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oberes Limit - traduction vers allemand

STATE A DYNAMICAL SYSTEM REACHES AFTER AN INFINITE AMOUNT OF TIME HAS PASSED, BY EITHER GOING FORWARD OR BACKWARDS IN TIME

Omega-limit set; Omega limit set; Alpha limit set; Alpha-limit set; Alpha-limit; Alpha limit; Omega limit; Omega-limit; Α-limit set; Ω-limit set; Α-limit; Ω-limit; A-limit set; A-limit; O-limit set; O-limit

oberes Limit

upper limit, maximum, highest level allowed

upper limit

$In case the sequence is bounded, for all <math>\epsilon > 0</math> almost all sequence members lie in the open interval <math>(\liminf_{n\to\infty} x_n - \epsilon,\limsup_{n\to\infty} x_n + \epsilon).</math>$

BOUNDS OF A SEQUENCE

Limit inferior; Lim sup; Lim inf; Limit superior; Limsup; Liminf; Limit superior of sets; Infimum limit; Supremum limit; Superior limit; Upper limit; Lower limit; Outer limit; Inner limit; Inferior limit; Limit superior & limit inferior; Limes supremum; Limes superior; Limit superior and limit inferior; Limit infimum; Limit supremum; Limit inferior (topological space); Limit superior (topological space)

obere Begrenzung, oberes Limit

lower limit

$In case the sequence is bounded, for all <math>\epsilon > 0</math> almost all sequence members lie in the open interval <math>(\liminf_{n\to\infty} x_n - \epsilon,\limsup_{n\to\infty} x_n + \epsilon).</math>$

BOUNDS OF A SEQUENCE

Limit inferior; Lim sup; Lim inf; Limit superior; Limsup; Liminf; Limit superior of sets; Infimum limit; Supremum limit; Superior limit; Upper limit; Lower limit; Outer limit; Inner limit; Inferior limit; Limit superior & limit inferior; Limes supremum; Limes superior; Limit superior and limit inferior; Limit infimum; Limit supremum; Limit inferior (topological space); Limit superior (topological space)

untere Grenze

Définition

speeding

see speed

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Wikipédia

Limit set

In mathematics, especially in the study of dynamical systems, a limit set is the state a dynamical system reaches after an infinite amount of time has passed, by either going forward or backwards in time. Limit sets are important because they can be used to understand the long term behavior of a dynamical system. A system that has reached its limiting set is said to be at equilibrium.

https://en.wikipedia.org/wiki/Limit set