Numerical Investigation for the Start Control and Final Observation Problem in Model of an I-Beam Deformation

DOI10.14529/JCEM170203zbMath1457.74143OpenAlexW2732668127MaRDI QIDQ4972186

Kseniya Vladimirovna Vasyuchkova, Natal'ya Aleksandrovna Manakova

Publication date: 23 November 2019

Published in: Journal of Computational and Engineering Mathematics (Search for Journal in Brave)

Full work available at URL: http://mathnet.ru/eng/jcem88

zbMATH Keywords

Galerkin methoddecomposition methodSobolev equationShowalter-Sidorov condition

Mathematics Subject Classification ID

Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Control, switches and devices (``smart materials) in solid mechanics (74M05) Numerical and other methods in solid mechanics (74S99)

Related Items (2)

Numerical Solution for Non-Stationary Linearized Hoff Equation Defined on Geometrical Graph ⋮ Investigation of Boundary Control and Final Observation in Mathematical Model of Motion Speed Potentials Distribution of Filtered Liquid Free Surface

Cites Work

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• The phase space of an initial-boundary value problem for the Hoff equation.
• The Showalter-Sidorov problem for the Hoff model on a geometric graph
• Optimal control of solutions of the Showalter-Sidorov-Dirichlet problem for the Boussinesq-Love equation
• Hoff equations on graphs
• Method of Decomposition in the Optimal Control Problem for Semilinear Sobolev Type Models
• Mathematical models and optimal control of the filtration and deformation processes
• Blow-up in Nonlinear Sobolev Type Equations
• The Optimal Measurement Problem for the Measurement Transducer Model with a Deterministic Multiplicative Effect and Inertia
• The Start Control and Final Observation Problem for a Quasi-Linear Sobolev Type Equation

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