03 machine learning/03.03.02 푸리에 변환과 스펙트럼.html


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     1.4 데이터 분석용 파이썬 패키지 소개
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     1.5 아이파이썬 및 주피터 설정
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     2.5 파이썬 조건문 기초
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     2.6 파이썬 함수
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     2.7 파이썬 for 반복문
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     2.8 여러 개의 자료를 한 변수에 담기
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     2.9 파이썬에서 리스트 자료형 다루기
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     2.10 리스트와 반복문을 사용하여 계산하기
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     2.11 파이썬에서 딕셔너리 자료형 다루기
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     2.12 파이썬 객체지향 프로그래밍
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     2.13 파이썬 패키지 사용하기
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     2.14 파이썬의 자료형
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     2.15 파이썬에서 날짜와 시간 다루기
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   3장 넘파이 배열 프로그래밍
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     3.1 넘파이 배열
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     3.2 배열의 생성과 변형
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     3.3 배열의 연산
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     3.4 기술 통계
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     3.5 난수 발생과 카운팅
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   4장 판다스 데이터 분석
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     4.1 판다스 패키지의 소개
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     4.2 데이터 입출력
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     4.3 데이터프레임 고급 인덱싱
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     4.4 데이터프레임의 데이터 조작
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     4.5 데이터프레임 인덱스 조작
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     4.6 데이터프레임 합성
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     4.7 피봇테이블과 그룹분석
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     4.8 시계열 자료 다루기
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   5장 데이터 시각화
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     5.1 시각화 패키지 맷플롯리브 소개
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     Matplotlib의 여러가지 플롯
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     Matplotlib의 triangular grid 사용법
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     Seaborn을 사용한 데이터 분포 시각화
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     Pandas의 시각화 기능
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<p class="caption">
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  수학 편
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   소개의 글
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   1장 수학 기호
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     1.1 그리스 문자
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     1.2 수열과 집합의 합과 곱
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   2장 넘파이(NumPy)로 공부하는 선형대수
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     2.1 데이터와 행렬
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     2.2 벡터와 행렬의 연산
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     2.3 행렬의 성질
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     2.4 선형 연립방정식과 역행렬
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   3장 고급 선형대수
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     3.1 선형대수와 해석기하의 기초
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     3.2 좌표와 변환
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     3.3 고윳값 분해
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     3.4 특잇값 분해
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     3.5 PCA
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   4장 심파이(SymPy)로 공부하는 미적분
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     4.1 함수
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     4.2 심파이를 사용한 함수 미분
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     4.3 적분
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     4.4 행렬의 미분
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     4.5 변분법
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   5장 사이파이(SciPy)로 공부하는 최적화
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     5.1 최적화 기초
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     5.2 제한조건이 있는 최적화 문제
