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

Applied mathematics & optimization, 2021-04, Vol.83 (2), p.739-787

2021

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Mathematical Modeling in Cultural Heritage: Mach2019

1st Edition 2021, 2021

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Mathematical Modeling in Cultural Heritage: Mach2021

1, 2023

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Nonlocal Cahn–Hilliard–Hele–Shaw Systems with Singular Potential and Degenerate Mobility

Journal of mathematical fluid mechanics, 2022-02, Vol.24 (1), Article 13

2022

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Global Strong Solutions of the Full Navier--Stokes and $Q$-Tensor System for Nematic Liquid Crystal Flows in Two Dimensions

SIAM journal on mathematical analysis, 2016-01, Vol.48 (2), p.1368-1399

2016

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Global Gradient Estimates for a General Type of Nonlinear Parabolic Equations

The Journal of geometric analysis, 2022-02, Vol.32 (2), Article 65

2022

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Identification of a convolution kernel in a control problem for the heat equation with a boundary memory term

Annali di matematica pura ed applicata, 2014, Vol.193 (3), p.779-816

2014

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Global weak solution and blow-up criterion of the general Ericksen–Leslie system for nematic liquid crystal flows

Journal of Differential Equations, 2013-07, Vol.255 (1), p.24-57

2013

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Optimal Boundary Control of a Simplified Ericksen–Leslie System for Nematic Liquid Crystal Flows in 2D

Archive for rational mechanics and analysis, 2017-06, Vol.224 (3), p.1037-1086

2017

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A nonlinear model for marble sulphation including surface rugosity and mechanical damage

Nonlinear analysis: real world applications, 2023-10, Vol.73, p.103886, Article 103886

2023

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On the determination of ischemic regions in the monodomain model of cardiac electrophysiology from boundary measurements

Nonlinearity, 2020-11, Vol.33 (11), p.5659-5685

2020

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Pointwise gradient bounds for entire solutions of elliptic equations with non-standard growth conditions and general nonlinearities

Journal of Differential Equations, 2021-01, Vol.270, p.435-475

2021

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On the determination of ischemic regions in the monodomain model of cardiac electrophysiology from boundary measurementsIn loving memory of Maria Assunta Pozio

Nonlinearity, 2020-11, Vol.33 (11), p.5659-5685

2020

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On a phase‐field model of damage for hybrid laminates with cohesive interface

Mathematical methods in the applied sciences, 2022-05, Vol.45 (7), p.3520-3553

2022

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Identification of Cavities and Inclusions in Linear Elasticity with a Phase-Field Approach

Applied mathematics & optimization, 2022-12, Vol.86 (3), Article 32

2022

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On a 3D isothermal model for nematic liquid crystals accounting for stretching terms

Zeitschrift für angewandte Mathematik und Physik, 2013-02, Vol.64 (1), p.69-82

2013

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Identification of a source factor in a control problem for the heat equation with a boundary memory term

Mathematical methods in the applied sciences, 2015-12, Vol.38 (18), p.4818-4839

2015

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Mathematical Modeling in Cultural Heritage: MACH2021

2023

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Development of a new procedure for the assessment of particulate matter (PM) carbonaceous fraction on stone materials exposed to atmospheric pollution

Journal of physics. Conference series, 2022-04, Vol.2204 (1), p.12106

2022

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An inverse problem for a semilinear parabolic equation arising from cardiac electrophysiology

Inverse problems, 2017-10, Vol.33 (10), p.105008

2017

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Robust exponential attractors for singularly perturbed Hodgkin–Huxley equations

Journal of Differential Equations, 2009-06, Vol.246 (12), p.4670-4701

2009

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Round Table of MACH2021: The Impact of Covid-19 Pandemic on Cultural Heritage: From Fruition to Conservation Practises

Mathematical Modeling in Cultural Heritage, 2023, p.1-10

2023

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Multiscale Carbonation Reactions: Status of Things and Two Modeling Exercises Related to Cultural Heritage

Mathematical Modeling in Cultural Heritage, 2023, Vol.55, p.175-185

2023

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Phase-field systems with nonlinear coupling and dynamic boundary conditions

Nonlinear analysis, 2010-03, Vol.72 (5), p.2375-2399

2010

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A Quasi-Static Model for Craquelure Patterns

Mathematical Modeling in Cultural Heritage, 2021, Vol.41, p.147-164

2021

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

Mathematical Modeling in Cultural Heritage: Mach2019

Mathematical Modeling in Cultural Heritage: Mach2021

Nonlocal Cahn–Hilliard–Hele–Shaw Systems with Singular Potential and Degenerate Mobility

Global Strong Solutions of the Full Navier--Stokes and $Q$-Tensor System for Nematic Liquid Crystal Flows in Two Dimensions

Global Gradient Estimates for a General Type of Nonlinear Parabolic Equations

Identification of a convolution kernel in a control problem for the heat equation with a boundary memory term

Global weak solution and blow-up criterion of the general Ericksen–Leslie system for nematic liquid crystal flows

Optimal Boundary Control of a Simplified Ericksen–Leslie System for Nematic Liquid Crystal Flows in 2D

A nonlinear model for marble sulphation including surface rugosity and mechanical damage

On the determination of ischemic regions in the monodomain model of cardiac electrophysiology from boundary measurements

Pointwise gradient bounds for entire solutions of elliptic equations with non-standard growth conditions and general nonlinearities

On the determination of ischemic regions in the monodomain model of cardiac electrophysiology from boundary measurementsIn loving memory of Maria Assunta Pozio

On a phase‐field model of damage for hybrid laminates with cohesive interface

Identification of Cavities and Inclusions in Linear Elasticity with a Phase-Field Approach

On a 3D isothermal model for nematic liquid crystals accounting for stretching terms

Identification of a source factor in a control problem for the heat equation with a boundary memory term

Mathematical Modeling in Cultural Heritage: MACH2021

Development of a new procedure for the assessment of particulate matter (PM) carbonaceous fraction on stone materials exposed to atmospheric pollution

An inverse problem for a semilinear parabolic equation arising from cardiac electrophysiology

Robust exponential attractors for singularly perturbed Hodgkin–Huxley equations

Round Table of MACH2021: The Impact of Covid-19 Pandemic on Cultural Heritage: From Fruition to Conservation Practises

Multiscale Carbonation Reactions: Status of Things and Two Modeling Exercises Related to Cultural Heritage

Phase-field systems with nonlinear coupling and dynamic boundary conditions

A Quasi-Static Model for Craquelure Patterns

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