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David Bar Moshe
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Apr
30
revised
What is the general form of the duality transform for the Fock space?
added 14 characters in body
Apr
30
answered
What is the general form of the duality transform for the Fock space?
Apr
18
awarded
Enlightened
Apr
18
awarded
Nice Answer
Mar
5
answered
Electromagnetic duality symmetry
Dec
1
comment
Can the equation of motion with friction be written as EulerLagrange equation, and does it have a quantum version?
The authors provide a Lagrangian in equation (5), also the Dirac brackets in equation (13) are of the type referred to in the first reference. I guess i shouldn't have used the name symplectic for these brackets.
Dec
1
answered
Can the equation of motion with friction be written as EulerLagrange equation, and does it have a quantum version?
Oct
23
awarded
Yearling
Oct
13
comment
The Szego projector, the dual disc bundle $\overline{D}$ and representation of $S^1$ on $H^2$($\overline{D}$)
@josh the Abelian group action implies that the irreducible components are one dimensional, but they can have multiplicities. The space$H_k$ is a direct sum of all one dimensional subspaces of eigenvalue (weight) $k$.
Oct
8
answered
The Szego projector, the dual disc bundle $\overline{D}$ and representation of $S^1$ on $H^2$($\overline{D}$)
Oct
1
awarded
Caucus
Jul
4
answered
Van VleckMorette Determinant
Jun
26
answered
Is there a version of supersymmetry for homogeneous spaces?
Jun
12
revised
Haar measure on $O(n)$ reduced to simpler probability space
deleted 3 characters in body
Jun
11
answered
Haar measure on $O(n)$ reduced to simpler probability space
Dec
29
answered
Rotations, Harmonic Oscillators, Gaussians, Ladders
Oct
23
awarded
Yearling
Oct
2
answered
Higgs mechanism from a deformation quantization point of view
Sep
17
awarded
Nice Answer
Aug
8
revised
affinization of T^*CP^n
deleted 1 characters in body
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