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     5.3 선형계획법 문제와 이차계획법 문제
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   6장 피지엠파이(pgmpy)로 공부하는 확률론
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     6.1 집합
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     6.2 확률의 수학적 정의와 의미
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     6.3 확률의 성질
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     6.4 확률분포함수
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     6.5 결합확률과 조건부확률
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     6.6 베이즈 정리
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   7장 확률변수와 상관관계
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     7.1 확률적 데이터와 확률변수
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     7.2 기댓값과 확률변수의 변환
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     7.3 분산과 표준편차
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     7.4 다변수 확률변수
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     7.5 공분산과 상관계수
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     7.6 조건부기댓값과 예측 문제
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   8장 사이파이로 공부하는 확률분포
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     8.1 사이파이를 이용한 확률분포 분석
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     8.2 베르누이분포와 이항분포
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     8.3 카테고리분포와 다항분포
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     8.5 스튜던트 t분포, 카이제곱분포, F분포
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     8.6 다변수정규분포
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     8.7 베타분포, 감마분포, 디리클레분포
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     9.1 확률분포의 추정
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     9.2 최대가능도 추정법
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     9.3 베이즈 추정법
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     9.4 검정과 유의확률
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   정현파 조합
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   복소 지수함수
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   푸리에 변환
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   이산 푸리에 변환
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   고속 퓨리에 변환
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  <div class="section" id="id1">
<h1>푸리에 변환과 스펙트럼<a class="headerlink" href="#id1" title="Permalink to this headline">¶</a></h1>
<p>음성(speech), 음악(music) 등의 음향(sound) 데이터에서 특징(feature)을 추출하는 방법인 푸리에 변환(Fourier transfrom)과 스펙트럼(spectrum)에 대해서 알아본다.</p>
<div class="section" id="id2">
<h2>정현파 조합<a class="headerlink" href="#id2" title="Permalink to this headline">¶</a></h2>
<p>모든 신호는 주파수(frequency)와 크기(magnitude), 위상(phase)이 다른 정현파(sinusolida signal)의 조합으로 나타낼 수 있다. 퓨리에 변환은 조합된 정현파의 합(하모니) 신호에서 그 신호를 구성하는 정현파들을 각각 분리해내는 방법이다.</p>
<div class="cell docutils container">
<div class="cell_input docutils container">
<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">N</span> <span class="o">=</span> <span class="mi">1024</span>
<span class="n">T</span> <span class="o">=</span> <span class="mf">1.0</span> <span class="o">/</span> <span class="mf">44100.0</span>
<span class="n">f1</span> <span class="o">=</span> <span class="mi">697</span>
<span class="n">f2</span> <span class="o">=</span> <span class="mi">1209</span>
<span class="n">t</span> <span class="o">=</span> <span class="n">np</span><span class="o">.</span><span class="n">linspace</span><span class="p">(</span><span class="mf">0.0</span><span class="p">,</span> <span class="n">N</span><span class="o">*</span><span class="n">T</span><span class="p">,</span> <span class="n">N</span><span class="p">)</span>
<span class="n">y1</span> <span class="o">=</span> <span class="mf">1.1</span> <span class="o">*</span> <span class="n">np</span><span class="o">.</span><span class="n">sin</span><span class="p">(</span><span class="mi">2</span> <span class="o">*</span> <span class="n">np</span><span class="o">.</span><span class="n">pi</span> <span class="o">*</span> <span class="n">f1</span> <span class="o">*</span> <span class="n">t</span><span class="p">)</span>
<span class="n">y2</span> <span class="o">=</span> <span class="mf">0.9</span> <span class="o">*</span> <span class="n">np</span><span class="o">.</span><span class="n">sin</span><span class="p">(</span><span class="mi">2</span> <span class="o">*</span> <span class="n">np</span><span class="o">.</span><span class="n">pi</span> <span class="o">*</span> <span class="n">f2</span> <span class="o">*</span> <span class="n">t</span><span class="p">)</span>
