot()`.\n", "\n", "**Важно!** Выполнение данного эксперимента на временном ряде PolyTER требует значительного времени, поэтому запуск эксперимента на занятии производиться не будет. В соответствии с этим загрузите сохраненные ранее результаты эксперимента из файла `./results/MERLIN_vs_PALMAD_PolyTER_topK.csv` с помощью метода `load()` и визуализируйте их методом `plot()`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 1000 }, "collapsed": true, "id": "CtjZXZJohM4u", "outputId": "5b287685-6e1c-4703-a41e-626a0ba0e384" }, "outputs": [ { "output_type": "stream", "name": "stdout", "text": [ "Загружено 5 записей из ./results/MERLIN_vs_PALMAD_PolyTER_topK.csv\n", "Загружены метаданные из ./results/MERLIN_vs_PALMAD_PolyTER_topK_metadata.json\n" ] }, { "output_type": "display_data", "data": { "application/vnd.plotly.v1+json": { "data": [ { "alignmentgroup": "True", "hovertemplate": "Hardware=cpu_time
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" ] }, "metadata": {} } ], "source": [ "#minL = 60\n", "#maxL = 144\n", "#topK_list = np.arange(1, 6)\n", "\n", "#exp3 = Experiment(cpu_alg=MERLIN, gpu_alg=PALMAD,\n", "# fixed_params={'minL': minL, 'maxL': maxL},\n", "# varying_params={'topK': topK_list},\n", "# metrics=['time', 'speedup', 'phase_stats']\n", "# )\n", "#results_exp3 = exp3.run(ts['value'].values.astype('float64'))\n", "#exp3.plot()\n", "\n", "exp3 = Experiment()\n", "results_exp3 = exp3.load('./results/MERLIN_vs_PALMAD_PolyTER_topK.csv')\n", "exp3.plot()" ] }, { "cell_type": "markdown", "metadata": { "id": "iLt21p9J-vco" }, "source": [ "**Вывод:** Можно видеть, что алгоритм PALMAD существенно превосходит алгоритм MERLIN в несколько раз. " ] } ], "metadata": { "colab": { "provenance": [], "gpuType": "T4" }, "kernelspec": { "display_name": "Python 3", "name": "python3" }, "language_info": { "name": "python" }, "accelerator": "GPU" }, "nbformat": 4, "nbformat_minor": 0 }