Maxim Olshanskii

Professor

University of Houston

United States

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Maxim Olshanskii is a Professor at the University of Houston, USA. His research interests include continuum modeling of phase-separated lipid vesicles, finite element methods for fluid dynamics, and reduced-order modeling of the Navier-Stokes equations. He has contributed to various topics including the stability of pressures in moving boundary problems and adaptive methods for surface partial differential equations.

Articles (21)

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2025

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2025

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2022

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2021

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2021

Collaborators (3)

Timo Heister

Clemson University

UNITED STATES

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Alexander Mamonov

Associate Professor

University of Houston

UNITED STATES

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Alexander Zhiliakov

University of Houston

UNITED STATES

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Maxim Olshanskii

Research Interests

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About

Articles (21)

A Priori Analysis of a Tensor ROM for Parameter Dependent Parabolic Problems

Phase-separated lipid vesicles: Continuum modeling, simulation, and validation

Stability of instantaneous pressures in an Eulerian finite element method for moving boundary flow problems

A Preconditioner for the Grad-Div Stabilized Equal-Order Finite Elements Discretizations of the Oseen Problem

A Conservative Eulerian Finite Element Method for Transport and Diffusion in Moving Domains

Approximating a branch of solutions to the Navier–Stokes equations by reduced-order modeling

An adaptive stabilized trace finite element method for surface PDEs

Tensorial Parametric Model Order Reduction of Nonlinear Dynamical Systems

Local conservation laws of continuous Galerkin method for the incompressible Navier–Stokes equations in EMAC form

On equilibrium states of fluid membranes

A cutFEM divergence–free discretization for the stokes problem

An Eulerian finite element method for tangential Navier-Stokes equations on evolving surfaces

On Fusogenicity of Positively Charged Phased-Separated Lipid Vesicles: Experiments and Computational Simulations

Tangential Navier–Stokes equations on evolving surfaces: Analysis and simulations

A Comparison of Cahn–Hilliard and Navier–Stokes–Cahn–Hilliard Models on Manifolds

Interpolatory tensorial reduced order models for parametric dynamical systems

Lipid domain coarsening and fluidity in multicomponent lipid vesicles: A continuum based model and its experimental validation

A finite element scheme for the numerical solution of the Navier–Stokes/Biot coupled problem

Recycling augmented Lagrangian preconditioner in an incompressible fluid solver

A decoupled, stable, and linear FEM for a phase-field model of variable density two-phase incompressible surface flow

An Unfitted Finite Element Method for Two-Phase Stokes Problems with Slip Between Phases

Collaborators (3)

Timo Heister

Alexander Mamonov

Alexander Zhiliakov

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