Identification of flexural rigidity in a Kirchhoff plates model using a convex objective and continuous Newton method

DOI10.1155/2015/290301zbMath1394.74100OpenAlexW1542194293WikidataQ59117875 ScholiaQ59117875MaRDI QIDQ1665252

R. Kahler, Akhtar A. Khan, Fabio Raciti, Brian C. Winkler, Baasansuren Jadamba

Publication date: 27 August 2018

Published in: Mathematical Problems in Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2015/290301

Mathematics Subject Classification ID

Boundary value problems for higher-order elliptic equations (35J40) Plates (74K20) Inverse problems for PDEs (35R30)

Related Items (3)

Spectral Optimization of Inhomogeneous Plates ⋮ A new regularized stochastic approximation framework for stochastic inverse problems ⋮ A variational inequality based stochastic approximation for inverse problems in stochastic partial differential equations

Cites Work

• Unnamed Item
• Unnamed Item
• An inverse problem for estimation of bending stiffness in Kirchhoff-Love plates
• Regularized Lotka-Volterra dynamical system as continuous proximal-like method in optimization.
• Parameter identification for nonlinear elastic and viscoelastic plates
• Estimation of elastic parameters in beams and certain plates: \(H^ 1\)- regularization
• Some effective methods for unconstrained optimization based on the solution of systems of ordinary differential equations
• ODE versus SQP methods for constrained optimization
• Les equations de von Kármán
• Estimation of elastic parameters in a nonlinear elliptic model of a plate
• Identification of flexural rigidity in a dynamic plate model
• A variational inequality formulation of an inverse elasticity problem
• A gradient-based continuous method for large-scale optimization problems
• Coefficient identification in Euler-Bernoulli equation from over-posed data
• Identification of Lamé parameters in linear elasticity: a fixed point approach
• An Abstract Framework for Elliptic Inverse Problems: Part 2. An Augmented Lagrangian Approach
• An Abstract Framework for Elliptic Inverse Problems: Part 1. An Output Least-Squares Approach
• Detection of holes in a plate using global optimization and parameter identification techniques
• A mixed least-squares method for an inverse problem of a nonlinear beam equation
• Analysis of coefficient identification problems associated to the inverse Euler-Bernoulli beam theory
• The influence of the equation type on iterative parameter identification problems which are elliptic or hyperbolic in the parameter
• Inverse problems of mixed type in linear plate theory
• A Parameter Identification Problem of Mixed Type Related to the Manufacture of Car Windshields
• Equation error approach for elliptic inverse problems with an application to the identification of Lamé parameters
• INVERSE PROBLEMS OF PARAMETER IDENTIFICATION IN PARTIAL DIFFERENTIAL EQUATIONS
• A New Convex Inversion Framework for Parameter Identification in Saddle Point Problems with an Application to the Elasticity Imaging Inverse Problem of Predicting Tumor Location

This page was built for publication: Identification of flexural rigidity in a Kirchhoff plates model using a convex objective and continuous Newton method