Fayolle G., Malyshev V.A., Menshikov M.V. — Topics in the Constructive Theory of Countable Markov Chains :: Электронная библиотека попечительского совета мехмата МГУ

Главная Ex Libris Книги Журналы Статьи Серии Каталог Wanted Загрузка ХудЛит Справка Поиск по индексам Поиск Форум

Авторизация

Поиск по указателям

Fayolle G., Malyshev V.A., Menshikov M.V. — Topics in the Constructive Theory of Countable Markov Chains

Обсудите книгу на научном форуме

Нашли опечатку?
Выделите ее мышкой и нажмите Ctrl+Enter

Название: Topics in the Constructive Theory of Countable Markov Chains

Авторы: Fayolle G., Malyshev V.A., Menshikov M.V.

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1995

Количество страниц: 169

Добавлена в каталог: 18.12.2010

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID

Предметный указатель

$\gamma$ -recurrence      141
Almost linear      62
Analytic approach      57
Analytic family of Markov chains      149
Analytic Lyapounov families      164
Analytic Lyapounov family      149
Aperiodic      7
Approach via diffusion processes      57
Billiard dynamical systems      86
Birkhoff’s ergodic theorem      86
Birth and death process      12
Boundedness condition      141
Boundedness of moments      34
Boundedness of the jumps      37 100 145
Bristle      103
Buffered ALOHA      38
Communicate      7
Condition       145
Condition $\chi$       133
Condition $\lambda$       132
Coupled-processors      38
Deterministic      92
Discrete time homogeneous Markov chain ()      6
Doeblin’s condition      11 150
Embedded      10
Ergodic      8 29 30 34 40 41 58 60 61 64 65 73 74 80 81 90 93 94 101 107 111
Ergodic face      84
Ergodic faces      82
Essential      7
Essential class      7
Exit boundary problem      104
Face      37 64
First generation planes      85
First moment condition      39 92
First vector field      38 65
Fork — Join      38
Foster’s criterion      35 60
Foster’s theorem      29
Geometrically ergodic      156
Hedgehog      101
Homogeneity      33
Homogeneity condition      145
Induced chain      34
Induced Markov chain      79
Inessential state      7
Ingoing bristle      103
Ingoing face      80 101
Intensity matrix      10
Interaction      38
Irreducible      7
Jackson network      65
Jackson networks      38 62 164
Jackson’s system      63
Jackson’s theorem      64
Jump times      10
Lower boundedness      33 39

Lower boundedness of the jump      92
Lyapounov function      16
Lyapounov functions      33
Martingale      16
Maximal homogeneity      37
Maximal space homogeneity      39 100
Method of Lyapounov functions      57
Neutral face      80
Non ergodic      8
Non recurrent      8
Non-ergodic      30 40 58 73 74 76 80
Non-zero assumptions      100
Null recurrence      61
Null recurrent      8 31 41 58
Orthogonal projection      102
Outgoing face      80 101
Partial homogeneity      92
Path      6
Path space      6
Periodic random walk      36
Piecewise linear      62
Planar      99
Point regular      83
Point stable      84
Popov’s Theorem      156
Position of the chain      6
Positive recurrent      8 35
Principle of almost linearity      69
Principle of local linearity      45 46 55
Quasi-deterministic process      108
Queueing      123
Random element $\phi$       5
Random variable      5
Random walk deterministic      86
Random walk essentially deterministic      86
Random walk regular      83
Random walk strongly regular      84
Recurrent      8 26 34 36 61 73 76 106
Scattering probability      103
Second generation planes      85
Second moment condition      56
Second vector field      81 102
Semi-analytic approach      57
Set of uniform convergence      157 161
Smallness      62
Smoothing      69
Stability      76
Strongly connected      100
Submartingale      58
surface      67
Third generation planes      85
Transient      8 28 31 36 41 61 73 75 76 80 90 93
Tweedie      161
Two-dimensional complex      99
Value of the chain      6
X-bundle      83
Zero drifts      56

О проекте