The Mathematical Theory of Dilute Gases TSERW4FP53
| URI | m2://res/TSERW4FP53 |
|---|---|
| Kind | monograph |
| Creators | Carlo Cercignani, Reinhard Illner, Mario Pulvirenti |
| Date | 1994 |
| MSC | 35Q20, 35-02, 82-02, 82C40, 76P05, 82D05 |
| Scope | in |
Expressions
e1: edition
| Language | en |
|---|---|
| Date | 1994 |
| Ids | DOI 10.1007/978-1-4419-8524-8, zbl 0813.76001, zbl_id 696989 |
- m1: print, Springer New York, 1994 (record). isbn 9781461264255, isbn 9781441985248
Relations
- part_of Applied Mathematical Sciences
References
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- The Boltzmann Equation and Its Applications (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- The Boltzmann Equation and Its Applications (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- The Boltzmann Equation and Its Applications (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- Compressible Fluid Flow and Systems of Conservation Laws in Several Space Variables (e1)
- not resolved (e1)
- Shock Waves and Reaction—Diffusion Equations (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- The Boltzmann Equation and Its Applications (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
- not resolved (e1)
Cited by
- Probabilistic Models for Nonlinear Partial Differential Equations
- The Mathematics of Mechanobiology: Cetraro, Italy 2018
- Numerical Approximation of Hyperbolic Systems of Conservation Laws
- Mathematics Inspired by Biology
- Partial Differential Equations III: Nonlinear Equations
- Entropy Methods for the Boltzmann Equation
- Mathematical Models and Methods for Living Systems: Levico Terme, Italy 2014
- Dispersal, Individual Movement and Spatial Ecology: A Mathematical Perspective
- Dispersal, Individual Movement and Spatial Ecology: A Mathematical Perspective
- Analysis Techniques for Mathematical Physics and Geometry – and Music: Festum Pi, Chania, 2024
- Mathematical Models of Granular Matter
- Mathematical Models of Granular Matter
Catalogue records
- springer-series: 10.1007/978-1-4419-8524-8 (work)
- zbmath_search: 696989 (work)