<span class="n">y</span> <span class="o">=</span> <span class="n">y1</span> <span class="o">+</span> <span class="n">y2</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">311</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">t</span><span class="p">,</span> <span class="n">y1</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="sa">r</span><span class="s2">&quot;$1.1\cdot\sin(2\pi\cdot 697t)$&quot;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">312</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">t</span><span class="p">,</span> <span class="n">y2</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="sa">r</span><span class="s2">&quot;$0.9\cdot\sin(2\pi\cdot 1209t)$&quot;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">313</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">t</span><span class="p">,</span> <span class="n">y</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="sa">r</span><span class="s2">&quot;$1.1\cdot\sin(2\pi\cdot 697t) + 0.9\cdot\sin(2\pi\cdot 1209t)$&quot;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">tight_layout</span><span class="p">()</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
</pre></div>
</div>
</div>
<div class="cell_output docutils container">
<img alt="../_images/03.03.02 푸리에 변환과 스펙트럼_4_0.png" src="../_images/03.03.02 푸리에 변환과 스펙트럼_4_0.png" />
</div>
</div>
</div>
<div class="section" id="id3">
<h2>복소 지수함수<a class="headerlink" href="#id3" title="Permalink to this headline">¶</a></h2>
<p>오일러 공식에 의해 지수부가 허수(imaginary number)인 복소 지수함수(complex exponential function)는 코사인 함수인 실수부와 사인 함수인 허수부의 합으로 나타난다.</p>
<div class="math notranslate nohighlight">
\[ \exp(i\cdot x) = \cos x + i\sin x \]</div>
<p>다음은 주기가 <span class="math notranslate nohighlight">\(T\)</span>, 주파수가 <span class="math notranslate nohighlight">\(\frac{2\pi}{T}\)</span>인 복수 지수함수로서 주기가 <span class="math notranslate nohighlight">\(T\)</span>인 사인과 코사인의 조합이 된다.</p>
<div class="math notranslate nohighlight">
\[ \exp \left( i\cdot 2\pi\frac{1}{T} t \right) = \cos \left(2\pi \dfrac{1}{T} t \right) +i\sin \left(2\pi \dfrac{1}{T} t \right) \]</div>
<p>따라서 주기가 <span class="math notranslate nohighlight">\(\frac{T}{n}\)</span>, 주파수가 <span class="math notranslate nohighlight">\(n\frac{2\pi}{T}\)</span>인 복수 지수함수는 다음과 같다.</p>
<div class="math notranslate nohighlight">
\[ \exp \left( i\cdot 2\pi\frac{n}{T} t \right) = \cos \left(2\pi \dfrac{n}{T} t \right) +i\sin \left(2\pi \dfrac{n}{T} t \right) \]</div>
</div>
<div class="section" id="id4">
<h2>푸리에 변환<a class="headerlink" href="#id4" title="Permalink to this headline">¶</a></h2>
<p>주기 <span class="math notranslate nohighlight">\(T\)</span>를 가지고 반복되는(cyclic) 모든 함수 <span class="math notranslate nohighlight">\(y(t)\)</span>는 주파수와 진폭이 다른 몇 개의 사인 함수(정확히는 복수 지수함수)의 합으로 나타낼 수 있다. 이 사인 함수의 진폭을 구하는 과정을 푸리에 변환(Fourier Transform)이라고 한다.</p>
<div class="math notranslate nohighlight">
\[
y(t)=\sum_{k=-\infty}^\infty A_k \, \exp \left( i\cdot 2\pi\frac{k}{T} t \right)
\]</div>
<p>이 식에서 <span class="math notranslate nohighlight">\(k\)</span>번째 사인 함수의 진폭 <span class="math notranslate nohighlight">\(A_n\)</span>은 다음 식으로 계산한다. 이것이 푸리에 변환이다.</p>
<div class="math notranslate nohighlight">
\[
A_k = \frac{1}{T} \int_{-\frac{T}{2}}^\frac{T}{2} y(t) \, \exp \left( -i\cdot 2\pi \frac{k}{T} t \right) \, dt
\]</div>
</div>
<div class="section" id="id5">
<h2>이산 푸리에 변환<a class="headerlink" href="#id5" title="Permalink to this headline">¶</a></h2>
<p>이산 푸리에 변환(Discrete Fourier Transform) 또는 DFT는 길이가 <span class="math notranslate nohighlight">\(N\)</span>인 이산시간 시계열 데이터</p>
<div class="math notranslate nohighlight">
\[ y_0, y_1, \ldots, y_{N-1} \]</div>
<p>이 있을 때 이 이산시간 시계열이 주기 <span class="math notranslate nohighlight">\(N\)</span>으로 계속 반복된다고 가정하여 푸리에 변환을 한 것이다.</p>
<p>이 때 원래의 이산시간 시계열 데이터는 다음 주파수와 진폭이 다른 <span class="math notranslate nohighlight">\(N\)</span>개의 사인 함수의 합으로 나타난다.</p>
<div class="math notranslate nohighlight">
\[
y_n = \frac{1}{N} \sum_{k=0}^{N-1} Y_k \cdot \exp \left( i\cdot 2\pi\frac{k}{N} n \right)
\]</div>
<p>이 때 진폭 <span class="math notranslate nohighlight">\(Y_k\)</span>를 원래의 시계열 데이터에 대한 푸리에 변환값이라고 한다.</p>
<div class="math notranslate nohighlight">
\[
Y_k = \sum_{n=0}^{N-1} y_n \cdot \exp \left( -i\cdot 2\pi\frac{k}{N} n \right)
\]</div>
</div>
