Density (disambiguation): Difference between revisions

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imported>Peter Schmitt
(three mathematical links added)
imported>Mark Widmer
(Making "mass density" link to "Density (mass)" -- which in turn redirects to "Density (chemistry)")
 
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{{disambig}}
{{disambig}}
 
{{rpl|Density (chemistry)}}
{{r|Density (chemistry)}}
{{rpl|Electric charge density}}
{{r|Electric charge density}}
{{rpl|Electric current density}}
{{r|Electric current density}}
{{rpl|Electron density}}
{{r|Electron density}}
{{rpl|Energy density}}
{{r|Energy density}}
{{rpl|Heat flux density}}
{{r|Heat flux density}}
{{rpl|Magnetic induction|Magnetic flux density}}
{{r|Magnetic induction|Magnetic flux density}}
{{rpl|Density (chemistry)|Mass density}}
{{r|Mass density}}
{{rpl|Optical density}}
{{r|Optical density}}
{{rpl|Population density}}
{{r|Population density}}
{{rpl|Power density}}
{{r|Power density}}
{{rpl|Residential density}}
{{r|Residential density}}


In [[mathematics]]:
In [[mathematics]]:
{{r|Density (number theory}}
{{rpl|Denseness}}
{{r|Density function}}
{{rpl|Density function}}
{{r|Dense subset}}
{{rpl|Density (number theory)}}
 
{{rpl|Packing density}}
==See also==
{{rpl|Covering density}}
* [[Denseness]]
{{rpl|Dense subset}}

Latest revision as of 18:50, 19 December 2020

This disambiguation page lists articles associated with the same or a similar title.

In mathematics:

  • Developing Article Denseness: A set is dense in another set if the closure of the former set equals the latter set. [e]
  • Density function: Describes, in mathematics, a measure (including probability and statistical distributions) by means of its integrals over subsets. [e]
  • Density (number theory): The asymptotic frequency of a subset of the natural numbers. [e]
  • Packing density: Ratio of area (or volume) covered by non-overlapping bodies in a region to the area (or volume) of that region. [e]
  • Covering density: Ratio of the total area (or volume) of overlapping bodies covering a region to the area (or volume) of that region. [e]
  • Dense subset: In a topological space, a subset whose closure (i.e., all boundary points added) is the whole space. [e]