Nonlinear functions defined over finite fields lie at the heart of modern algebraic design, with wide-ranging influence from cryptography to coding theory. Such functions depart from linear or affine ...
A new technical paper titled “Massively parallel and universal approximation of nonlinear functions using diffractive processors” was published by researchers at UCLA. “Nonlinear computation is ...
Functional inequalities form the backbone of contemporary analysis, linking norms of functions and their derivatives to capture compactness, regularity and decay properties across diverse settings.