Chawalit Boonpok, Montri Thongmoon
This paper deals with the concepts of upper and lower weakly α(Λ, sp)-continuous multifunctions. Moreover, several characterizations of upper and lower weakly α(Λ, sp)-continuous multifunctions are established.
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Chawalit Boonpok, Montri Thongmoon
This paper deals with the concepts of upper and lower weakly α(Λ, sp)-continuous multifunctions. Moreover, several characterizations of upper and lower weakly α(Λ, sp)-continuous multifunctions are established.
Chawalit Boonpok, Jeeranunt Khampakdee
This paper is concerned with the concepts of upper and lower slightly (Λ, sp)-continuous multifunctions. Moreover, some characterizations of upper and lower slightly (Λ, sp)-continuous multifunctions are established.
O. V. Shvartsman
J. D. Adams
Miki Hirano
In this paper we define a kind of generalized spherical functions on Sp (2, $\Bbb R$ ). We call it ‘Fourier–Jacobi type’, since it can be considered as a generalized Whittaker model associated with the Jacobi maximal parabolic subgroup. Also we give the multiplicity theorem and an explicit formula of these functions for discrete series representations of Sp (2, $\Bbb R$ ).
L. A. Borisov
Charles Asmuth
The purpose of this paper is to produce explicit realizations of supercuspidal representations of Sp4(k) where k is a p-adic field with odd residual characteristic. These representations will be constructed using the Weil representation of Sp4(k) associated with a certain 4-dimensional compact orthogonal group OQ over k. The main problem addressed in this paper is the analysis of this representation; we need to find how the supercuspidal summands decompose into irreducible pieces.The problem of decomposing Weil representations has been studied quite a bit already. The Weil representations of SL2(k) associated to 2-dimensional orthogonal groups were used by Casselman [4] and Shalika [9] to produce all supercuspidals of SL2(k). The explicit formulas for these representations were used by Sally and Shalika ([10]) to compute the characters and finally to write down a Plancherel formula for that group.
J. Lannes, S. Zarati
Mitsuyuki Itano
Rémi Carles, Jeffrey Rauch
Hideo Doi, Takayuki Okai
Robert L. Bryant
Marcel Grangé
Damien Roy
Dennis McGavran
W. R. Alford
Yasuhiro Sasahara, Kazunaga Tanaka
Eric Hayashi
Benjamin Muckenhoupt
Kyong T. Hahn, Josephine Mitchell
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