$Monte Carlo integration of non-differentiable functions on $[0,1]^ι$, $ι=1,\dots,d$, using a single determinantal point pattern defined on $[0,1]^d$$

Monte Carlo integration of non-differentiable functions on $[0,1]^ι$ , $ι=1,\dots,d$ , using a single determinantal point pattern defined on $[0,1]^d$

28 February 2020

Jean‐François Coeurjolly

Adrien Mazoyer

P. Amblard

ArXiv PDF HTML

Papers citing "Monte Carlo integration of non-differentiable functions on $[0,1]^ι$, $ι=1,\dots,d$, using a single determinantal point pattern defined on $[0,1]^d$"

3 / 3 papers shown

Title
An analysis of Ermakov-Zolotukhin quadrature using kernels Ayoub Belhadji 26 11 0 03 Sep 2023
Speeding up Monte Carlo Integration: Control Neighbors for Optimal Convergence Rémi Leluc Franccois Portier Johan Segers Aigerim Zhuman 30 7 0 10 May 2023
On estimating the structure factor of a point process, with applications to hyperuniformity D. Hawat G. Gautier Rémi Bardenet R. Lachièze-Rey 43 11 0 16 Mar 2022

Monte Carlo integration of non-differentiable functions on [0,1]ι[0,1]^ι[0,1]ι, ι=1,…,dι=1,\dots,dι=1,…,d, using a single determinantal point pattern defined on [0,1]d[0,1]^d[0,1]d

Papers citing "Monte Carlo integration of non-differentiable functions on $[0,1]^ι$, $ι=1,\dots,d$, using a single determinantal point pattern defined on $[0,1]^d$"

Monte Carlo integration of non-differentiable functions on $[0,1]^ι$ , $ι=1,\dots,d$ , using a single determinantal point pattern defined on $[0,1]^d$