From the mathematical kinetic theory for active particles on the derivation of hyperbolic macroscopic tissue models

Numerical algorithm for the growth of human tumor cells and their responses to therapy ⋮ Modelling aggregation-fragmentation phenomena from kinetic to macroscopic scales ⋮ An algorithm for partial functional differential equations modeling tumor growth ⋮ Complexity and mathematical tools toward the modelling of multicellular growing systems ⋮ A Fast Parallel Algorithm for Delay Partial Differential Equations Modeling the Cell Cycle in Cell Lines Derived from Human Tumors

Chemotaxis

Derivation of hyperbolic models for chemosensitive movement
On the discrete kinetic theory for active particles. Modelling the immune competition
Dynamics of growth and signaling along linear and surface structures in very early tumors
Modeling of biological materials.
On the onset of non-linearity for diffusion models of binary mixtures of biological materials by asymptotic analysis
From a class of kinetic models to the macroscopic equations for multicellular systems in biology
Kinetic models for chemotaxis and their drift-diffusion limits
Mutation-selection networks of cancer initiation: tumor suppressor genes and chromosomal instability
A cellular automaton model for tumour growth in inhomogeneous environment
From microscopic to macroscopic description of multicellular systems and biological growing tissues
Modeling complex living systems. A kinetic theory and stochastic game approach.
On the discrete kinetic theory for active particles. Mathematical tools
On the mathematical kinetic theory of active particles with discrete states: The derivation of macroscopic equations
The Diffusion Limit of Transport Equations II: Chemotaxis Equations
ON THE EXISTENCE OF LIMIT CYCLES IN OPINION FORMATION PROCESSES UNDER TIME PERIODIC INFLUENCE OF PERSUADERS
ON THE FOUNDATIONS OF CANCER MODELLING: SELECTED TOPICS, SPECULATIONS, AND PERSPECTIVES
Aggregation, Blowup, and Collapse: The ABC's of Taxis in Reinforced Random Walks
The Derivation of Chemotaxis Equations as Limit Dynamics of Moderately Interacting Stochastic Many-Particle Systems
The Diffusion Limit of Transport Equations Derived from Velocity-Jump Processes
From Signal Transduction to Spatial Pattern Formation inE. coli: A Paradigm for Multiscale Modeling in Biology
MATHEMATICAL MODELING OF VEHICULAR TRAFFIC: A DISCRETE KINETIC THEORY APPROACH
FROM DISCRETE KINETIC AND STOCHASTIC GAME THEORY TO MODELLING COMPLEX SYSTEMS IN APPLIED SCIENCES
STOCHASTIC MODELING OF LOSS- AND GAIN-OF-FUNCTION MUTATIONS IN CANCER
MULTICELLULAR BIOLOGICAL GROWING SYSTEMS: HYPERBOLIC LIMITS TOWARDS MACROSCOPIC DESCRIPTION
MODELLING OF EARLY LUNG CANCER PROGRESSION: INFLUENCE OF GROWTH FACTOR PRODUCTION AND COOPERATION BETWEEN PARTIALLY TRANSFORMED CELLS
MATHEMATICAL ANALYSIS AND CHALLENGES ARISING FROM MODELS OF TUMOR GROWTH
A HYBRID MODEL FOR TUMOR SPHEROID GROWTH IN VITRO I: THEORETICAL DEVELOPMENT AND EARLY RESULTS
LOOKING FOR NEW PARADIGMS TOWARDS A BIOLOGICAL-MATHEMATICAL THEORY OF COMPLEX MULTICELLULAR SYSTEMS
MODELING TUMOR IMMUNOLOGY
MODEL HIERARCHIES FOR CELL AGGREGATION BY CHEMOTAXIS
FROM THE PHYSICAL LAWS OF TUMOR GROWTH TO MODELLING CANCER PROCESSES
MODELLING THE RESPONSE OF VASCULAR TUMOURS TO CHEMOTHERAPY: A MULTISCALE APPROACH
MATHEMATICAL METHODS AND TOOLS OF KINETIC THEORY TOWARDS MODELLING COMPLEX BIOLOGICAL SYSTEMS
MICRO AND MESO SCALES OF DESCRIPTION CORRESPONDING TO A MODEL OF TISSUE INVASION BY SOLID TUMOURS
Brownian agents and active particles. Collective dynamics in the natural and social sciences. With a foreword by J. Doyne Farmer.
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