Yanqi Qiu

Ergodic measures on spaces of infinite matrices over non-Archimedean locally compact fields

Let

J-Hermitian determinantal point processes: balanced rigidity and balanced Palm equivalence

F

Some properties of stationary determinantal point processes on Z

be a non-discrete non-Archimedean locally compact field and

Linear rigidity of stationary stochastic processes

\mathcal{O}_F

Determinantal Point Processes Associated with Hilbert Spaces of Holomorphic Functions

the ring of integers in

On the UMD constants for a class of iterated Lp(Lq) spaces

F

Equivalence of Palm measures for determinantal point processes associated with Hilbert spaces of holomorphic functions

. The main results of this paper are Theorem 1.2 that classifies ergodic probability measures on the space

Blaschke products and Palm distributions of the determinantal point process with the Bergman kernel

\mathrm{Mat}(\mathbb{N}, F)

Conditional measures of generalized Ginibre point processes

of infinite matrices with enties in

Kernels of conditional determinantal measures and the Lyons-Peres Conjecture

F