List questions from mathematical-physics

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Is Mathematical Biology analogous to Mathematical Physics?

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ADM Formulation in General Relativity

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Particle traveling on a helix

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Rigorous proof of quantum electrodynamics renormalization

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Find the reciprocal lattice vectors for a triangular lattice with primitive lattice vectors $\vec a_1=(d, 0)$ and $\vec a_2= (d/2, \sqrt{3}d/2)$

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If $\frac{\partial u}{\partial \phi} = - \frac{\partial v}{\partial \lambda}$, is $u$ = $-v$

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Commuting Operators Have the Same Eigenvectors, but not Eigenvalues.

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d’Alembert Lagrangian for second rank tensors

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Why it is contradicting?

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Determine the magnitude and direction of the electrical field

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Is there a name for the set defined by the Minkowski sum of circles in orthogonal planes?

Published on 02 May 2019 - 21:15

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Symplectomorphism, intuitive interpretation.

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Show invariance under linear transformation

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Notation Atiyah-Singer Index theorem

Published on 25 Mar 2026 - 7:56

List Question

Getting representations of the Lie group out of representations of its Lie algebra

Is Mathematical Biology analogous to Mathematical Physics?

ADM Formulation in General Relativity

Particle traveling on a helix

Rigorous proof of quantum electrodynamics renormalization

Find the reciprocal lattice vectors for a triangular lattice with primitive lattice vectors $\vec a_1=(d, 0)$ and $\vec a_2= (d/2, \sqrt{3}d/2)$

If $\frac{\partial u}{\partial \phi} = - \frac{\partial v}{\partial \lambda}$, is $u$ = $-v$

Commuting Operators Have the Same Eigenvectors, but not Eigenvalues.

d’Alembert Lagrangian for second rank tensors

Why it is contradicting?

Determine the magnitude and direction of the electrical field

Is there a name for the set defined by the Minkowski sum of circles in orthogonal planes?

Symplectomorphism, intuitive interpretation.

Show invariance under linear transformation

Notation Atiyah-Singer Index theorem

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