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Asymptotic Behaviour of Reproducing Kernels, Berezin Quantization and Mean-Value Theorems

1999
Let Ω be a domain in C n , F and G positive measurable functions on Ω such that 1/F and 1/G are locally bounded, A α 2 the space of all holomorphic functions on Ω square-integrable with respect to the measure F α G dm, where dm is the 2n-dimensional Lebesgue measure, K α (x,y) the reproducing kernel for A α 2 (if it exists), and \({B_\alpha }f(y) = {K_\
openaire   +1 more source

Asymptotic mean‐square boundedness of the numerical solutions for stochastic complex‐valued neural networks with jumps

Mathematical Methods in the Applied Sciences, 2022
Yiping Dong, Lan Wang, Jinde Cao
exaly  

Global asymptotic stability in mean for stochastic complex networked control systems

Communications in Nonlinear Science and Numerical Simulation, 2022
Chunrui Zhang
exaly  

Harnack inequality and an asymptotic mean-value property for the Finsler infinity-Laplacian

Advances in Calculus of Variations, 2021
Benyam Mebrate, Ahmed Mohammed
exaly  

Mean-square asymptotic stability of fractional-order nonlinear stochastic dynamic system

Nonlinear Dynamics, 2022
Xiaolin Yuan   +2 more
exaly  

Asymptotic behavior of sample mean location for manifolds

Statistics and Probability Letters, 1996
Zinoviy Landsman
exaly  

Asymptotic Behavior of Sample Mean Direction for Spheres

Journal of Multivariate Analysis, 1996
Zinoviy Landsman
exaly  

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