Let G/K be a non-compact irreducible Hermitian symmetric space
On the other hand, the symmetric d may not be continuous since symmetric space
is not necessarily Hausdorff.
A symmetric 2-form on a compact symmetric space
(X, g) satisfies the zero-energy condition if all its integrals along the closed geodesics of X vanish.
van den Ban, Invariant differential operators on a semisimple symmetric space
and finite multiplicities in a Plancherel formula, Ark.
n] is called a locally symmetric space
if the curvature tensor R of [M.
As expected by (X, d), we denote a nonempty set X equipped with a symmetric d on X and call it a symmetric space
In this paper, we provide necessary and sufficient conditions for the existence of common fixed points for three self maps in a symmetric space
which is more general than a metric space, dropping the condition of continuity on any of the map involved therein.
The 16 papers from the latest Osaka conference on Schubert calculus consider such topics as consequences of the Lakshmibai-Sandhya theorems: the ubiquity of permutation patterns in Schubert calculus and related geometry, stable quasi-maps to holomorphic symplectic quotients, tableaux and Eulerian properties of the symmetric group, generalized (co)homology of the loop spaces of classical groups and the universal factorial Schur P- and Q-functions, and character sheaves on exotic symmetric spaces
and Kostka polynomials.
Objective: The PI proposes to study the asymptotic behavior of various invariants of discrete groups and their actions, of sparse graphs and of locally symmetric spaces
Admissible representations, multiplicity-free representations and visible actions on non-tube type Hermitian symmetric spaces
The volumes of certain associated symmetric spaces
have been used as a means to estimate the proton-electron mass ratio, besides the ratios among leptons and mesons masses [1-7].
As is well known, symmetric spaces
play an important role in differential geometry.