<div class="section" id="id6">
<h2>고속 퓨리에 변환<a class="headerlink" href="#id6" title="Permalink to this headline">¶</a></h2>
<p>고속 퓨리에 변환(Fast Fourier Transform, FFT)는 아주 적은 계산량으로 DFT를 하는 알고리즘을 말한다. 길이가 <span class="math notranslate nohighlight">\(2^N\)</span>인 시계열에만 적용할 수 있다는 단점이 있지만 보통의 DFT가 <span class="math notranslate nohighlight">\(O(N^2)\)</span> 수준의 계산량을 요구하는데 반해 FFT는 <span class="math notranslate nohighlight">\(O(N\log_2 N)\)</span> 계산량으로 DFT를 구할 수 있다.</p>
<p>실제로는 다음과 같이 계속 반복되는 시계열에 대해 푸리에 변환을 하는 것이다. 따라서 시계열의 시작 부분과 끝 부분이 너무 다르면 원래 시계열에는 없는 신호가 나올 수도 있는데 이를 깁스 현상(Gibbs phenomenon)이라고 한다.</p>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">y2</span> <span class="o">=</span> <span class="n">np</span><span class="o">.</span><span class="n">hstack</span><span class="p">([</span><span class="n">y</span><span class="p">,</span> <span class="n">y</span><span class="p">,</span> <span class="n">y</span><span class="p">])</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">211</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">y2</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">axvspan</span><span class="p">(</span><span class="n">N</span><span class="p">,</span> <span class="n">N</span> <span class="o">*</span> <span class="mi">2</span><span class="p">,</span> <span class="n">alpha</span><span class="o">=</span><span class="mf">0.3</span><span class="p">,</span> <span class="n">color</span><span class="o">=</span><span class="s1">&#39;green&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">xlim</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="mi">3</span> <span class="o">*</span> <span class="n">N</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">212</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">y2</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">axvspan</span><span class="p">(</span><span class="n">N</span><span class="p">,</span> <span class="n">N</span> <span class="o">*</span> <span class="mi">2</span><span class="p">,</span> <span class="n">alpha</span><span class="o">=</span><span class="mf">0.3</span><span class="p">,</span> <span class="n">color</span><span class="o">=</span><span class="s1">&#39;green&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">xlim</span><span class="p">(</span><span class="mi">900</span><span class="p">,</span> <span class="mi">1270</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
</pre></div>
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</div>
<p>scipy 패키지의 fftpack 서브패키지에서 제공하는 fft 명령으로 이 신호에 담겨진 주파수를 분석하면 다음과 같이 692HZ와 1211Hz 성분이 강하게 나타나는 것을 볼 수 있다. 이와 같은 플롯을 피리오도그램(periodogram)이라고 한다.</p>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="kn">from</span> <span class="nn">scipy.fftpack</span> <span class="kn">import</span> <span class="n">fft</span>

<span class="n">yf</span> <span class="o">=</span> <span class="n">fft</span><span class="p">(</span><span class="n">y</span><span class="p">,</span> <span class="n">N</span><span class="p">)</span>
<span class="n">xf</span> <span class="o">=</span> <span class="n">np</span><span class="o">.</span><span class="n">linspace</span><span class="p">(</span><span class="mf">0.0</span><span class="p">,</span> <span class="mf">1.0</span><span class="o">/</span><span class="p">(</span><span class="mf">2.0</span><span class="o">*</span><span class="n">T</span><span class="p">),</span> <span class="n">N</span><span class="o">//</span><span class="mi">2</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">stem</span><span class="p">(</span><span class="n">xf</span><span class="p">,</span> <span class="mf">2.0</span><span class="o">/</span><span class="n">N</span> <span class="o">*</span> <span class="n">np</span><span class="o">.</span><span class="n">abs</span><span class="p">(</span><span class="n">yf</span><span class="p">[</span><span class="mi">0</span><span class="p">:</span><span class="n">N</span><span class="o">//</span><span class="mi">2</span><span class="p">]))</span>
<span class="n">plt</span><span class="o">.</span><span class="n">xlim</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="mi">3000</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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</div>
<div class="section" id="dct">
<h2>DCT<a class="headerlink" href="#dct" title="Permalink to this headline">¶</a></h2>
<p>DCT(Discrete Cosine Transform)는 DFT와 유사하지만 기저함수로 복소 지수함수가 아닌 코사인 함수를 사용한다.
