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Optimal Temperature Distribution for a Nonisothermal Cahn–Hilliard System with Source Term
Optimal Temperature Distribution for a Nonisothermal Cahn–Hilliard System with Source Term
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Optimal Temperature Distribution for a Nonisothermal Cahn–Hilliard System with Source Term

Colli, Pierluigi ; Gilardi, Gianni ; Signori, Andrea ; Sprekels, Jürgen

Applied mathematics & optimization, 2023-10, Vol.88 (2), p.68, Article 68 [Periódico revisado por pares]

New York: Springer US

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Cahn–Hilliard Models for Glial Cells
Cahn–Hilliard Models for Glial Cells
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Cahn–Hilliard Models for Glial Cells

Li, Lu ; Miranville, Alain ; Guillevin, Rémy

Applied mathematics & optimization, 2021-10, Vol.84 (2), p.1821-1842 [Periódico revisado por pares]

New York: Springer US

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3
Long-Time Dynamics and Optimal Control of a Diffuse Interface Model for Tumor Growth
Long-Time Dynamics and Optimal Control of a Diffuse Interface Model for Tumor Growth
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Long-Time Dynamics and Optimal Control of a Diffuse Interface Model for Tumor Growth

Cavaterra, Cecilia ; Rocca, Elisabetta ; Wu, Hao

Applied mathematics & optimization, 2021-04, Vol.83 (2), p.739-787 [Periódico revisado por pares]

New York: Springer US

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4
Optimal Distributed Control of an Extended Model of Tumor Growth with Logarithmic Potential
Optimal Distributed Control of an Extended Model of Tumor Growth with Logarithmic Potential
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Optimal Distributed Control of an Extended Model of Tumor Growth with Logarithmic Potential

Signori, Andrea

Applied mathematics & optimization, 2020-10, Vol.82 (2), p.517-549 [Periódico revisado por pares]

New York: Springer US

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5
Fourth order partial differential equations on general geometries
Fourth order partial differential equations on general geometries
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Fourth order partial differential equations on general geometries

Greer, John B. ; Bertozzi, Andrea L. ; Sapiro, Guillermo

Journal of computational physics, 2006-07, Vol.216 (1), p.216-246 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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6
Optimal Distributed Control of a Cahn–Hilliard–Darcy System with Mass Sources
Optimal Distributed Control of a Cahn–Hilliard–Darcy System with Mass Sources
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Optimal Distributed Control of a Cahn–Hilliard–Darcy System with Mass Sources

Sprekels, Jürgen ; Wu, Hao

Applied mathematics & optimization, 2021-02, Vol.83 (1), p.489-530 [Periódico revisado por pares]

New York: Springer US

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7
Phase field computations for ternary fluid flows
Phase field computations for ternary fluid flows
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Phase field computations for ternary fluid flows

Kim, Junseok

Computer methods in applied mechanics and engineering, 2007-09, Vol.196 (45), p.4779-4788 [Periódico revisado por pares]

Amsterdam: Elsevier B.V

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8
The Stochastic Viscous Cahn–Hilliard Equation: Well-Posedness, Regularity and Vanishing Viscosity Limit
The Stochastic Viscous Cahn–Hilliard Equation: Well-Posedness, Regularity and Vanishing Viscosity Limit
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The Stochastic Viscous Cahn–Hilliard Equation: Well-Posedness, Regularity and Vanishing Viscosity Limit

Scarpa, Luca

Applied mathematics & optimization, 2021-08, Vol.84 (1), p.487-533 [Periódico revisado por pares]

New York: Springer US

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9
Multi–component Cahn–Hilliard Systems with Singular Potentials: Theoretical Results
Multi–component Cahn–Hilliard Systems with Singular Potentials: Theoretical Results
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Multi–component Cahn–Hilliard Systems with Singular Potentials: Theoretical Results

Gal, C. G. ; Grasselli, M. ; Poiatti, A. ; Shomberg, J. L.

Applied mathematics & optimization, 2023-12, Vol.88 (3), p.73, Article 73 [Periódico revisado por pares]

New York: Springer US

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10
Parameter Identification via Optimal Control for a Cahn–Hilliard-Chemotaxis System with a Variable Mobility
Parameter Identification via Optimal Control for a Cahn–Hilliard-Chemotaxis System with a Variable Mobility
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Parameter Identification via Optimal Control for a Cahn–Hilliard-Chemotaxis System with a Variable Mobility

Kahle, Christian ; Lam, Kei Fong

Applied mathematics & optimization, 2020-08, Vol.82 (1), p.63-104 [Periódico revisado por pares]

New York: Springer US

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