EuDML | Browse

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Previous Page 11 Next

Displaying 201 – 220 of 346

On the non-commutative neutrix product involving slowly varying functions.

Jolevska-Tuneska, Biljana (2008)

Novi Sad Journal of Mathematics

On the non-commutative neutrix product $ln x_{+} \circ x_{+}^{- s}$

Brian Fisher, Adem Kiliçman, Blagovest Damyanov, J. C. Ault (1996)

Commentationes Mathematicae Universitatis Carolinae

The non-commutative neutrix product of the distributions $ln x_{+}$ and $x_{+}^{- s}$ is proved to exist for $s = 1, 2, ...$ and is evaluated for $s = 1, 2$ . The existence of the non-commutative neutrix product of the distributions $x_{+}^{- r}$ and $x_{+}^{- s}$ is then deduced for $r, s = 1, 2, ...$ and evaluated for $r = s = 1$ .

On the noncommutative neutrix product of distributions.

Özçaḡ, Emin, Ege, İnci, Gürçay, Haşmet, Jolevska-Tuneska, Biljana (2007)

Abstract and Applied Analysis

On the Non-commutative Neutrix Product of $x_{+}^{l} a m b d a$ and $x_{+}^{- l a m b d a - r}$

Brian Fisher, Fatma Al-Sirehy (1999)

Publications de l'Institut Mathématique

On the non-commutative neutrix product of $x_{+}^{λ}$ and $x_{+}^{- λ - 1}$ .

Brian, Fisher, Al-Sirehy, Fatma (2000)

Novi Sad Journal of Mathematics

On the non-commutative neutrix product $(x_{+}^{r} ln x_{+}) \circ x_{-}^{- s}$ .

Kiliçman, Adem, Fisher, Brian (1996)

Georgian Mathematical Journal

On the range of convolution operators on non-quasianalytic ultradifferentiable functions

Jóse Bonet, Antonio Galbis, R. Meise (1997)

Studia Mathematica

Let $ℇ_{(ω)} (Ω)$ denote the non-quasianalytic class of Beurling type on an open set Ω in $ℝ^{n}$ . For $μ \in ℇ_{(ω)}^{'} (ℝ^{n})$ the surjectivity of the convolution operator $T_{μ} : ℇ_{(ω)} (Ω_{1}) \to ℇ_{(ω)} (Ω_{2})$ is characterized by various conditions, e.g. in terms of a convexity property of the pair $(Ω_{1}, Ω_{2})$ and the existence of a fundamental solution for μ or equivalently by a slowly decreasing condition for the Fourier-Laplace transform of μ. Similar conditions characterize the surjectivity of a convolution operator $S_{μ} : D_{ω}^{'} (Ω_{1}) \to D_{ω}^{'} (Ω_{2})$ between ultradistributions of Roumieu type whenever $μ \in ℇ_{ω}^{'} (ℝ^{n})$ . These...

We give sufficient conditions for the support of the Fourier transform of a certain class of weighted integrable distributions to lie in the region $x_{1} \geq 0$ and $x_{2} \geq 0$ .

Currently displaying 201 – 220 of 346

Previous Page 11 Next

Displaying 201 – 220 of 346

On the non-commutative neutrix product involving slowly varying functions.

On the non-commutative neutrix product $ln x_{+} \circ x_{+}^{- s}$

On the noncommutative neutrix product of distributions.

On the Non-commutative Neutrix Product of $x_{+}^{l} a m b d a$ and $x_{+}^{- l a m b d a - r}$

On the non-commutative neutrix product of $x_{+}^{λ}$ and $x_{+}^{- λ - 1}$ .

On the non-commutative neutrix product $(x_{+}^{r} ln x_{+}) \circ x_{-}^{- s}$ .

On the range of convolution operators on non-quasianalytic ultradifferentiable functions

On the sine integral and the convolution.

On the singular support of the distributional determinant

On the solution $n$ -dimensional of the product $\otimes k$ operator and diamond Bessel operator.

On the solution of distributional Abel integral equation by distributional Sumudu transform.

On the space D'(l) of sequential distributions.

On the spectrum of the distributional kernel related to the residue.

On the support of Fourier transform of weighted distributions

Ordinary Differential Equations with Delta Function Terms

Parameterabhängige nichtkommutative Distributionenalgebren

Periodic Silva tempered ultradistributions

Products of distributions.

Products of distributions that are entire functions of a complex parameter

Products of distributions with values in distributions.

Currently displaying 201 – 220 of 346