DFT보다 계산이 간단하고 실수만 출력한다는 장점이 있어서 DFT 대용으로 많이 사용된다.</p>
<div class="math notranslate nohighlight">
\[ 
Y_k = \sum_{n=0}^{N-1} y_n \cdot \cos \left( 2\pi\frac{k}{N} \left(\frac{2n+1}{4}\right)\right)  
\]</div>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="kn">from</span> <span class="nn">scipy.fftpack</span> <span class="kn">import</span> <span class="n">dct</span>

<span class="n">dct_type</span> <span class="o">=</span> <span class="mi">2</span>
<span class="n">yf2</span> <span class="o">=</span> <span class="n">dct</span><span class="p">(</span><span class="n">y</span><span class="p">,</span> <span class="n">dct_type</span><span class="p">,</span> <span class="n">N</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">311</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">stem</span><span class="p">(</span><span class="n">np</span><span class="o">.</span><span class="n">real</span><span class="p">(</span><span class="n">yf</span><span class="p">))</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;DFT 실수부&quot;</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">312</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">stem</span><span class="p">(</span><span class="n">np</span><span class="o">.</span><span class="n">imag</span><span class="p">(</span><span class="n">yf</span><span class="p">))</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;DFT 허수부&quot;</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">313</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">stem</span><span class="p">(</span><span class="n">np</span><span class="o">.</span><span class="n">abs</span><span class="p">(</span><span class="n">yf2</span><span class="p">))</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;DCT&quot;</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">tight_layout</span><span class="p">()</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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</div>
<div class="section" id="id7">
<h2>스펙트럼<a class="headerlink" href="#id7" title="Permalink to this headline">¶</a></h2>
<p>보통 스펙트럼(spectrum)이라고 부르는 시계열 분석의 정확한 명칭은 파워 스펙트럼(power spectrum) 또는 스펙트럼 밀도(spectral density)이다.</p>
<p>푸리에 변환은 결정론적인 시계열 데이터를 주파수 영역으로 변환하는 것을 말하지만 <strong>스펙트럼(spectrum)은 확률론적인 확률과정(random process) 모형을 주파수 영역으로 변환</strong>하는 것을 말한다. 따라서 푸리에 변환과 달리 시계열의 위상(phase) 정보는 스펙트럼에 나타나지 않는다.</p>
<p>스펙트럼을 추정할 때 사용하는 방법 중의 하나전체 시계열을 짧은 구간으로 나눈 뒤 깁스 현상을 줄위기 위해 각 구간에 윈도우를 씌우고 FFT 계산으로 나온 값을 평균하는 방법이다. 보통은 로그 스케일로 표현한다.</p>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="kn">import</span> <span class="nn">scipy.signal</span>

<span class="n">f</span><span class="p">,</span> <span class="n">P</span> <span class="o">=</span> <span class="n">sp</span><span class="o">.</span><span class="n">signal</span><span class="o">.</span><span class="n">periodogram</span><span class="p">(</span><span class="n">y</span><span class="p">,</span> <span class="mi">44100</span><span class="p">,</span> <span class="n">nfft</span><span class="o">=</span><span class="mi">2</span><span class="o">**</span><span class="mi">12</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">211</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">f</span><span class="p">,</span> <span class="n">P</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">xlim</span><span class="p">(</span><span class="mi">100</span><span class="p">,</span> <span class="mi">1900</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;선형 스케일&quot;</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">subplot</span><span class="p">(</span><span class="mi">212</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">semilogy</span><span class="p">(</span><span class="n">f</span><span class="p">,</span> <span class="n">P</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">xlim</span><span class="p">(</span><span class="mi">100</span><span class="p">,</span> <span class="mi">1900</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">ylim</span><span class="p">(</span><span class="mf">1e-5</span><span class="p">,</span> <span class="mf">1e-1</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s2">&quot;로그 스케일&quot;</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">tight_layout</span><span class="p">()</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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</div>
<div class="section" id="stft">
<h2>STFT<a class="headerlink" href="#stft" title="Permalink to this headline">¶</a></h2>
<p>STFT(Short-Time Fourier Transform)는 주파수 특성이 시간이 따라 달라지는 사운드를 분석하기 위한 방법이다. 시계열을 일정한 시간 구간으로 나누고 각 구간에 대해 스펙트럼을 구한 데이터이다. 시간-주파수의 2차원 데이터로 나타난다.</p>
<img src="https://datascienceschool.net/upfiles/cf872b64af8c4af5b20cea29d98e4cfe.png"></div>
<div class="section" id="librosa">
<h2>librosa 패키지<a class="headerlink" href="#librosa" title="Permalink to this headline">¶</a></h2>
<p>파이썬으로 STFT 스펙트럼 분석을 하려면 librosa 패키지를 사용한다.</p>
