Kazuki MORIMOTO 
Kazuki MORIMOTO
Department of Mathematics,
Graduate School of Science, Kobe University 
Division : Algebra
Senior assistant Professor 
Building B, Room 423

Research Field :
Special values of automorphic Lfunctions,
Periods of automorphic forms,
Representation theory of padic reductive groups 

Research Summary :
Lfunctions are generalizations of zeta functions, and they are defined
for various numbertheoretic objects such as motives and Galois representations.
Among them, I study Lfunctions defined for automorphic representations.
In particular, I am working on a relationship between special values of
automorphic Lfunctions and periods of automorphic forms and
on related problems on the representation theory of padic reductive groups.


Primary Publications : 

M. Furusawa and K. Morimoto, On special values of certain Lfunctions II.
to appear in Amer. J. Math.

M. Furusawa and K. Morimoto, On special values of certain Lfunctions.
Amer. J. Math. 136 (2014), no. 5, 13851407.

K. Morimoto, On the theta correspondence for (GSp(4), GSO(4,2)) and Shalika periods.
Represent. Theory 18 (2014), 2887.

K. Morimoto, On Lfunctions for quaternion unitary groups of degree 2 and GL(2)
(with an appendix by M. Furusawa and A. Ichino).
Int. Math. Res. Not. IMRN 2014, no.7, 17291832.

M. Furusawa and K. Morimoto, Shalika periods on GU(2,2),
Proc. Amer. Math. Soc. 141 (2013), no.12, 41254137.


