Pages that link to "Item:Q5931206"

The following pages link to The exact derivative of the exponential of an unsymmetric tensor (Q5931206):

Displaying 15 items.

• Advantages of formulating an evolution equation directly for elastic distortional deformation in finite deformation plasticity (Q683883) (← links)
• The tensor Padé-type approximant with application in computing tensor exponential function (Q725169) (← links)
• Basis-free expressions for derivatives of a subclass of nonsymmetric isotropic tensor functions (Q940417) (← links)
• Exact expansions of arbitrary tensor functions \(\mathbf F(\mathbf A)\) and their derivatives. (Q1429537) (← links)
• On the theoretical and numerical modelling of Armstrong-Frederick kinematic hardening in the finite strain regime. (Q1430718) (← links)
• Texture development and formability prediction for pre-textured cold rolled body-centred cubic steel (Q1621776) (← links)
• A closed-form representation for the derivative of non-symmetric tensor power series (Q1870643) (← links)
• Phase-field modeling of multivariant martensitic transformation at finite-strain: computational aspects and large-scale finite-element simulations (Q2021973) (← links)
• A consistent algorithm for finite-strain visco-hyperelasticity and visco-plasticity of amorphous polymers (Q2083152) (← links)
• Author's closure: discussion on ``Exact expansions of arbitrary tensor functions \(\mathbf{F(A)}\) and their derivatives'' (Q2385857) (← links)
• Fully anisotropic hyperelasto-plasticity with exponential approximation by power series and scaling/squaring (Q2666105) (← links)
• A note on Padé approximants of tensor logarithm with application to Hencky-type hyperelasticity (Q2666121) (← links)
• Closed-form matrix exponential and its application in finite-strain plasticity (Q2952507) (← links)
• Evaluating higher derivative tensors by forward propagation of univariate Taylor series (Q4955864) (← links)
• A simple spectral representation of a second-order symmetric tensor and its variation (Q6196340) (← links)