The field of functional analysis of symmetric analytic functions explores the interplay between the structure of analytic function algebras and the inherent symmetries dictated by invariance under ...
In this paper, we study the transition densities of pure-jump symmetric Markov processes in ℝd, whose jumping kernels are comparable to radially symmetric functions with mixed polynomial growths.
Automorphic L-functions lie at the confluence of number theory, harmonic analysis and representation theory. These functions generalise the classical Riemann zeta function and are constructed from ...
In an isomorphic copy of the ring of symmetric polynomials we study some families of polynomials which are indexed by rational weight vectors. These families include well known symmetric polynomials, ...
Some results have been hidden because they may be inaccessible to you
Show inaccessible results