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Boundary Value Problems and Boundary Value Spaces [PDF]
AbstractThis chapter is devoted to the study of inhomogeneous boundary value problems. For this, we shall reformulate the boundary value problem again into a form which fits within the general framework of evolutionary equations. In order to have an idea of the type of boundary values which make sense to study, we start off with a section that deals ...
Christian Seifert+2 more
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Nonlocal boundary value problems [PDF]
In the last decades, nonlocal boundary value problems have become a rapidly growing area of research. The study of this type of problems is driven not only by a theoretical interest, but also by the fact that several phenomena in engineering, physics and life sciences can be modelled in this way. For example, problems with feedback controls such as the
Franco D, INFANTE, GENNARO, Minhos FM
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The Helfrich boundary value problem [PDF]
28 pages, 3 ...
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On an inverse boundary value problem [PDF]
This paper is a reprint of the original work by A. P. Calderon published by the Brazilian Mathematical Society (SBM) in ATAS of SBM (Rio de Janeiro), pp. 65-73, 1980. The original paper had no abstract, so this reprint to be truthful to the original work is published with no abstract.
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Fractional boundary value problems [PDF]
Abstract We study some functionals associated with a process driven by a fractional boundary value problem (FBVP for short). By FBVP we mean a Cauchy problem with boundary condition written in terms of a fractional equation, that is an equation involving time-fractional derivative in the sense of Caputo.
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Fredholm boundary-value problem for the system of fractional differential equations. [PDF]
Boichuk O, Feruk V.
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The Solvability of the Discrete Boundary Value Problem on the Half-Line. [PDF]
Nockowska-Rosiak M.
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Numerical solution of fractional boundary value problem with caputo-fabrizio and its fractional integral. [PDF]
Moumen Bekkouche M+2 more
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Second-order neutrosophic boundary-value problem. [PDF]
Moi S, Biswas S, Pal Sarkar S.
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Analytical solution of a non-homogeneous boundary-value problem for the transport equation in an earth to air energy exchanger by initial base analysis method. [PDF]
Gomat LJP, Pongui Ngoma DV.
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