Geodesic
Schrödinger-Type Equations and Unitary Highest Weight Representations of U(n,n)
Markus Hunziker1 ; Mark R. Sepanski1 ; Ronald J. Stanke1
1Dept. of Mathematics, Baylor University, Waco, TX 76798-7328, U.S.A.
Journal of Lie Theory, Tome 30 (2020) no. 1, pp. 201-222

Voir la notice de l'article provenant de la source Heldermann Verlag

A system of differential equations is defined and the solutions to this system in a certain induced space is shown to be isomorphic to the well-known models of unitary highest weight representations of U(n,n) studied by Kashiwara and Vergne.
Classification : 22E46
Mots-clés : Schroedinger equations, unitary highest weight representations

Markus Hunziker  1   ; Mark R. Sepanski  1   ; Ronald J. Stanke  1

1 Dept. of Mathematics, Baylor University, Waco, TX 76798-7328, U.S.A. 
Markus Hunziker; Mark R. Sepanski; Ronald J. Stanke. Schrödinger-Type Equations and Unitary Highest Weight Representations of U(n,n). Journal of Lie Theory, Tome 30 (2020) no. 1, pp. 201-222. http://geodesic.mathdoc.fr/item/JOLT_2020_30_1_a11/
@article{JOLT_2020_30_1_a11,
     author = {Markus Hunziker and Mark R. Sepanski and Ronald J. Stanke},
     title = {Schr\"odinger-Type {Equations} and {Unitary} {Highest} {Weight} {Representations} of {U(n,n)}},
     journal = {Journal of Lie Theory},
     pages = {201--222},
     year = {2020},
     volume = {30},
     number = {1},
     url = {http://geodesic.mathdoc.fr/item/JOLT_2020_30_1_a11/}
}
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