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Verena Bögelein

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Professor

University of Salzburg

Austria

Research Interests

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Professors in Austria Professors in Fluid Mechanics Fluid Mechanics professors in Austria

About

Verena Bögelein is a Professor at Universität Salzburg, Austria. Her research areas include the fractional p-Laplace equation, singular porous medium systems, and nonlinear wave equations. She has authored several recent articles focusing on higher regularity theory and integrability in the context of parabolic partial differential equations and traffic dynamics.

Recent Grants

Grant: Open

Gradient regularity in nonlinear nonlocal PDEs

Open Date: 2025-09-12

Close Date: 2029-09-11

Grant: Open

Widely degenerate partial differential equations

Open Date: 2023-02-01

Close Date: 2027-01-31

Grant: Close

Doubly nonlinear evolution equations

Open Date: 2018-12-01

Close Date: 2023-12-31

Grant: Close

Evolutionary problems with p,q-growth

Open Date: 2013-01-01

Close Date: 2018-12-31

Grant: Close

Elliptische und parabolische Hindernis-Probleme mit irregulären Hindernissen

Open Date: 2010-01-01

Close Date: 2014-12-31

Articles (20)

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2026

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2023

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2023

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2022

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2022

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2022

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2022

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2021

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2021

Collaborators (1)

Antonia Passarelli di Napoli

ITALY

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Verena Bögelein

Research Interests

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About

Recent Grants

Articles (20)

Parabolic systems beyond standard growth

Calderón-Zygmund estimates for parabolic p-Laplacian systems with non-divergence form right-hand sides

Parabolic PDEs with Dynamic Data under a Bounded Slope Condition

Regularity for the fractional p-Laplace equation

Local boundedness and higher integrability for the sub-critical singular porous medium system

Weighted inertia-dissipation-energy approach to doubly nonlinear wave equations

Gradient estimates for the fractional p-Poisson equation

Gradient regularity for (s, p)-harmonic functions

Gradient Regularity for a Class of Widely Degenerate Parabolic Systems

A comparison principle for doubly nonlinear parabolic partial differential equations

Higher regularity theory for $(s,p)$-harmonic functions

Higher regularity theory for .s; p/-harmonic functions,

Higher regularity in congested traffic dynamics

On the Hölder regularity of signed solutions to a doubly nonlinear equation. Part II

Higher integrability for doubly nonlinear parabolic systems

Boundary regularity for elliptic systems with p,q-growth

Boundary regularity for parabolic systems in convex domains

Gradient Hölder regularity for degenerate parabolic systems

Harnack’s inequality for doubly nonlinear equations of slow diffusion type

On the Hölder regularity of signed solutions to a doubly nonlinear equation

Collaborators (1)

Antonia Passarelli di Napoli

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