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Z. Alfata's user avatar
Z. Alfata's user avatar
Z. Alfata's user avatar
Z. Alfata
  • Member for 7 years, 11 months
  • Last seen more than a month ago
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All Questions Answers
Score Newest
question
6
How to prove that the Laplace oparator of the Heisenberg group is sub-elliptic?
Feb 2, 2016
question
6
Difference between the Laplacian and the sub-Laplacian of a Lie group
Apr 2, 2016
question
6
Any reference for the series expansion of $\Bigr[-\log(1-t)\Bigr]^x$?
Aug 25, 2016
question
3
How to compute $\int_{\mathbb S^2} e^{-i\left<t,\omega\right>} \, e^{-i\left< A(\omega)x,y\right>} \, d\sigma(\omega)$
Aug 18, 2016
question
3
About the purpose of introducing '"groups of Heisenberg type"
Feb 23, 2017
question
3
Unitary dual of the complex motion group $\mathbb C^2 \rtimes SU(2)$?
Mar 14, 2018
question
3
$\sum_{k=0}^{\infty} {\frac{(-1)^{k} \Gamma(\frac{2k+n+m}{2})\,\Gamma(\frac{2k+m-1}{2})}{k!\Gamma(k+\frac{m}{2})}} z^{2k}$ is an elementary function
Nov 1, 2021
question
2
How to compute the following integral $I_{\alpha,\beta}$
Aug 5, 2016
question
2
Equivalent statement of the Wiener-Tauberian theorem?
Aug 3, 2017
question
2
Unitary dual of the motion group $M(n)$, for $n> 2$
Jan 7, 2018
Top network posts
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8
Product of two hypergeometric functions
7
What can we say about connected groups with the same Lie algebra?
7
Interchange between Integral and Sup?
5
n-th derivative where $n$ is a real number?
5
Converting $ \int_0^{\infty} \frac{e^{-\varepsilon s} \, (s+s^2)^{\beta}}{\log^{\gamma}((1+s)/s)} \, ds$ to a sum?

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