We study neutrix products on Rm of homogeneous distributions. Asymptotic expansions in the infinity for distributions, given in [4], are used to get these products. © SAS International Publications.73167173Antosik, P., Mikusiñski, J., Sikorski, R., (1973) Theory of Distributions. The Sequential Approach., , Elsevier Scientific Publishing CompanyCalderón, A.P., Lecture notes on pseudo-differential operators and elliptic boundary value problems (1976) Cursos de Matemtica i, , IAMCONICET, Buenos Aires, ArgentinaVan Der Corput, J.G., Introduction to the neutrix calculus (1959) J. Analysis Math, 7, pp. 291-308Estrada, R., Kanwal, R.P., A distributional theory for aymptotic expansions (1990) Proc. R. Soc. Lond., Ser. A, 428 (1875), pp. 399-430Est...
summary:Let $F$ and $G$ be distributions in $\Cal D'$ and let $f$ be an infinitely differentiable fu...
summary:The fixed infinitely differentiable function $\rho (x)$ is such that $\{n\rho (n x)\}$ is a ...
In this presentation some new contributions in neutrix calculus will be presented. The obtained res...
We study neutrix products on Rm of homogeneous distributions. Asymptotic expansions in the infinity ...
Abstract. The Gamma function)(xΓ and the associated Gamma functions) ( ±Γ x are defined as distribut...
Abstract. The neutrix product of the distributions ++ xnx l λ and rx −−−λ is evaluated for L,2,1,0 ±...
Abstract. Let f, g be distributions in D ′ and let fn = f ∗ δn, gn = g ∗ δn, where {δn} is a certain...
It is well known that the sequential approach is one of the main tools of dealing with product, powe...
Abstract. It is well known that the sequential approach is one of the main tools of dealing with pro...
Abstract. It is well known that the sequential approach is one of the main tools of dealing with pro...
Let f and g be distributions and let g(n) = (g * delta(n))(x), where delta(n)(x) is a certain sequen...
Let f and g be distributions and let gn = (g ∗ δn)(x), where δn(x) is a certain sequence converging ...
The Beta function B(x,n) and the related Beta functions B(x ±, n) and B±(x,n) are defined as distrib...
Abstract. The neutrix convolution of two locally summable functions or distributions f and g is defi...
summary:Let $\tilde{f}$, $\tilde{g}$ be ultradistributions in $\mathcal Z^{\prime }$ and let $\tilde...
summary:Let $F$ and $G$ be distributions in $\Cal D'$ and let $f$ be an infinitely differentiable fu...
summary:The fixed infinitely differentiable function $\rho (x)$ is such that $\{n\rho (n x)\}$ is a ...
In this presentation some new contributions in neutrix calculus will be presented. The obtained res...
We study neutrix products on Rm of homogeneous distributions. Asymptotic expansions in the infinity ...
Abstract. The Gamma function)(xΓ and the associated Gamma functions) ( ±Γ x are defined as distribut...
Abstract. The neutrix product of the distributions ++ xnx l λ and rx −−−λ is evaluated for L,2,1,0 ±...
Abstract. Let f, g be distributions in D ′ and let fn = f ∗ δn, gn = g ∗ δn, where {δn} is a certain...
It is well known that the sequential approach is one of the main tools of dealing with product, powe...
Abstract. It is well known that the sequential approach is one of the main tools of dealing with pro...
Abstract. It is well known that the sequential approach is one of the main tools of dealing with pro...
Let f and g be distributions and let g(n) = (g * delta(n))(x), where delta(n)(x) is a certain sequen...
Let f and g be distributions and let gn = (g ∗ δn)(x), where δn(x) is a certain sequence converging ...
The Beta function B(x,n) and the related Beta functions B(x ±, n) and B±(x,n) are defined as distrib...
Abstract. The neutrix convolution of two locally summable functions or distributions f and g is defi...
summary:Let $\tilde{f}$, $\tilde{g}$ be ultradistributions in $\mathcal Z^{\prime }$ and let $\tilde...
summary:Let $F$ and $G$ be distributions in $\Cal D'$ and let $f$ be an infinitely differentiable fu...
summary:The fixed infinitely differentiable function $\rho (x)$ is such that $\{n\rho (n x)\}$ is a ...
In this presentation some new contributions in neutrix calculus will be presented. The obtained res...