Ognjen Milatovic

activity

20122025

most citedSelf-adjoint extensions of discrete magnetic Schrödinger operators

10 citations · 10 across the 7 of their papers we have counts for

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4 papers · 1 filter

math.AP2025

Extended Sobolev Scale on Non-Compact Manifolds

Ognjen Milatovic

Adapting the definition of ``extended Sobolev scale" on compact manifolds by Mikhailets and Murach to the setting of a (generally non-compact) manifold of bounded geometry $X$ , we…

math.AP2021

Generalized Ornstein--Uhlenbeck Semigroups in weighted $L^{p}$ -spaces on Riemannian Manifolds

Ognjen Milatovic, Hemanth Saratchandran

Let $E$ be a Hermitian vector bundle over a Riemannian manifold $M$ with metric $g$ , let $\nabla$ be a metric covariant derivative on $E$ . We study the generali…

math.AP2020

Essential self-adjointness of perturbed biharmonic operators via conformally transformed metrics

Ognjen Milatovic, Hemanth Saratchandran

We give sufficient conditions for the essential self-adjointness of perturbed biharmonic operators acting on sections of a Hermitian vector bundle over a Riemannian manifold with a…

math.AP2018

Inequalities and separation for covariant Schrödinger operators

Ognjen Milatovic, Hemanth Saratchandran

We consider a differential expression $L_{V}^{\nabla} = \nabla^{†} \nabla + V$ , where $\nabla$ is a metric covariant derivative on a Hermitian bundle $E$ over a geodesically compl…

Extended Sobolev Scale on Non-Compact Manifolds

Generalized Ornstein--Uhlenbeck Semigroups in weighted Lp-spaces on Riemannian Manifolds

Essential self-adjointness of perturbed biharmonic operators via conformally transformed metrics

Inequalities and separation for covariant Schrödinger operators

Generalized Ornstein--Uhlenbeck Semigroups in weighted $L^{p}$ -spaces on Riemannian Manifolds