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A unified framework for Navier–Stokes Cahn–Hilliard models with non-matching densities
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A unified framework for Navier–Stokes Cahn–Hilliard models with non-matching densities

ten Eikelder, M. F. P. ; van der Zee, K. G. ; Akkerman, I. ; Schillinger, D.

Mathematical models & methods in applied sciences, 2023-01, Vol.33 (1), p.175-221 [Peer Reviewed Journal]

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2
Diffuse-interface two-phase flow models with different densities: A new quasi-incompressible form and a linear energy-stable method
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Diffuse-interface two-phase flow models with different densities: A new quasi-incompressible form and a linear energy-stable method

Shokrpour Roudbari, M ; Şimşek, G ; van Brummelen, E. H ; van der Zee, K. G

Mathematical models & methods in applied sciences, 2018-04, Vol.28 (4), p.733-770 [Peer Reviewed Journal]

Singapore: World Scientific Publishing Company

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3
Parameter identification for nonlocal phase field models for tumor growth via optimal control and asymptotic analysis
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Article
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Parameter identification for nonlocal phase field models for tumor growth via optimal control and asymptotic analysis

Rocca, Elisabetta ; Scarpa, Luca ; Signori, Andrea

Mathematical models & methods in applied sciences, 2021-11, Vol.31 (13), p.2643-2694 [Peer Reviewed Journal]

Singapore: World Scientific Publishing Company

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