Limit theorems for additive functionals of stationary fields, under integrability assumptions on the higher order spectral densities
Анотація
We prove central limit theorems for additive functionals of stationary fields under integrability conditions on the higher-order spectral densities, which are derived using the Holder-Young-Brascamp-Lieb inequality.
Класифікація
Ідентифікатори
Рецензії (0)
Написати рецензіюРецензій ще немає. Будьте першим!
Схожі роботи
Exit time functionals for integer-valued Poisson processes
Схоже за: Stochastic processes and financial applications · Advanced Banach Space Theory · Point processes and geometric inequalities
Stratonovich-type integral with respect to a general stochastic measure
Схоже за: Stochastic processes and financial applications · Advanced Banach Space Theory
Distribution of random motion at renewal instants in three-dimensional space
Схоже за: Stochastic processes and financial applications · Point processes and geometric inequalities
Besov regularity of stochastic measures
Схоже за: Stochastic processes and financial applications · Advanced Banach Space Theory
Limit theorems for additive functionals of stationary fields, under integrability assumptions on the higher order spectral densities
Схоже за: Stochastic processes and financial applications · Point processes and geometric inequalities
Integral equations with respect to a general stochastic measure
Схоже за: Stochastic processes and financial applications · Advanced Banach Space Theory