FROM THE MATHEMATICAL KINETIC THEORY TO MODELLING COMPLEX SYSTEMS IN APPLIED SCIENCES
From MaRDI portal
Publication:5312107
DOI10.1142/S0217979204024100zbMath1073.82034MaRDI QIDQ5312107
Publication date: 30 August 2005
Published in: International Journal of Modern Physics B (Search for Journal in Brave)
Related Items (4)
On the qualitative analysis of the solutions of a mathematical model of social dynamics ⋮ HYBRID TWO SCALES MATHEMATICAL TOOLS FOR ACTIVE PARTICLES MODELLING COMPLEX SYSTEMS WITH LEARNING HIDING DYNAMICS ⋮ Modelling complex systems in applied sciences; methods and tools of the mathematical kinetic theory for active particles ⋮ Mathematical tools of the kinetic theory of active particles with some reasoning on the modelling progression and heterogeneity
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Nonlinear models of vehicular traffic flow - new frameworks of the mathematical kinetic theory
- On the modified Enskog equation for elastic and inelastic collisions. Models with spin
- A non-local model for a swarm
- The modelling of the immune competition by generalized kinetic (Boltzmann) models: Review and research perspectives
- The modelling of political dynamics by generalized kinetic (Boltzmann) models.
- From a class of kinetic models to the macroscopic equations for multicellular systems in biology
- Traveling-wave solutions of the diffusively corrected kinematic-wave model
- Generalized kinetic theory approach to modeling spread- and evolution of epidemics
- Mathematical models in photographic science
- Nonlinear kinetic equations with dissipative collisions
- The Mathematics of Infectious Diseases
- EXISTENCE RESULTS FOR A BOUNDARY VALUE PROBLEM ARISING IN GROWING CELL POPULATIONS
- MEAN-FIELD APPROXIMATION OF QUANTUM SYSTEMS AND CLASSICAL LIMIT
- QUALITATIVE ANALYSIS OF A MEAN FIELD MODEL OF TUMOR-IMMUNE SYSTEM COMPETITION
- STRATEGIES OF APPLIED MATHEMATICS TOWARDS AN IMMUNO-MATHEMATICAL THEORY ON TUMORS AND IMMUNE SYSTEM INTERACTIONS
- Kinetic Derivation of Macroscopic Anticipation Models for Vehicular Traffic
- C<scp>ELLULAR</scp>F<scp>LUID</scp>M<scp>ECHANICS</scp>
- TOWARDS MATHEMATICAL MODELS IN PSYCHOLOGY: A STOCHASTIC DESCRIPTION OF HUMAN FEELINGS
- STABILITY IN A NONLINEAR POPULATION MATURATION MODEL
- ON THE MATHEMATICAL THEORY OF VEHICULAR TRAFFIC FLOW I: FLUID DYNAMIC AND KINETIC MODELLING
- GENERALIZED KINETIC (BOLTZMANN) MODELS: MATHEMATICAL STRUCTURES AND APPLICATIONS
- VARIOUS LEVELS OF MODELS FOR AEROSOLS
- A STOCHASTIC MODEL OF THE EVOLUTION DERIVED FROM ELASTIC VELOCITY PROCESS WITH MIXED DIFFUSION-JUMP CHARACTERISTICS
- BOLTZMANN-LIKE MODELLING OF A SUSPENSION
- KINETICS MODELS OF INELASTIC GASES
- HYPERBOLIC MODELS FOR CHEMOSENSITIVE MOVEMENT
- FROM THE NONLOCAL TO THE LOCAL DISCRETE DIFFUSIVE COAGULATION EQUATIONS
- ON A DIFFUSIVELY CORRECTED KINEMATIC-WAVE TRAFFIC FLOW MODEL WITH CHANGING ROAD SURFACE CONDITIONS
This page was built for publication: FROM THE MATHEMATICAL KINETIC THEORY TO MODELLING COMPLEX SYSTEMS IN APPLIED SCIENCES