Pages that link to "Item:Q1574204"

The following pages link to Shakedown limits for a general yield condition: Implementation and application for a von Mises yield condition (Q1574204):

Displaying 23 items.

• Extension of the linear matching method to frame structures made from a material that exhibits softening (Q388346) (← links)
• A direct method to predict cyclic steady states of elastoplastic structures (Q695987) (← links)
• A simplified creep-reverse plasticity solution method for bodies subjected to cyclic loading (Q704338) (← links)
• Evaluation of the convergent properties of the linear matching method for computing the collapse of structural components (Q837894) (← links)
• Limit analysis for a general class of yield conditions (Q1574203) (← links)
• An algorithm for shakedown analysis with nonlinear yield functions (Q1605105) (← links)
• Creep rupture assessment by a robust creep data interpolation using the linear matching method (Q1657761) (← links)
• Shakedown limit theorems for frictional contact on a linear elastic body (Q1658262) (← links)
• A numerical formulation and algorithm for limit and shakedown analysis of large-scale elastoplastic structures (Q1725909) (← links)
• Shakedown analysis of elastic-plastic structures considering the effect of temperature on yield strength: theory, method and applications (Q1756263) (← links)
• A method for the evaluation of design limits for structural materials in a cyclic state of creep (Q1870699) (← links)
• Minimum theorems and the linear matching method for bodies in a cyclic state of creep (Q1870700) (← links)
• An iterative method for shakedown analysis. (Q1870998) (← links)
• Numerical schemes based on the stress compensation method framework for creep rupture assessment (Q2190133) (← links)
• A direct approach to the evaluation of structural shakedown limit considering limited kinematic hardening and non-isothermal effect (Q2280242) (← links)
• Extension of the linear matching method to geotechnical problems (Q2494923) (← links)
• Lower bound shakedown analysis by using the element free Galerkin method and nonlinear programming (Q2637889) (← links)
• (Q4827802) (← links)
• Second-order cone programming approaches to static shakedown analysis in steel plasticity (Q5312754) (← links)
• Direct Evaluation of Limits in Plasticity and Creep Deformation (Q5391703) (← links)
• A minimum theorem for cyclic load in excess of shakedown, with application to the evaluation of a ratchet limit (Q5947193) (← links)
• A method for the evaluation of a ratchet limit and the amplitude of plastic strain for bodies subjected to cyclic loading (Q5947194) (← links)
• A novel primal-dual eigenstress-driven method for shakedown analysis of structures (Q6553975) (← links)