Paz Hashash

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20212026

most citedJumps in Besov spaces and fine properties of Besov and fractional Sobolev functions

1 citations · 1 across the 8 of their papers we have counts for

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math.AP2024

$L^{1}$ -Contraction Property of Entropy Solutions for Scalar Conservation Laws with Minimal Regularity Assumptions on the Flux

Paz Hashash

This paper is concerned with entropy solutions of scalar conservation laws of the form $\partial_{t}u+\diver f=0$ in $R^{d} \times (0, \infty)$ . The flux $f = f (x, u)$ depends exp…

math.FA2024

Approximations in Besov Spaces and Jump Detection of Besov Functions with Bounded Variation

Paz Hashash, Arkady Poliakovsky

In this paper, we provide a proof that functions belonging to Besov spaces $B_{q, \infty}^{r} (R^{N}, R^{d})$ , $q \in [1, \infty)$ , $r \in (0, 1)$ , satisfy the following form…

L1-Contraction Property of Entropy Solutions for Scalar Conservation Laws with Minimal Regularity Assumptions on the Flux

Approximations in Besov Spaces and Jump Detection of Besov Functions with Bounded Variation

$L^{1}$ -Contraction Property of Entropy Solutions for Scalar Conservation Laws with Minimal Regularity Assumptions on the Flux