1.

Microscopic solutions of the BoltzmannEnskog equation in the kinetic theory of hard spheres
/ Bogolyubov, N N
[JINRE48789]

2.


Hydrodynamic Limits of the Boltzmann Equation
/ SaintRaymond, Laure.
The aim of this book is to present some mathematical results describing the transition from kinetic theory, and, more precisely, from the Boltzmann equation for perfect gases to hydrodynamics. [...]
External link: Fulltext 

3.


Entropy Methods for the Boltzmann Equation: Lectures from a Special Semester at the Centre Émile Borel, Institut H. Poincaré, Paris, 2001 /
/ Rezakhanlou, Fraydoun. ; Villani, Cédric. ; Golse, François. ; Olla, Stefano.
Entropy and entropy production have recently become mathematical tools for kinetic and hydrodynamic limits, when deriving the macroscopic behaviour of systems from the interaction dynamics of their many microscopic elementary constituents at the atomic or molecular level. [...]
External link: Fulltext 

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5.

The Boltzmann temperature of negative pions in inelastic (d, alpha, C) + (C, Ta) collisions at 4.2AGeV/c
/ Backovic, S. ; Salihagic, D. ; Simic, L. ; Krpic, D. ; Mehdiyev, Rashid R. ; Cheplakov, A.P. ; Sivoklokov, S.Yu.
External links: ADSABS DOI PHRVAC
eproceeding

6.


Theory and Simulation of HardSphere Fluids and Related Systems
/ Mulero, Ángel.
Hard spheres and related objects (hard disks and mixtures of hard systems) are paradigmatic systems: indeed, they have served as a basis for the theoretical and numerical development of a number of fields, such as general liquids and fluids, amorphous solids, liquid crystals, colloids and granular matter, to name but a few. [...]
External link: Fulltext 

7.

1st Session of the Centro Internazionale Matematico Estivo on Kinetic Theories and the Boltzmann Equation
/ Cercignani, Carlo

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10.


Kinetic equations for the electronphonon system
/ Bogolyubov, N N
[JINRE1711822]


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15.

THEORY OF SPIN 1/2 PARTICLE MOTION ON A THREEDIMENSIONAL SPHERE IN EUCLIDEAN FOURDIMENSIONAL SPACE
/ Yamaleev, R.M.
[JINRP484727]
