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@article{57402,
author = {Khashimov, Abdukomil Risbekovich and Smetanová, Dana},
article_location = {Basel},
article_number = {3},
doi = {http://dx.doi.org/10.3390/axioms9030080},
keywords = {equations of the pseudo-elliptic type of third order; energy estimate; analog of the Saint-Venant principle},
language = {eng},
issn = {2075-1680},
journal = {Axioms},
title = {On the Uniqueness Classes of Solutions of Boundary Value Problems for Third-Order Equations of the Pseudo-Elliptic Type},
url = {https://www.mdpi.com/2075-1680/9/3/80},
volume = {9},
year = {2020}
}
TY - JOUR
ID - 57402
AU - Khashimov, Abdukomil Risbekovich - Smetanová, Dana
PY - 2020
TI - On the Uniqueness Classes of Solutions of Boundary Value Problems for Third-Order Equations of the Pseudo-Elliptic Type
JF - Axioms
VL - 9
IS - 3
SP - 1-8
EP - 1-8
PB - MDPI
SN - 20751680
KW - equations of the pseudo-elliptic type of third order
KW - energy estimate
KW - analog of the Saint-Venant principle
UR - https://www.mdpi.com/2075-1680/9/3/80
N2 - The paper is devoted to solutions of the third order pseudo-elliptic type equations. An energy estimates for solutions of the equations considering transformation’s character of the body form were established by using of an analog of the Saint-Venant principle. In consequence of this estimate, the uniqueness theorems were obtained for solutions of the first boundary value problem for third order equations in unlimited domains. The energy estimates are illustrated on two examples.
ER -
KHASHIMOV, Abdukomil Risbekovich a Dana SMETANOVÁ. On the Uniqueness Classes of Solutions of Boundary Value Problems for Third-Order Equations of the Pseudo-Elliptic Type. \textit{Axioms}. Basel: MDPI, 2020, roč.~9, č.~3, s.~1-8. ISSN~2075-1680. doi:10.3390/axioms9030080.
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