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Harmonic analysis
Convolution
[
240
/
36%
]
Subtopics
Convolution of distributions
[
36
/
28%
]
Continuity and smoothness of convolutions
[
29
/
24%
]
Convolution theorem for the Fourier transform
[
29
/
59%
]
Mollifiers and bump functions
[
28
/
25%
]
Convolution of measures and distribution functions
[
18
/
44%
]
Dirichlet and Fejer kernels
[
17
/
41%
]
Algebraic properties of convolution
[
14
/
36%
]
Delta-shaped kernels (classical approximate identities)
[
14
/
36%
]
Convolution operators
[
12
/
67%
]
Approximate identities and continuity of translation
[
11
/
45%
]
Convolution with the Poisson kernel
[
10
/
10%
]
Explicit computation of convolutions
[
9
/
67%
]
Young's inequality for convolutions
[
9
/
11%
]
Convolution algebras
[
8
/
13%
]
Trigonometric approximation by summability kernels
[
3
/
100%
]
Titchmarsh convolution theorem
[
2
/
0%
]