Does a Lagrangian being independent to a spacial coordinate imply spatial translation symmetry?
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Hey mate
Here is your answer
Yes Lagrangian being independent to a spatial coordinate imply spatial translation symmetry.
They is because the Lagrangian, which in some respects represents the path of the motion.
Here is your answer
Yes Lagrangian being independent to a spatial coordinate imply spatial translation symmetry.
They is because the Lagrangian, which in some respects represents the path of the motion.
Answered by
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Hey !
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The area-weighted approach preserves spherical symmetry on an equal-angle polar grid for 1D radial flows, but it does not satisfy the GCL.
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Thanks !
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