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2021-07-30 14:40:45 +0200 | marked best answer | How do I use sage to check differential vector identities? Do I need to create an operator? Hi! Example of a case I already worked out: $\vec{\nabla} (fg) = (\vec{\nabla}f) g + f (\vec{\nabla} g)$. Code (I coudn't manage to put it on a single box, sorry):
Out: True Example of what I want to check: $ \vec{\nabla} (\vec{A}\centerdot \vec{B}) = \vec{A}\times(\vec{\nabla} \times \vec{B}) + \vec{B} \times (\vec{\nabla} \times \vec{A}) + (\vec{A} \centerdot \vec{\nabla}) \vec{B} + (\vec{B} \centerdot \vec{\nabla}) \vec{A}. $ I don't know how to came to differential operators of the form $(\vec{A} \centerdot \vec{\nabla})$. I tried (kind of hopelessly)
How could I put sage to check identities like this one? Thank you in advance. |
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2021-07-30 14:40:29 +0200 | commented answer | How do I use sage to check differential vector identities? Do I need to create an operator? Thank you a lot, Eric! This is what I was searching for. |
2021-07-29 22:30:53 +0200 | edited question | How do I use sage to check differential vector identities? Do I need to create an operator? How do I use sage to check differential vector identities? Do I need to create an operator? Hi! I would like to check so |
2021-07-29 22:29:25 +0200 | edited question | How do I use sage to check differential vector identities? Do I need to create an operator? How do I use sage to check differential vector identities? Do I need to create an operator? Hi! I would like to check so |
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2021-07-29 22:28:26 +0200 | edited question | How do I use sage to check differential vector identities? Do I need to create an operator? How do I use sage to check differential vector identities? Do I need to create an operator? Hi! I would like to check so |
2021-07-29 22:20:05 +0200 | asked a question | How do I use sage to check differential vector identities? Do I need to create an operator? How do I use sage to check differential vector identities? Do I need to create an operator? Hi! I would like to check so |