(* Content-type: application/vnd.wolfram.mathematica *) (*** Wolfram Notebook File ***) (* http://www.wolfram.com/nb *) (* CreatedBy='Mathematica 13.0' *) (*CacheID: 234*) (* Internal cache information: NotebookFileLineBreakTest NotebookFileLineBreakTest NotebookDataPosition[ 158, 7] NotebookDataLength[ 1237425, 21447] NotebookOptionsPosition[ 1223889, 21209] NotebookOutlinePosition[ 1224446, 21228] CellTagsIndexPosition[ 1224403, 21225] WindowFrame->Normal*) (* Beginning of Notebook Content *) Notebook[{ Cell["3.029 Spring 2022\[LineSeparator]Lecture 23 - 04/27/2022", "Subtitle", CellChangeTimes->{{3.8525512993398438`*^9, 3.8525513206118402`*^9}, { 3.852652054138073*^9, 3.8526520591301193`*^9}, {3.853194369726288*^9, 3.8531943739664793`*^9}, 3.8531971130005827`*^9, {3.853361889945813*^9, 3.853361893353859*^9}, {3.854455749568426*^9, 3.8544557604776297`*^9}, { 3.8545621484661007`*^9, 3.8545621501697083`*^9}, {3.85499650158072*^9, 3.854996504060568*^9}, {3.855176893175762*^9, 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and Fourier Transforms are mathematical ", StyleBox["tools ", FontSlant->"Italic"], "which allow us to express functions or data in an dual domain based on \ their ", StyleBox["frequencies", FontSlant->"Italic"] }], "Item", CellChangeTimes->{{3.860010542397106*^9, 3.860010549879389*^9}, { 3.86004904209182*^9, 3.860049203198307*^9}},ExpressionUUID->"42cb77d9-53f3-4ad7-a636-\ eb3775818e3e"], Cell["\<\ This is often a more compact notation, which allows us to take advantage of \ the dominant processes in a particular phenomenon or dataset\ \>", "Subitem", CellChangeTimes->{{3.860010542397106*^9, 3.860010549879389*^9}, { 3.86004904209182*^9, 3.860049260946128*^9}, {3.860049492895665*^9, 3.860049495811283*^9}},ExpressionUUID->"08bc3e2a-fc0d-4078-bd54-\ 4a910b6ddeea"] }, Open ]], Cell[CellGroupData[{ Cell["\<\ The importance of the Fourier transform in science and engineering cannot be \ overstated\ \>", "Item", CellChangeTimes->{{3.860010542397106*^9, 3.860010549879389*^9}, { 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Cell[CellGroupData[{ Cell["\[OpenCurlyQuote]Fourier\[CloseCurlyQuote] Epicycles", "Section", CellChangeTimes->{{3.860049865113401*^9, 3.8600498680489197`*^9}, { 3.860055129234106*^9, 3.860055130738552*^9}, {3.860055165513565*^9, 3.860055172257434*^9}},ExpressionUUID->"30dde6b2-348a-4e60-ace3-\ 2af6625ebb00"], Cell["\<\ Let\[CloseCurlyQuote]s see how far we can push this idea of \ \[OpenCurlyDoubleQuote]approximating periodic curves\[CloseCurlyDoubleQuote] \ using sine and cosine terms\ \>", "Item", CellChangeTimes->{{3.860055196473669*^9, 3.8600552010847263`*^9}, { 3.860055350932167*^9, 3.8600553896700287`*^9}},ExpressionUUID->"e26ad6cd-b98f-49b0-ace5-\ 04110635fb63"], Cell[CellGroupData[{ Cell[TextData[{ "First, note that it\[CloseCurlyQuote]s more convenient to work in complex \ notation, using Euler\[CloseCurlyQuote]s formula\[LineSeparator]\ \[LineSeparator]", Cell[BoxData[ GraphicsBox[ TagBox[RasterBox[CompressedData[" 1:eJzsnQecE8X7xgM/unQQEZAqoggqoqgoIApSFBUVu4JURUCKIogCKlI8KxaK 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