limit$44717$ - ορισμός. Τι είναι το limit$44717$
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Τι (ποιος) είναι limit$44717$ - ορισμός

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

Detection limit         
FOR A GIVEN ANALYTICAL PROCEDURE, CONCENTRATION OR QUANTITY DERIVED FROM THE SMALLEST MEASURE THAT CAN BE DETECTED WITH REASONABLE CERTAINTY
Limit of detection; Limit of Detection; Detection Limits; Limit of quantification; LOQ; Limit of quantitation
The limit of detection (LOD or LoD) is the lowest signal, or the lowest corresponding quantity to be determined (or extracted) from the signal, that can be observed with a sufficient degree of confidence or statistical significance. However, the exact threshold (level of decision) used to decide when a signal significantly emerges above the continuously fluctuating background noise remains arbitrary and is a matter of policy and often of debate among scientists, statisticians and regulators depending on the stakes in different fields.
Tolman–Oppenheimer–Volkoff limit         
UPPER BOUND TO THE MASS OF COLD, NONROTATING NEUTRON STARS
TOV limit; Oppenheimer–Volkoff limit; Tolman-Oppenheimer-Volkov limit; Oppenheimer-Volkov limit; Tolman-Oppenheimer-Volkoff limit; Tolman-Oppenheimer-Volkoff Limit; Oppenheimer-Volkoff limit
The Tolman–Oppenheimer–Volkoff limit (or TOV limit) is an upper bound to the mass of cold, nonrotating neutron stars, analogous to the Chandrasekhar limit for white dwarf stars. If the mass of the said star reaches the limit it will collapse to a denser form.
Direct limit         
COLIMIT OF A "DIRECTED FAMILY OF OBJECTS"
Inductive limit; Direct system (mathematics); Directed union
In mathematics, a direct limit is a way to construct a (typically large) object from many (typically smaller) objects that are put together in a specific way. These objects may be groups, rings, vector spaces or in general objects from any category.

Βικιπαίδεια

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.