Abstract: The rendering of an implicit surface requires many function evaluations of the underlying implicit function. The time efficiency of the rendering is dominated by the number of function ...

We show that on a separable Banach space most Lipschitz functions have maximal Clarke subdifferential mappings. In particular, the generic nonexpansive function has the dual unit ball as its Clarke ...

The main purpose of our project is to study spaces of so-called continuous and Lipschitz functions—special kind of mathematical spaces consisting of “regular” and “nice” functions—in the context of ...

This repository contains the research paper and code related to Uniform Convergence of Lipschitz Functions with Dependent Gaussian Samples. The work provides theoretical bounds for learning Lipschitz ...

This repository implements ECP algorithm for solving non-convex black-box global optimization problems, as introduced in Every Call is Precious: Global Optimization of Black-Box Functions with Unknown ...

Fourier analysis provides a powerful framework for decomposing functions into sums or integrals of sinusoidal components, thereby enabling the study of frequency content in signals. In tandem, ...

Abstract In this paper, the authors establish the boundedness of commutators generated by Calderón-Zygmund singular integral operators and weighted Lipschitz functions on weighted Morrey-Herz spaces.

1 Inria, Centre de Vision Numérique, CentraleSupélec, Université Paris-Saclay, Gif-sur-Yvette, France 2 Air Mobility Solutions BL, Thales LAS, Rungis, France The stability of neural networks with ...