M. Mišur

activity

20142026

collaborators

5 papers

math.FA2026

Sharp Volume-Based Bounds for BMO Functions on Compact Domains and Applications

Marin Mišur

We establish sharp localized $L^{r}$ bounds for compactly supported functions of bounded mean oscillation (BMO). Classical estimates obtained via the John-Nirenberg inequality bound…

math.NA2026

Logarithmic Resonance at Mixed Boundary Junctions in Gradient-Dependent Semilinear Equationsv

Marin Mišur

The regularity of solutions to elliptic partial differential equations degrades severely at mixed Dirichlet-Neumann boundary junctions, characterized classically by an $\mathcal{O}…

math.AP2026

Global $L^{p}$ Second Commutation Lemma

Marin Mišur

We prove the second commutation lemma for the Lebesgue spaces $L^{p} (R^{d})$ , $1 < p < \infty$ , on the whole unbounded domain, extending the $L^{2}$ theory of Tartar (1990) to the…

math.AP2020

Velocity averaging for diffusive transport equations with discontinuous flux

Marko Erceg, Marin Mišur, Darko Mitrović

We consider a diffusive transport equation with discontinuous flux and prove the velocity averaging result under non-degeneracy conditions. In order to achieve the result, we intro…

math.AP2014

On a generalization of compensated compactness in the $L^{p} - L^{q}$ setting

Marin Misur, Darko Mitrovic

We investigate conditions under which, for two sequences $(u_{r})$ and $(v_{r})$ weakly converging to $u$ and $v$ in $L^{p} (R^{d}; R^{N})$ and $L^{q} (R^{d}; R^{N})$ , respectively, $1/ p + 1/ q \leq 1$ …

Sharp Volume-Based Bounds for BMO Functions on Compact Domains and Applications

Logarithmic Resonance at Mixed Boundary Junctions in Gradient-Dependent Semilinear Equationsv

Global Lp Second Commutation Lemma

Velocity averaging for diffusive transport equations with discontinuous flux

On a generalization of compensated compactness in the Lp−Lq setting

Global $L^{p}$ Second Commutation Lemma

On a generalization of compensated compactness in the $L^{p} - L^{q}$ setting