state dirichlet condition
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In mathematics, the Dirichlet conditions are sufficient conditions for a real-valued,periodic function f to be equal to the sum of its Fourier series at each point where f is continuous
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A piecewise regular function that
1. Has a finite number of finite discontinuities and
2. Has a finite number of extrema
can be expanded in a Fourier series which converges to the function at continuous points and the mean of the positiveand negative limits at points of discontinuity.
1. Has a finite number of finite discontinuities and
2. Has a finite number of extrema
can be expanded in a Fourier series which converges to the function at continuous points and the mean of the positiveand negative limits at points of discontinuity.
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