Recent content by josh_machine
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Graduate Proving Double Inner Product of Derivative of 2nd Order Tensor w/ Another
The dot represents material time derivative. A and B are second order tensors, eg Stress. I myself am not clear what \nabla J means here. However, I guess it represents divergence. This was as a homework question for a Continuum Mechanics course. I have not got any luck trying to understand...- josh_machine
- Post #4
- Forum: Linear and Abstract Algebra
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Graduate Proving Double Inner Product of Derivative of 2nd Order Tensor w/ Another
How do I prove the following: \dot{A}:B + A:\dot{B}=A^{\nabla J}:B+A:B^{\nabla J}- josh_machine
- Post #2
- Forum: Linear and Abstract Algebra
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Graduate Proving Double Inner Product of Derivative of 2nd Order Tensor w/ Another
Some one please help me how to prove the following: \dot{A}:B + A:\dot{B}=A^{\nabla J}:B+A:B^{\nabla J} A and B are II order tensors and : represents the inner product.- josh_machine
- Thread
- 2nd order Derivative Inner product Product Tensor
- Replies: 3
- Forum: Linear and Abstract Algebra