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Mathematics
[1806]
Mean ergodic theorem for amenable discrete quantum groups and a Wiener-type theorem for compact metrizable groups.
Huichi Huang
Chongqing University
Classical Analysis and ODEs
Dynamical Systems
Functional Analysis
mathscidoc:1908.05001
Anal. PDE, 9, (4), 893-906, 2016
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We prove a mean ergodic theorem for amenable discrete quantum groups. As an application, we prove a Wiener type theorem for continuous measures on compact metrizable groups.
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[1807]
On the order of prime powers dividing (_{n}^{2n})
Jürgen W. Sander
Institut für Mathematik, Universität Hannover
TBD
mathscidoc:1701.331802
Acta Mathematica, 174, (1), 85-118, 1992.9
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[1808]
Hausdorff dimension and Kleinian groups
Christopher J. Bishop
Department of Mathematics, SUNY at Stony Brook
Peter W. Jones
Department of Mathematics, Yale University
TBD
mathscidoc:1701.331838
Acta Mathematica, 179, (1), 1-39, 1994.11
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[1809]
Jacobiennes des courbes spectrales et systèmes hamiltoniens complètement intégrables
Arnaud Beauville
Université Paris-Sud, Orsay, France
TBD
mathscidoc:1701.331734
Acta Mathematica, 164, (1), 211-235, 1989.1
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[1810]
Deformations of lie subgroups and the variation of isotropy subgroups
R. W. Richardson Jr.
University of Warwick Coventry, England
TBD
mathscidoc:1701.331426
Acta Mathematica, 129, (1), 35-73, 1971.7
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1
Kac V G. Infinite root systems, representations of graphs and invariant theory[J]. Inventiones Mathematicae, 1980, 56(1): 57-92.
2
Walter Borho · Hanspeter Kraft. Über Bahnen und deren Deformationen bei linearen Aktionen reduktiver Gruppen. 1979.
3
Sjamaar R. Holomorphic Slices, Symplectic Reduction and Multiplicities of Representations[J]. Annals of Mathematics, 1993, 141(1).
4
Richardson R W. Principal orbit types for algebraic transformation spaces in characteristic zero[J]. Inventiones Mathematicae, 1972: 6-14.
5
Alexeev V, Brion M. Moduli of affine schemes with reductive group action[J]. Journal of Algebraic Geometry, 2003, 14(1): 83-117.
6
Lauret J. Degenerations of Lie algebras and geometry of Lie groups[J]. Differential Geometry and Its Applications, 2003, 18(2): 177-194.
7
Luna D. SUR CERTAINES OPERATIONS DIFFERENTIABLES DES GROUPES DE LIE.[J]. American Journal of Mathematics, 2016, 97(1).
8
Berhuy G, Reichstein Z. On the notion of canonical dimension for algebraic groups[J]. Advances in Mathematics, 2004, 198(1): 128-171.
9
Brion M, Luna D, Vust T, et al. Espaces homognes sphriques[J]. Inventiones Mathematicae, 1986, 84(3): 617-632.
10
Richardson R W. Principal Orbit Types for Reductive Groups Acting on Stein Manifolds[J]. Mathematische Annalen, 1974, 208(4): 323-331.
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