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1
Chaotic billiards
American Mathematical Society
Nikolai Chernov
,
Roberto Markarian
unstable
map
billiards
theorem
billiard
function
manifolds
denote
collision
stable
curves
ergodic
focusing
dispersing
collisions
lemma
components
defined
trajectory
wave
hyperbolic
invariant
boundary
partition
continuous
measurable
bounded
figure
tangent
vector
component
manifold
mixing
prove
proposition
standard
consider
finite
hyperbolicity
hint
probability
positive
bunimovich
lebesgue
uniformly
zero
lyapunov
measures
chaotic
const
Year:
2006
Language:
english
File:
DJVU, 3.08 MB
Your tags:
0
/
0
english, 2006
2
Hard Ball Systems and the Lorentz Gas
Springer-Verlag Berlin Heidelberg
L. A. Bunimovich
,
D. Burago
,
N. Chernov
,
E. G. D. Cohen
,
C. P. Dettmann
,
J. R. Dorfman
,
S. Ferleger
,
R. Hirschl
,
A. Kononenko
,
J. L. Lebowitz
,
C. Liverani
,
T. J. Murphy
,
J. Piasecki
,
H. A. Posch
,
N. Simányi
,
Ya. Sinai
,
D. Szász
,
T. Tél
,
H. van Beijeren
,
R
systems
ions
collision
billiard
collisions
entropy
syste
particles
density
lyapunov
lorentz
particle
sinai
velocity
billiards
dynamics
phys
balls
ergodic
syst
theorem
map
exponents
limit
numb
function
boundary
ergodicity
equilibrium
periodic
ropy
dynamical
lorent
finite
consider
volume
zero
exponent
dimensional
cont
decay
nonequilibrium
ical
positive
linear
gases
motion
condit
transport
defined
Year:
2000
Language:
english
File:
PDF, 9.79 MB
Your tags:
0
/
0
english, 2000
3
Mathematical Models and Methods of Localized Interaction Theory
World Scientific
Abram I Bunimovich
,
Anatolii V Dubinskii
surface
configuration
calculation
russian
drag
interaction
effect
function
formulae
methods
axis
rarefied
specific
models
values
revolution
method
angle
aerodynamic
functions
obtained
relationships
figure
coefficients
equation
coefficient
dynamics
plane
corresponding
cxa
equations
formula
optimum
whereas
motion
parameters
characteristic
coordinate
dimensional
invariable
calculations
hypersonic
moscow
univ
defined
cone
presented
conical
velocity
analysis
Year:
1995
Language:
english
File:
PDF, 77.43 MB
Your tags:
0
/
0
english, 1995
4
Bilhares: Aspectos Físicos e Matemáticos
Instituto de Matemática Pura e Aplicada - IMPA
Alberto Saa
,
Renato de Sá Teles
é
bilhares
bilhar
espaço
são
aspectos
fisicos
matematicos
não
dinâmica
função
também
estudo
mecânica
definição
equações
fases
quântica
equação
teorema
quântico
veja
conjunto
então
fronteira
caos
irn
dinâmicos
clássica
integrável
detalhes
cogumelo
condições
operador
partı́cula
referências
ϕ
bunimovich
figura
trajetória
chamada
produto
relação
hamiltonianos
poincaré
têm
distribuição
espaços
observação
vetor
Year:
2013
Language:
portuguese
File:
PDF, 2.29 MB
Your tags:
0
/
0
portuguese, 2013
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