13 research outputs found
Boundary value problems for the diffusion equation of the variable order in differential and difference settings
Full text linkSolutions of boundary value problems for a diffusion equation of fractional
and variable order in differential and difference settings are studied. It is
shown that the method of energy inequalities is applicable to obtaining a
priori estimates for these problems exactly as in the classical case. The
credibility of the obtained results is verified by performing numerical
calculations for a test problem.Comment: 19 pages. Presented at the 4-th IFAC Workshop on Fractional
Differentiation and Its Applications, Badajoz, Spain, October 18-20, 201
ON A PROPERTY OF SOLUTION OF A NONLOCAL PROBLEM IN TIME FOR SINGULAR PARABOLIC EQUATIONS
No full textSolvability in Holder Space of an Initial Boundary Value Problem for the Time-Fractional Diffusion
No full textOn solvability of some boundary value problems for the non-local polyharmonic equation with boundary operators of the Hadamard Type
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On a third order equations with pseudoparabolic operator and with shift of arguments of sought-for function
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Stability and Convergence of Difference Schemes Approximating a Two-Parameter Nonlocal Boundary Value Problem for Time-Fractional Diffusion Equation
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