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SOLVED: Proof that τ:∇v = ∇ · (τ · v) - v · (∇ · τ) where τ is a tensor and v is a vector. The double dot product of a
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SOLVED: Dot Products of a Second Rank Tensor and a Vector: The dot product of a second rank tensor A and a vector € is defined by A · c = Cai
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02 - tensor calculus - tensor algebra
02 - tensor calculus - tensor algebra
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metric tensor - Why is the inner product not invariant under general coordinate transformations? - Physics Stack Exchange
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If the inner product of two matrices is zero, what does that mean? | ResearchGate
Dyadics - Wikipedia
Tensordot — Multidimensional Dot Product — Explained | by Dennis Alexander Morozov | Analytics Vidhya | Medium
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