Pages that link to "Item:Q1573335"
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The following pages link to A novel approach to the solution of the tensor equation \(AX+XA=H\) (Q1573335):
Displaying 12 items.
- A method for the calculation of inter-element stresses in 3D (Q465740) (← links)
- Dual orthotropic damage-effect tensors with complementary structures (Q535808) (← links)
- Some basis-free expressions for stresses conjugate to Hill's strains through solving the tensor equation \(AX + XA = C\) (Q837344) (← links)
- Twirl tensors and the tensor equation \(AX-XA=C\) (Q1198443) (← links)
- The linear bi-spatial tensor equation \(\varphi_{ij}A^iXB^j=C\) (Q1369453) (← links)
- The tensor equation \(AX +XA = \Phi (A,H)\), with applications to kinematics of continua (Q1805067) (← links)
- A constraint system of coupled two-sided Sylvester-like quaternion tensor equations (Q2027656) (← links)
- A note on the solvability of a tensor equation (Q2171078) (← links)
- Derivatives of the stretch, rotation and exponential tensors in \(n\)-dimensional vector spaces (Q2494257) (← links)
- Higher derivatives and the inverse derivative of a tensor-valued function of a tensor (Q3616466) (← links)
- Use of some theorems related with the tensor equation AX + XA = H for some classes of implicit constitutive relations (Q5169333) (← links)
- Solution procedures for \(J_3\) plasticity and viscoplasticity (Q5958067) (← links)