Fourier transform of the regular tempered distributions induced by $x^\alpha$, $\sin(\langle a, x \rangle_{\mathbb R^n})$, and $\mathbb 1_{[-1,1]}$
13671
Fourier Transform of Various Tempered Distributions
20021
Convolution integral $\int_0^t \cos(t-s)\sin(s)\ ds$
65732
Inverse Fourier transform
14830
A transformation of F[x]
23522
Exponential integral $ \int_0^\infty \frac{x^t}{\Gamma(t+1)}\text dt$
79132
Fourier transform of modified Bessel function of the second kind
131738
Which functions are tempered distributions?
6880
Obtain the joint PDF of $\theta_{1} - \theta_{2}$ and $\theta_{1}$ where $\theta_{1}$ and $\theta_{2}$ are i.i.d $\text{Uniform}[0, 2\pi)$
2907
How do I show that $x$ is a root of $p(x)$ in $F[x]/\langle p(x)\rangle$?
137289
Applying Fourier transform to a gaussian
136635
Proving that the Fourier Basis is complete for C(R/$2*\pi$ , C) with $L^2$ norm
54769
Distribution of sine of uniform random variable on $[0, 2\pi]$
127047
How to show that $\sum_{i=1}^n | \langle f, f_i\rangle |^2 \leq \Vert f \Vert^2$
123186
Proving the probability integral transform without assuming that the CDF is strictly increasing
62192
Proof $L{\rm{[}}\frac{{x(t)}}{t}{\rm{] = }}\int_s^\infty {X(u)du} $
153271
Fourier transform is uniformly continuous
108560
Proof of a Gaussian Integral property