<p>주피터 노트북에서 librosa 패키지를 사용할 때는 <code class="docutils literal notranslate"><span class="pre">jupyter_notebook_config.py</span></code>파일의  <code class="docutils literal notranslate"><span class="pre">iopub_data_rate_limit</span></code> 설정을 10000000 정도로 크게 해야 한다.</p>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="kn">import</span> <span class="nn">librosa</span>
<span class="kn">import</span> <span class="nn">librosa.display</span>

<span class="n">D</span> <span class="o">=</span> <span class="n">np</span><span class="o">.</span><span class="n">abs</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">stft</span><span class="p">(</span><span class="n">y</span><span class="p">))</span>
<span class="n">librosa</span><span class="o">.</span><span class="n">display</span><span class="o">.</span><span class="n">specshow</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">amplitude_to_db</span><span class="p">(</span><span class="n">D</span><span class="p">,</span> <span class="n">ref</span><span class="o">=</span><span class="n">np</span><span class="o">.</span><span class="n">max</span><span class="p">),</span> <span class="n">y_axis</span><span class="o">=</span><span class="s1">&#39;linear&#39;</span><span class="p">,</span> <span class="n">x_axis</span><span class="o">=</span><span class="s1">&#39;time&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s1">&#39;Dual Tone&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">ylim</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="mi">4000</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">sr_octave</span><span class="p">,</span> <span class="n">y_octave</span> <span class="o">=</span> <span class="n">sp</span><span class="o">.</span><span class="n">io</span><span class="o">.</span><span class="n">wavfile</span><span class="o">.</span><span class="n">read</span><span class="p">(</span><span class="s2">&quot;octave.wav&quot;</span><span class="p">)</span>

<span class="n">D_octave</span> <span class="o">=</span> <span class="n">np</span><span class="o">.</span><span class="n">abs</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">stft</span><span class="p">(</span><span class="n">y_octave</span><span class="p">))</span>
<span class="n">librosa</span><span class="o">.</span><span class="n">display</span><span class="o">.</span><span class="n">specshow</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">amplitude_to_db</span><span class="p">(</span><span class="n">D_octave</span><span class="p">,</span> <span class="n">ref</span><span class="o">=</span><span class="n">np</span><span class="o">.</span><span class="n">max</span><span class="p">),</span> <span class="n">sr</span><span class="o">=</span><span class="n">sr_octave</span><span class="p">,</span> <span class="n">y_axis</span><span class="o">=</span><span class="s1">&#39;linear&#39;</span><span class="p">,</span> <span class="n">x_axis</span><span class="o">=</span><span class="s1">&#39;time&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s1">&#39;Octave&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">ylim</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="mi">2000</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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</div>
<div class="section" id="id8">
<h2>멜 스펙트럼<a class="headerlink" href="#id8" title="Permalink to this headline">¶</a></h2>
<p>멜 스펙트럼은 주파수의 단위를 다음 공식을 따라 멜 단위(mel unit)로 바꾼 스펙트럼을 말한다.</p>
<div class="math notranslate nohighlight">
\[ m = 2595 \log_{10}\left(1 + \frac{f}{700}\right) \]</div>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">S_octave</span> <span class="o">=</span> <span class="n">librosa</span><span class="o">.</span><span class="n">feature</span><span class="o">.</span><span class="n">melspectrogram</span><span class="p">(</span><span class="n">y</span><span class="o">=</span><span class="n">y_octave</span><span class="p">,</span> <span class="n">sr</span><span class="o">=</span><span class="n">sr_octave</span><span class="p">,</span> <span class="n">n_mels</span><span class="o">=</span><span class="mi">128</span><span class="p">)</span>
<span class="n">librosa</span><span class="o">.</span><span class="n">display</span><span class="o">.</span><span class="n">specshow</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">power_to_db</span><span class="p">(</span><span class="n">S_octave</span><span class="p">,</span> <span class="n">ref</span><span class="o">=</span><span class="n">np</span><span class="o">.</span><span class="n">max</span><span class="p">),</span> <span class="n">sr</span><span class="o">=</span><span class="n">sr_octave</span><span class="p">,</span> <span class="n">y_axis</span><span class="o">=</span><span class="s1">&#39;mel&#39;</span><span class="p">,</span> <span class="n">x_axis</span><span class="o">=</span><span class="s1">&#39;time&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">ylim</span><span class="p">(</span><span class="mi">0</span><span class="p">,</span> <span class="mi">4000</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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<div class="section" id="mfcc">
