Integral form of the generalized solution of a Darboux-Goursat problem with third-type boundary condition-Reference-Cited by-同舟云学术

Integral form of the generalized solution of a Darboux-Goursat problem with third-type boundary condition

Published:2021 Issue: Volume: Page:
ISSN:0094-243X
Container-title:THERMOPHYSICAL BASIS OF ENERGY TECHNOLOGIES (TBET 2020)
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Author:

Nikolov Aleksey

Publisher

AIP Publishing

Link

http://aip.scitation.org/doi/pdf/10.1063/5.0041745

Reference21 articles.

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2. New singular solutions of Protter's problem for the3D wave equation

3. T. Hristov, A. Nikolov, N. Popivanov, M. Schneider, On the existence and uniqueness of a generalized solution of the Protter problem for (3+1)-D Keldysh-type equations, BVP 26, 1–30 (2017).

4. T. Hristov, N. Popivanov, M. Schneider, Estimates of singular solutions of Protter's problem for the 3-D hyperbolic equations, Commun. Appl. Anal. 10, No 2, 97–125 (2006).

5. Khe Kan Cher, On nontrivial solutions of some homogeneous boundary value problems for the multidimensional hyperbolic Euler-Poisson- Darboux equation in an unbounded domain, Differ. Equations 34, No 1, 139–142 (1998).

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1. Exact solutions of Protter problems for the wave equation in R4 with third-type boundary condition;APPLICATIONS OF MATHEMATICS IN ENGINEERING AND ECONOMICS (AMEE’22): Proceedings of the 48th International Conference “Applications of Mathematics in Engineering and Economics”;2023

2. Singular solutions of 3-D Protter-Morawetz problem for weakly hyperbolic equations of Tricomi type;“TOPICAL ISSUES OF THERMOPHYSICS, ENERGETICS AND HYDROGASDYNAMICS IN THE ARCTIC CONDITIONS”: Dedicated to the 85th Birthday Anniversary of Professor E. A. Bondarev;2022