Hamiltonian dynamics - traducción al ruso
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Hamiltonian dynamics - traducción al ruso

FORMULATION OF CLASSICAL MECHANICS IN TERMS OF PHASE SPACE AND HAMILTONIAN FUNCTION
Hamilton's canonical equations; Hamiltonian dynamics; Hamilton's equations; Hamiltonian Function; Hamiltonian function; ℋ; Hamilton's equation; Hamilton's Equations; Hamiltonian Coordinates; Hamiltonian Mechanics; Hamilton's equations of motion; Hamilton equations; Hamiltonian formalism; Hamilton canonical equations; Hamiltons equations; Hamilton function; Canonical equations; Sub-Riemannian Hamiltonian; Hamiltonian (function)
  • Sir William Rowan Hamilton

Hamiltonian dynamics         

общая лексика

гамильтонова динамика (процессов отбора)

population dynamics         
  • logistic]] instead of geometric. Nevertheless, doubling times are applicable to both types of populations.''</small>
  • jstor=4267}}</ref>
THE BRANCH OF LIFE SCIENCES STUDYING CHANGES IN THE SIZE AND AGE COMPOSITION OF POPULATIONS
Populations dynamics; Natural check; History of population dynamics; Mathematical models of population growth; Human population dynamics; Population oscillation

общая лексика

динамика популяции

медицина

математическая генетика

population dynamics         
  • logistic]] instead of geometric. Nevertheless, doubling times are applicable to both types of populations.''</small>
  • jstor=4267}}</ref>
THE BRANCH OF LIFE SCIENCES STUDYING CHANGES IN THE SIZE AND AGE COMPOSITION OF POPULATIONS
Populations dynamics; Natural check; History of population dynamics; Mathematical models of population growth; Human population dynamics; Population oscillation
динамика населения

Definición

SDI
Standard Data Interface

Wikipedia

Hamiltonian mechanics

Hamiltonian mechanics emerged in 1833 as a reformulation of Lagrangian mechanics. Introduced by Sir William Rowan Hamilton, Hamiltonian mechanics replaces (generalized) velocities q ˙ i {\displaystyle {\dot {q}}^{i}} used in Lagrangian mechanics with (generalized) momenta. Both theories provide interpretations of classical mechanics and describe the same physical phenomena.

Hamiltonian mechanics has a close relationship with geometry (notably, symplectic geometry and Poisson structures) and serves as a link between classical and quantum mechanics.

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