<h2>MFCC<a class="headerlink" href="#mfcc" title="Permalink to this headline">¶</a></h2>
<p>MFCC(Mel-frequency cepstral coefficients)는 Mel Scale Spectrum을 40개의 주파수 구역(band)으로 묶은뒤에 이를 다시 푸리에 변환하여 얻은 계수이다. 스펙트럼이 어떤 모양으로 되어 있는지를 나타내는 특성값이라고 생각할 수 있다.</p>
<img src="https://datascienceschool.net/upfiles/c946c48e617f4382ae5fe71fc036cdae.png"><img src="https://datascienceschool.net/upfiles/07847df55e764114a692537f97ef6500.png"><img src="https://datascienceschool.net/upfiles/24c8b7ee6dc143f49f9265b2816c2b0c.png"><img src="https://datascienceschool.net/upfiles/b965fdf1228d4d84a5a42538b8ec2eed.jpeg"><img src="https://datascienceschool.net/upfiles/f2c2bd451cad40ec888119af8382d26e.png"><img src="https://datascienceschool.net/upfiles/9f8609ecfc0a4a7bb7068215ab3b2590.png"><img src="https://datascienceschool.net/upfiles/a2bb21532fa140578a9ddbf87f476f15.jpeg" ><div class="cell docutils container">
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">y</span><span class="p">,</span> <span class="n">sr</span> <span class="o">=</span> <span class="n">librosa</span><span class="o">.</span><span class="n">load</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">util</span><span class="o">.</span><span class="n">example_audio_file</span><span class="p">(),</span> <span class="n">offset</span><span class="o">=</span><span class="mi">30</span><span class="p">,</span> <span class="n">duration</span><span class="o">=</span><span class="mi">5</span><span class="p">)</span>

<span class="n">plt</span><span class="o">.</span><span class="n">plot</span><span class="p">(</span><span class="n">y</span><span class="p">[</span><span class="mi">1000</span><span class="p">:</span><span class="mi">5000</span><span class="p">])</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="kn">from</span> <span class="nn">IPython.display</span> <span class="kn">import</span> <span class="n">Audio</span><span class="p">,</span> <span class="n">display</span>
<span class="n">Audio</span><span class="p">(</span><span class="n">y</span><span class="p">,</span> <span class="n">rate</span><span class="o">=</span><span class="n">sr</span><span class="p">)</span>
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" 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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">S</span> <span class="o">=</span> <span class="n">librosa</span><span class="o">.</span><span class="n">feature</span><span class="o">.</span><span class="n">melspectrogram</span><span class="p">(</span><span class="n">y</span><span class="o">=</span><span class="n">y</span><span class="p">,</span> <span class="n">sr</span><span class="o">=</span><span class="n">sr</span><span class="p">,</span> <span class="n">n_mels</span><span class="o">=</span><span class="mi">128</span><span class="p">,</span> <span class="n">fmax</span><span class="o">=</span><span class="mi">8000</span><span class="p">)</span>
<span class="n">librosa</span><span class="o">.</span><span class="n">display</span><span class="o">.</span><span class="n">specshow</span><span class="p">(</span><span class="n">librosa</span><span class="o">.</span><span class="n">power_to_db</span><span class="p">(</span><span class="n">S</span><span class="p">,</span> <span class="n">ref</span><span class="o">=</span><span class="n">np</span><span class="o">.</span><span class="n">max</span><span class="p">),</span> <span class="n">sr</span><span class="o">=</span><span class="n">sr</span><span class="p">,</span> <span class="n">y_axis</span><span class="o">=</span><span class="s1">&#39;mel&#39;</span><span class="p">,</span> <span class="n">x_axis</span><span class="o">=</span><span class="s1">&#39;time&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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<div class="highlight-ipython3 notranslate"><div class="highlight"><pre><span></span><span class="n">mfccs</span> <span class="o">=</span> <span class="n">librosa</span><span class="o">.</span><span class="n">feature</span><span class="o">.</span><span class="n">mfcc</span><span class="p">(</span><span class="n">y</span><span class="o">=</span><span class="n">y</span><span class="p">,</span> <span class="n">sr</span><span class="o">=</span><span class="n">sr</span><span class="p">,</span> <span class="n">n_mfcc</span><span class="o">=</span><span class="mi">40</span><span class="p">)</span>
<span class="n">librosa</span><span class="o">.</span><span class="n">display</span><span class="o">.</span><span class="n">specshow</span><span class="p">(</span><span class="n">mfccs</span><span class="p">,</span> <span class="n">x_axis</span><span class="o">=</span><span class="s1">&#39;time&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">title</span><span class="p">(</span><span class="s1">&#39;MFCC&#39;</span><span class="p">)</span>
<span class="n">plt</span><span class="o">.</span><span class="n">tight_layout</span><span class="p">()</span>
<span class="n">plt</span><span class="o">.</span><span class="n">show</span><span class="p">()</span>
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