Difference between revisions of "Erlang"

 
(4 intermediate revisions by one other user not shown)
Line 1: Line 1:
[[category:Distribution Functions]]
+
[[Category:Distribution Functions]]
[[Category:Doc Status C]] <!-- For Lumina use, do not change -->
+
[[Category:Continuous distributions]]
 +
[[Category:Semi-bounded distributions]]
 +
[[Category:Univariate distributions]]
 +
[[Category: Distribution Variations library functions]]
 +
 
  
 
== Erlang(m, n) ==
 
== Erlang(m, n) ==
Line 9: Line 13:
  
 
== Library ==
 
== Library ==
Distribution Variations.ana
+
Distribution Variations library  ([[media:Distribution Variations.ana|Distribution Variations.ana]])
 +
:Use [[File menu|File]] &rarr; '''Add Library...''' to add this library
  
 
==See Also==
 
==See Also==
 +
* [[media:Distribution Variations.ana | Distribution Variations.ana]]
 
* [[Gamma]]
 
* [[Gamma]]
 
* [[Poisson]]
 
* [[Poisson]]
 
* [[Probability Distributions]]
 
* [[Probability Distributions]]
 
* [[Distribution Densities Library]]
 
* [[Distribution Densities Library]]

Latest revision as of 19:24, 14 February 2025


Erlang(m, n)

The Erlang distribution is a variant of the Gamma distribution with another name that generally refers to the special case when parameter «n» is an integer, while the corresponding parameter «A» in a gamma distribution is often non-integer.

The time of arrival of the «n»'th event in a Poisson process with mean arrival of «m» follows an Erlang distribution.

Library

Distribution Variations library (Distribution Variations.ana)

Use FileAdd Library... to add this library

See Also

Comments


You are not allowed to post comments.