stationary dynamics - ορισμός. Τι είναι το stationary dynamics
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Τι (ποιος) είναι stationary dynamics - ορισμός

WIKIMEDIA DISAMBIGUATION PAGE
Stationary Phase; Stationary phases; Stationary phase (disambiguation)

Analytical dynamics         
CONCERNED WITH THE RELATIONSHIP BETWEEN MOTION OF BODIES AND ITS CAUSES, NAMELY THE FORCES ACTING ON THE BODIES AND THE PROPERTIES OF THE BODIES (PARTICULARLY MASS AND MOMENT OF INERTIA)
Classical dynamics
In classical mechanics, analytical dynamics, also known as classical dynamics or simply dynamics, is concerned with the relationship between motion of bodies and its causes, namely the forces acting on the bodies and the properties of the bodies, particularly mass and moment of inertia. The foundation of modern-day dynamics is Newtonian mechanics and its reformulation as Lagrangian mechanics and Hamiltonian mechanics.
Complex dynamics         
BRANCH OF MATHEMATICS ABOUT ITERATION OF COMPLEX-VALUED FUNCTIONS
Complex analytic dynamics; Holomorphic dynamics; Conformal dynamics; Complex dynamical systems; Complex dynamical system
Complex dynamics is the study of dynamical systems defined by iteration of functions on complex number spaces. Complex analytic dynamics is the study of the dynamics of specifically analytic functions.
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
Population dynamics is the type of mathematics used to model and study the size and age composition of populations as dynamical systems.

Βικιπαίδεια

Stationary phase

Stationary phase may refer to

  • Stationary phase (biology), a phase in bacterial growth
  • Stationary phase (chemistry), a medium used in chromatography
  • Stationary phase approximation in the evaluation of integrals in mathematics