scalar equation
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Nonlinearity ◽  
2021 ◽  
Vol 34 (7) ◽  
pp. 5045-5069
Author(s):  
Tarek Elgindi ◽  
Slim Ibrahim ◽  
Shengyi Shen

Author(s):  
S. G. Ol’kov

The purpose of the article is to deduce the formula of kinetic energy of a specific movement – the movement of subjective rights and legal obligations in legal relations, and to show the relationship of rights and obligations in the legal system in the form of a scalar equation.


Author(s):  
O. L. Zhurba ◽  
E. G. Radneva

The purpose of the article is to deduce the formula of kinetic energy of a specific movement – the movement of subjective rights and legal obligations in legal relations, and to show the relationship of rights and obligations in the legal system in the form of a scalar equation.


Author(s):  
S. L. Baghramyan

The purpose of the article is to deduce the formula of kinetic energy of a specific movement – the movement of subjective rights and legal obligations in legal relations, and to show the relationship of rights and obligations in the legal system in the form of a scalar equation.


Author(s):  
A. A. Khodusov

The purpose of the article is to deduce the formula of kinetic energy of a specific movement – the movement of subjective rights and legal obligations in legal relations, and to show the relationship of rights and obligations in the legal system in the form of a scalar equation.


Author(s):  
T. V. Gorbenko

The purpose of the article is to deduce the formula of kinetic energy of a specific movement – the movement of subjective rights and legal obligations in legal relations, and to show the relationship of rights and obligations in the legal system in the form of a scalar equation.


2020 ◽  
Vol 487 (2) ◽  
pp. 124007
Author(s):  
Shin-Ichiro Ei ◽  
Jong-Shenq Guo ◽  
Hiroshi Ishii ◽  
Chin-Chin Wu

2018 ◽  
Vol 24 (1) ◽  
pp. 138-149 ◽  
Author(s):  
Anatoliy Martynyuk ◽  
Gani Stamov ◽  
Ivanka Stamova

In this paper, the results of the analysis of nonlinear systems with fractional-like derivatives of the state vector are presented. Using the method of integral inequalities, some estimates of the solutions are obtained, and criteria for Heyers–Ulam–Rassias stability of a fractional-like scalar equation are established.


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