Results 221 to 230 of about 3,535 (248)

On the Boundary Value Problems in Nonlocal Elasticity

1989
In this study we have discussed the definition of the boundary value problems in linear, isotropic, homogeneous, nonlocal elasticity proposed by Eringen. The discussion is based on the concept of weak solution which is widely used in the theory of partial differential equations. An inequality which is analogous to Korn’s First Inequality has been given
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Nonlocal Boundary-Value Problems for Elliptic Systems in Angles

Journal of Mathematical Sciences, 2003
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ON THE SPECTRUM OF SOME NONLOCAL ELLIPTIC BOUNDARY VALUE PROBLEMS

Mathematics of the USSR-Sbornik, 1983
Translation from Mat. Sb., Nov. Ser. 117(159), No.4, 548-558 (Russian) (1982; Zbl 0507.35023).
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On Solvable Nonlocal Boundary-Value Problems

1982
The nonlocal models which are being used in practice can be classified with respect to the form of their static equations into three categories: the volume-integral (VIM), the volume-surface integral (VSIM), and the integro-differential models (IDM). They will be discussed in more detail later.
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Nonlocal Boundary Value Problems for Nonuniformly Parabolic Equations

Differential Equations, 2003
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Nonlocal Boundary Value Problems - Editorial

2013
Editorial of the Special Issue Nonlocal Boundary Value Problems of Jornal Boundary Value ...
Franco, Daniel, Infante, Gennaro, Minhós, Feliz   +2 more
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A Nonlocal Boundary Value Problem for a Degenerate Elliptic Equation

Differential Equations, 2002
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On the Completeness of Eigenfunctions of a Nonlocal Gellerstedt Boundary Value Problem

Differential Equations, 2003
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Nonlocal boundary value problems

The theory of the nonlocal linear boundary value problems is still on the level of examples. Any attempt to encompass them by a unified scheme sticks upon the lack of general methods. Here we are to outline an algebraic approach to linear nonlocal boundary value problems.
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Boundary value problems in nonlocal theory op elasticity

Journal of Applied Mathematics and Mechanics, 1969
Vajsman, A. M., Kunin, I. A.
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