Boundary control optimization for the vibrations of a rod consisting of two different segments

被引：0

作者：

V. A. Il’in

机构：

[1] Moscow State University,Faculty of Computational Mathematics and Cybernetics

[2] Russian Academy of Sciences,Steklov Institute of Mathematics

来源：

Doklady Mathematics | 2011年 / 84卷

关键词：

Weak Solution; Steklov Institute; DOKLADY Mathematic; Terminal State; Boundary Control;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：629 / 633

页数：4

共 50 条

[41] OPTIMAL CONTROL OF TRANSVERSE VIBRATIONS OF A ROD.
Ishmukhametov, A.Z.
Moscow University computational mathematics and cybernetics, 1981, (04) : 59 - 64
[42] Asymptotic Expansion for the Solution of an Optimal Boundary Control Problem in a Doubly Connected Domain with Different Control Intensity on Boundary Segments
A. R. Danilin
Computational Mathematics and Mathematical Physics, 2022, 62 : 218 - 231
[43] Asymptotic Expansion for the Solution of an Optimal Boundary Control Problem in a Doubly Connected Domain with Different Control Intensity on Boundary Segments
Danilin, A. R.
COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2022, 62 (02) : 218 - 231
[44] Mixed Problems for the Telegraph Equation in the Case of a System Consisting of Two Segments with Different Densities and Elasticities but Equal Impedances: One-Sided Control
Smirnov, I. N.
DOKLADY MATHEMATICS, 2010, 82 (03) : 858 - 861
[45] Mixed problems for the telegraph equation in the case of a system consisting of two segments with different densities and elasticities but equal impedances: One-sided control
I. N. Smirnov
Doklady Mathematics, 2010, 82 : 858 - 861
[46] Optimization of the Boundary Control of Vibrations on One Endpoint with the Other Endpoint Being Fixed
G. D. Chabakauri
Differential Equations, 2001, 37 : 1742 - 1750
[47] Optimization of the boundary control of vibrations on one endpoint with the other endpoint being fixed
Chabakauri, GD
DIFFERENTIAL EQUATIONS, 2001, 37 (12) : 1742 - 1750
[48] Optimal boundary control of string vibrations with a model nonlocal boundary condition of one of two types
A. A. Kholomeeva
Doklady Mathematics, 2011, 83 : 171 - 174
[49] Optimal boundary control of string vibrations with a model nonlocal boundary condition of one of two types
Kholomeeva, A. A.
DOKLADY MATHEMATICS, 2011, 83 (02) : 171 - 174
[50] Discrete transparent boundary conditions for the equation of rod transverse vibrations
Gordin, Vladimir A.
Shemendyuk, Aleksandr A.
APPLIED MATHEMATICAL MODELLING, 2020, 88 : 550 - 572

← 1 2 3 4 5 →