Results 1 to 10 of about 116 (41)
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Multilinear convolutions defined by measures on spheres
, 1988D. Oberlin
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On functional reproducing kernels
We show that even if a Hilbert space does not admit a reproducing kernel, there could still be a kernel function that realizes the Riesz representation map.
Zhou Weiqi
doaj +1 more source
The existence of at least one positive solution to a large class of both integer- and fractional-order nonlocal differential equations, of which one model case ...
Goodrich Christopher S.
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Existence of Pseudo Almost Periodic Solutions to Some Classes of Partial Hyperbolic Evolution Equations [PDF]
The paper examines the existence of pseudo almost periodic solutions to some classes of partial hyperbolic evolution equations. Namely, sufficient conditions for the existence and uniqueness of pseudo almost periodic solutions to those classes of ...
Diagana, Toka
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Generalized Convolution Roots of Positive Definite Kernels on Complex Spheres [PDF]
Convolution is an important tool in the construction of positive definite kernels on a manifold. This contribution provides conditions on an $L^2$-positive definite and zonal kernel on the unit sphere of $\mathbb{C}^q$ in order that the kernel can be ...
Barbosa, Victor S., Menegatto, Valdir A.
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Convolutions with the continuous primitive integral [PDF]
If $F$ is a continuous function on the real line and $f=F'$ is its distributional derivative then the continuous primitive integral of distribution $f$ is $\int_a^bf=F(b)-F(a)$.
Talvila, Erik
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The q-deformed convolutions: examples and applications to moment problem
The paper provides examples of the q -convolution and the (p,q) -convolution, which put some light on how complicated these operations are. They show that the q -convolution of two Dirac delta’s need not be compactly supported and that the (1,1 ...
A. Kula
semanticscholar +1 more source
New convolutions associated with the Mellin transform and their applications in integral equations [PDF]
In this paper, we introduce two new convolutions associated with the Mellin transform which exhibit factorization properties upon the use of certain weight functions. This is applied to the solvability analysis of classes of integral equations.
Castro, L. P., Silva, A. S., Tuan, N. M.
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Weighted Fourier Frames on Self-Affine Measures [PDF]
Continuing the ideas from our previous paper, we construct Parseval frames of weighted exponential functions for self-affine ...
Dutkay, Dorin Ervin, Ranasinghe, Rajitha
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