Invariant Representations of $\mathrm {GSp}(2)$ under Tensor Product with a Quadratic Character

$Invariant Representations of $\mathrm {GSp}(2)$ under Tensor Product with a Quadratic Character$

"Volume 204, number 957 (first of 5 numbers)."

Automorphisms ofTwo-Generator Free Groups and Spaces of Isometric Actions on the Hyperbolic Plane
By William Goldman, Greg McShane, George Stantchev
... and Dylan P. Thurston, Bordered Heegaard Floer Homology, 2018 Lior Fishman, David Simmons, and Mariusz Urbanski, Diophantine Approximation and the Geometry of Limit Sets in Gromov Hyperbolic Metric Spaces, 2018 David Chataur, ...
Automorphism Groups of Maps, Surfaces and Smarandache Geometries (second edition), graduate text book in mathematics
By Linfan Mao
§3.4 DIFFERENTIAL SMARANDACHE MANIFOLDS 3.4.1 Differential Manifold. A differential n-manifold (Mn,A) is an n-manifold Mn, where Mn = ⋃ i∈I U i endowed with a Cr-differential structure A = {(Uα ,φα)|α ∈ I} on Mn for an integer r with ...
Automorphism Groups of Maps, Surfaces and Smarandache Geometries (partially post-doctoral research for the Chinese Academy of Sciences, Beijing)
By Linfan Mao
A Smarandache geometry is a geometry which has at least one smarandachely denied aXiom1* . At present, the Smarandache manifolds (abbreviated s-manifolds) are the central object discussed in the Smarandache geometries today.
Global Aspects of Ergodic Group Actions
By A. S. Kechris
[HK3] [HMP] [I1] [I2] [IKT] [IPP] [JKL] [JP] [Jo1] [Jo2] [Jo3] [JS] [KSa] [KTh] G. Hjorth and A.S. Kechris, Rigidity theorems for actions of product groups and countable Borel equivalence relations, Memoirs Amer. Math. Soc., Vol.