Sensitivity analysis of linear elastic systems using domain parameterization and a mixed mutual energy principle

Keyphrases

• Linear Elastic 100%
• Sensitivity Analysis 100%
• Elastic System 100%
• Energy Principle 100%
• Domain Parameterization 100%
• Mutual Energy 100%
• Design Sensitivity 66%
• Sensitivity Expression 66%
• Adjoint Variable Method 66%
• Design Parameters 33%
• Illustrative Examples 33%
• Numerical Implementation 33%
• Structural Design 33%
• Forced Displacement 33%
• Approximate Solution 33%
• First-order 33%
• Derivative Method 33%
• Design Sensitivity Analysis 33%
• Variational 33%
• Unified Approach 33%
• Sensitivity Method 33%
• Nonlinear Systems 33%
• Complete Set 33%
• Mixed Energy 33%
• Solution Method 33%
• Directed Differentiation 33%
• Parameterized Algorithms 33%
• Shape Variation 33%
• Order Sensitivity 33%
• Shape Design 33%
• Kinematic Description 33%
• Adjoint Variables 33%
• Variation Problem 33%
• Material Derivative 33%
• Eulerian-Lagrangian 33%
• Displacement Solution 33%
• Elasticity Equations 33%
• Hu-Washizu 33%
• Lagrangian Kinematics 33%

Engineering

• Elastic System 100%
• Parameterization Domain 100%
• Energy Principle 100%
• Adjoint Variable Method 66%
• Structural Design 33%
• Design Parameter 33%
• Force Displacement 33%
• Approximate Solution 33%
• Numerical Implementation 33%
• Solution Method 33%
• Complete Set 33%
• Shape Design 33%
• Design Sensitivity Analysis 33%
• Material Derivative 33%
• Variation Problem 33%
• Elasticity Equation 33%
• Nonlinear System 33%