I. Musin

activity

19992019

most citedOn the Fourier-Laplace Transform of Functionals on a Weighted Space of Infinitely Differentiable Functions

7 citations · 9 across the 11 of their papers we have counts for

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6 papers · 1 filter

math.CV2017

On a class of infinitely differentiable functions in $R^{n}$ admitting holomorphic extension in $C^{n}$

I. Kh. Musin, P. V. Yakovleva

A space $G (M, Φ)$ of infinitely differentiable functions in $R^{n}$ constructed with a help of a family $Φ = {φ_{m}}_{m = 1}^{\infty}$ of real-valued functions $φ_m…

math.CV2017

On a Hilbert space of entire functions

I. Kh. Musin

A weighted Hilbert space $F_{φ}^{2}$ of entire functions of $n$ variables is considered in the paper. The weight function $φ$ is a convex function on $C^{n}$ depending on modul…

math.CV2015

On a space of entire functions and its Fourier transformation

I. Kh. Musin

A space of entire functions of several complex variables rapidly decreasing on $R^{n}$ and such that their growth along $i R^{n}$ is majorized with a help of a famil…

math.CV2014★ 1 cited

On a space of entire functions rapidly decreasing on $R^{n}$ and its Fourier transformation

I. Kh. Musin, M. I. Musin

A space of entire functions of several complex variables rapidly decreasing on $R^{n}$ and such that their growth along $i R^{n}$ is majorized with a help of a famil…

math.CV2010★ 1 cited

On a space of rapidly decreasing infinitely differentiable functions on an unbounded convex set in $R^{n}$ and its dual

I. Kh. Musin, P. V. Yakovleva

Description of linear continuous functionals on a space of rapidly decreasing infinitely differentiable functions on an unbounded closed convex set in $R^{n}$ in terms of the…

math.CV2009

On a Space of Infinitely Differentiable Functions on an Unbounded Convex Set in $R^{n}$ Admitting Holomorphic Extension in $C^{n}$ and its Dual

I. Kh. Musin, P. V. Fedotova

We consider a space of infinitely smooth functions on an unbounded closed convex set in $R^{n}$ . It is shown that each function of this space can be extended to an entire f…

On a class of infinitely differentiable functions in Rn admitting holomorphic extension in Cn

On a Hilbert space of entire functions

On a space of entire functions and its Fourier transformation

On a space of entire functions rapidly decreasing on Rn and its Fourier transformation

On a space of rapidly decreasing infinitely differentiable functions on an unbounded convex set in Rn and its dual

On a Space of Infinitely Differentiable Functions on an Unbounded Convex Set in Rn Admitting Holomorphic Extension in Cn and its Dual

On a class of infinitely differentiable functions in $R^{n}$ admitting holomorphic extension in $C^{n}$

On a space of entire functions rapidly decreasing on $R^{n}$ and its Fourier transformation

On a space of rapidly decreasing infinitely differentiable functions on an unbounded convex set in $R^{n}$ and its dual

On a Space of Infinitely Differentiable Functions on an Unbounded Convex Set in $R^{n}$ Admitting Holomorphic Extension in $C^{n}$ and its Dual