Add to ORKGAn appropriate general version of the kernel theorem of L. Schwartz is formulated for Fourier hyperfunctions and a direct functional analytic proof is presented
The frequency domain theory of nonlinear analytic input-output maps is studied, directly in the freq...
We revisit the classical problem of when a given function, which is analytic in the upper half plane...
AbstractA new generalized function space in which all Gelfand–Shilov classes Sα′0 (α>1) of analytic ...
In this article, we construct, by the duality method, the theory of general Fourier hyperfunctions v...
We give some remarks on the kernel theorems in hyperfunctions. After recalling two types of kernel t...
In this paper, we define the concept of Fourier microfunctions and investigate their structures. The...
We realize partial mixed Fourier hyperfunctions and Frechet-space-valued partial mixed Fourier hyper...
International audienceIn analogy to the classical Schwartz kernel theorem, we show that a large clas...
AbstractThe main result of this paper is that the integral operators between spaces of compactly sup...
AbstractIn analogy to the classical Schwartz kernel theorem, we show that a large class of linear ma...
The purpose of this paper is to give a direct proof of the Schwartz kernel theorem for the Fourier h...
In this paper we will study the Fourier hyperfunction solution of the abstract Cauchy problem { Jdu(...
In this paper, we define the concept of partial, partial-modified and partial-mixed Fourier microfun...
SIGLEAvailable from British Library Document Supply Centre-DSC:7769.08577(SU-DACSE-RR--641) / BLDSC ...
ABSTRACT. In this paper, we generate asymmetric Fourier kernels as solutions of ODE’s. These kernels...
The frequency domain theory of nonlinear analytic input-output maps is studied, directly in the freq...
We revisit the classical problem of when a given function, which is analytic in the upper half plane...
AbstractA new generalized function space in which all Gelfand–Shilov classes Sα′0 (α>1) of analytic ...
In this article, we construct, by the duality method, the theory of general Fourier hyperfunctions v...
We give some remarks on the kernel theorems in hyperfunctions. After recalling two types of kernel t...
In this paper, we define the concept of Fourier microfunctions and investigate their structures. The...
We realize partial mixed Fourier hyperfunctions and Frechet-space-valued partial mixed Fourier hyper...
International audienceIn analogy to the classical Schwartz kernel theorem, we show that a large clas...
AbstractThe main result of this paper is that the integral operators between spaces of compactly sup...
AbstractIn analogy to the classical Schwartz kernel theorem, we show that a large class of linear ma...
The purpose of this paper is to give a direct proof of the Schwartz kernel theorem for the Fourier h...
In this paper we will study the Fourier hyperfunction solution of the abstract Cauchy problem { Jdu(...
In this paper, we define the concept of partial, partial-modified and partial-mixed Fourier microfun...
SIGLEAvailable from British Library Document Supply Centre-DSC:7769.08577(SU-DACSE-RR--641) / BLDSC ...
ABSTRACT. In this paper, we generate asymmetric Fourier kernels as solutions of ODE’s. These kernels...
The frequency domain theory of nonlinear analytic input-output maps is studied, directly in the freq...
We revisit the classical problem of when a given function, which is analytic in the upper half plane...
AbstractA new generalized function space in which all Gelfand–Shilov classes Sα′0 (α>1) of analytic ...