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Solvability of a model Cauchy problem for parabolic systems in spaces of generalized functions. (Russian)
Authors: Rudi I. I.
Abstract
The solvability of the model Cauchy problem for parabolic in the sense of Petrovskii systems of linear differential equations in the scales of anisotropic spaces ${\Cal H}^{s}_{p}({R}^{\,n+1}_{+},\,\gamma)$, $s\in R^1$, $1<p<\infty$ is studied.Institutul de Matematică al Academiei de Ştiinţe a Moldovei
Academiei 5, Chişinău MD-2028, Moldova
E-mail:
Academiei 5, Chişinău MD-2028, Moldova
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Contents
- Finite projection and dual of birth-death processes. (English)
- Behaviour of the stresses near plane wedge-shaped defects. (English)
- New classes of cubic systems with seven limit cycles. (English)
- Note on the stability of non-selfadjoint operator-difference schemes. (English)
- On exact solutions of the heat equation with a nonlinear source-sink of a special type. (Russian)
- About separable self-orthogonal $n$-operations. (English)
- Properties of topological modules free in some classes. I. (English)
- Quadratic systems with dicritical points. (Russian)
- On the structure of partitions of a space into polyhedral bodies. (Russian)
- Solvability of a model Cauchy problem for parabolic systems in spaces of generalized functions. (Russian)
