Robin Rüßmann

most citedInfinite-dimensional integration and

L^{2}

-approximation on Hermite spaces

5 citations · 6 across the 2 of their papers we have counts for

collaborators

2 papers

math.NA2024★ 1 cited

Multi- and Infinite-variate Integration and $L^{2}$ -Approximation on Hilbert Spaces with Gaussian Kernels

Michael Gnewuch, Klaus Ritter, Robin Rüßmann

We study integration and $L^{2}$ -approximation in the worst-case setting for deterministic linear algorithms based on function evaluations. The underlying function space is a reprodu…

math.NA2023★ 5 cited

Infinite-dimensional integration and $L^{2}$ -approximation on Hermite spaces

Michael Gnewuch, Aicke Hinrichs, Klaus Ritter +1

We study integration and $L^{2}$ -approximation of functions of infinitely many variables in the following setting: The underlying function space is the countably infinite tensor prod…

Multi- and Infinite-variate Integration and L2-Approximation on Hilbert Spaces with Gaussian Kernels

Infinite-dimensional integration and L2-approximation on Hermite spaces

Multi- and Infinite-variate Integration and $L^{2}$ -Approximation on Hilbert Spaces with Gaussian Kernels

Infinite-dimensional integration and $L^{2}$ -approximation on Hermite spaces