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Lumago sa isang malawak na field na kinasasangkutan dynamical system.
Grown into a vast field involving dynamical systems.
Smale natuklasan kakaibang attractors na humantong sa gulo dynamical system.
Smale discovered strange attractors which lead to chaotic dynamical systems.
Matapos 1971 Novikov naging interesado sa matematika at physics dynamical system.
After 1971 Novikov became interested in mathematical physics and dynamical systems.
Ang kanyang mga interes inilipat patungo sa nag-aaplay topological ideya sa teorya ng dynamical system.
Her interests moved towards applying topological ideas to the theory of dynamical systems.
Ang mga ito ay sa teorya ng dynamical system sa mga aplikasyon sa Hamiltonian dinamika.
These are on the theory of dynamical systems with applications to Hamiltonian dynamics.
Ang teorya ng dynamical system talagang nagsimula sa Poincaré na pag-aralan ang katatagan ng solar system..
The theory of dynamical systems really began with Poincaré who was studying the stability of the solar system..
Siya tularan pisikal na proseso sa pamamagitan ng dynamical system, pagbukas ng bagong linya ng pagtatanong.
He modelled physical processes by dynamical systems, opening new lines of inquiry.
noncommutative integration at noncommutative dynamical system.
noncommutative integration and noncommutative dynamical systems.
electric circuit theory ay kabilang sa mga application na naka-frame Smale sa wika ng dynamical system.
electric circuit theory were among the applications that Smale framed in the language of dynamical systems.
pag-uugali ng mga kataga ng dynamical system; at.
on the long term behaviour of dynamical systems; and.
Dynamical system bilang isang matematiko disiplina goes back sa Poincaré,
Dynamical systems as a mathematical discipline goes back to Poincaré,
Malawak na pagsasalita, ang layunin ng teorya ng dynamical system ay, bilang ito ay dapat,
Broadly speaking, the goal of the theory of dynamical systems is, as it should be,
Ang papel ay isang mahalagang kontribusyon sa teorya ng dynamical system, at ito solves sa isang simpleng paraan ngunit matikas ang matagal na Seifert haka-haka.
The paper is an important contribution to the theory of dynamical systems, and it solves in a simple but elegant way the long-standing Seifert conjecture.
100 mga taon bago had inaugurated ang husay teorya ng dynamical system.
which 100 years before had inaugurated the qualitative theory of dynamical systems.
Ang librong ito ay tapat sa pag-aralan ang mga pag-aari ng tuloy-tuloy na at madulas dynamical system na ang ilan sa trajectories ay asymptotically exponentially pabagu-bago.
This book is devoted to studying the properties of continuous and smooth dynamical systems some of whose trajectories are asymptotically exponentially unstable.
din ay may mga aplikasyon sa ibang mga lugar tulad ng teorya ng dynamical system.
also has applications in other areas such as the theory of dynamical systems.
Kapisanan sa 1986-88 at maihatid ang Presidential Address sa Kapisanan sa 18 Nobyembre 1988 Sa pag-uuri ng dynamical system.
delivered the Presidential Address to the Society on 18 November 1988 On the classification of dynamical systems.
ergodic kuru-kuro, dynamical system at discrete subgroups ng humiga/ magsinungaling grupo.
ergodic theory, dynamical systems and discrete subgroups of Lie groups.
Lipschitz ng trabaho sa Hamilton- Jacobi paraan para sa pagsasama ng mga equation ng galaw ng isang pangkalahatang dynamical system na humantong sa mahalagang mga aplikasyon sa makalangit mechanics.
Lipschitz's work on the Hamilton- Jacobi method for integrating the equations of motion of a general dynamical system led to important applications in celestial mechanics.
sa partikular na PL topology, dynamical system at matematika mga aplikasyon sa biology
in particular PL topology, dynamical systems and mathematical applications to biology