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Generalized and classical solutions of boundary value problems for differential-difference equations
Classical solutions of boundary value problems for differential-difference equationsFor a differential-difference equation of the second order on the interval [0, d], we study
On the smoothness of generalized solutions to boundary value problems for strongly elliptic differential-difference equations on a boundary of neighboring subdomains for strongly elliptic differential-difference equations on a boundary of neighboring subdomains of smoothness
Model Example for Study Smoothness of Solutions of Boundary-Value Problems for Differential-Difference EquationsAbstract: The purpose of this article is to demonstrate with a simple example the complexities
Regularity of solutions to the Robin problem for differential-difference equations Q by throwing out all possible translations of the boundary (Formula presented.) by vectors of a
On the classical and generalized solutions of boundary-value problems for difference-differential equations with variable coefficients coefficients on a finite interval (0, d) is considered. The following question is studied: Under what
Smoothness of generalized solutions of the boundary-value problem for differential-difference equations with incommensurable shifts_0in L_2(0,d), 0a_j|)^{-1}, sum_{j=1}^mq_jtau_jneq d for all q_jinBbb Z
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