Nitecki Z. (ed), Robinson C. (ed) — Global Theory of Dynamical Systems :: Электронная библиотека попечительского совета мехмата МГУ

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Nitecki Z. (ed), Robinson C. (ed) — Global Theory of Dynamical Systems

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Название: Global Theory of Dynamical Systems

Авторы: Nitecki Z. (ed), Robinson C. (ed)

Аннотация:

Proceedings of an International
Conference Held at Northwestern
University, Evanston, illinoIs,
June 18-22, 1979

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1980

Количество страниц: 500

Добавлена в каталог: 21.08.2008

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

Предметный указатель

Animal behavior      34
Anosov area-preserving      30
Anosov diffeomorphism      9 12
Anosov flow      4 11
Attractor, Lorenz      25
Attractor, strange      20
Axiom A      4 10 12 23
Basic sets      10 12
Bifurcation      14 16 20 21
Bifurcation, Hopf      34
Boundary condition, compatible      26
Chain-recurrent set      5 10 11
Characteristic exponents      see “Liapunov”
Chemical kinetics      34
Completely unstable flow      24
Conjecture entropy      12
Conjecture, Coleman's      22 32 33
Conjecture, Seifert      15
Constraining force      31
Cross-section      1 13
Ergodicity      3 12 18
Ergodicity, unique      18
Evolution      34
Expanding map      7
Expansive      7
Explosion, $\Omega$       24
Extension      18
Extremal, broken      26
Filtration      1 5 13 15
Foliation      32
Foliation cycle      1 13
Game theory      34
Geodesic field      1 13
Geodesic flow      4
Gradient flow      29 31
Heteroclinic orbit      6 21 30
Hyperbolic structure      4 9 19;
Index, Lefschetz      10
Index, Morse      5 26
Interval maps      2 14 16
Invariant curve      30
Invariant mainfold      25 27
Invariant measure      4 16 23
Invariant set      5
Isolating block      6 22 32 33

Isolating function      5
Isolating neighborhood      5 15
Liapunov exponent      3 19 27
Limit, set      21
Limit, solution      31
Linked twist map      3 9
Mechanical systems      3 9 13 20 25 30 31
Minimal center of attraction      5
Minimal extension      18
Minimal set      15 18
Morse index      see “Index”
Morse inequalities      5 10
Morse — Smale systems      1 13
Normal form      30
Numerical analysis      8 30
Plug      24
Poincare map      22 33
Point rest, degenerate      22 28 29 32 33
Point rest, non degenerate      6 13 21
Point rest, parabolic      30
Point rest, robust      34
Point, conjugate      26
Point, focal      26
Point, periodic      2 8 10 14 15 20
Population dynamics      34
Resonance      31
Separatrix      15 24
Sharkovsky theorem      2
Signature      26
Singular perturbation      5
Singularities, blowing-up      28 29
Skew-product      18 23
Smale flow      10
Stability, modulus of      21
Stability, region of      30
Stability, structural      34
Stable manifolds      25 27
Strategy, evolutionarily stable      34
Symbolic dynamics      2 10
Topological conjugacy      7 9 10 11 15 21 22 23 28 29 32 33
Topological entropy      2 12 14 17
Topological hyperbolicity      22 32 33
Topological transitivity      3 9 11
Toral antomorphism      9 12
van der Pol equation      20
Zeta function      10 12

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