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New Lipschitz estimates and long-time asymptotic behavior for porous medium and fast diffusion equations

• Authors : David, Noemi; Santambrogio, Filippo

Subjects: Mathematics - Analysis of PDEs

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A Degenerate Cross-Diffusion System as the Inviscid Limit of a Nonlocal Tissue Growth Model

• Authors : David, Noemi; Dębiec, Tomasz; Mandal, Mainak

Subjects: Mathematics - Analysis of PDEs

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Phenotypic heterogeneity in a model of tumor growth: existence of solutions and incompressible limit

• Authors : David, Noemi

Subjects: Mathematics - Analysis of PDEs

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Effective interface conditions for a porous medium type problem

• Authors : Ciavolella, Giorgia; David, Noemi; Poulain, Alexandre ...

Subjects: Membrane boundary conditions; Effective interface; Porous medium equation

• Source: ISSN: 1463-9963 ; EISSN: 1463-9971.

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Convergence rate for the incompressible limit of nonlinear diffusion-advection equations

• Authors : David, Noemi; Dębiec, Tomasz; Perthame, Benoît

Subjects: Mathematics - Analysis of PDEs

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An asymptotic preserving scheme for a tumor growth model of porous medium type

• Authors : David, Noemi; Ruan, Xinran

Subjects: Mathematics - Numerical Analysis

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Effective interface conditions for a porous medium type problem

• Authors : Ciavolella, Giorgia; David, Noemi; Poulain, Alexandre

Subjects: Mathematics - Analysis of PDEs; 35B45, 35K57, 35K65, 35Q92, 76N10, 76S05

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On the Incompressible Limit for a Tumour Growth Model incorporating Convective Effects

• Authors : David, Noemi; Schmidtchen, Markus

Subjects: Mathematics - Analysis of PDEs

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Free boundary limit of tumor growth model with nutrient

• Authors : David, Noemi; Perthame, Benoît

Subjects: Mathematics - Analysis of PDEs

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On the incompressible limit for a tumour growth model incorporating convective effects

• Authors : David, Noemi; Schmidtchen, Markus; Horizon 2020

Subjects: Applied Mathematics; General Mathematics

• Source: Communications on Pure and Applied Mathematics ; ISSN 0010-3640 1097-0312

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