Difference between revisions of "Besicovitch theorem"
From Encyclopedia of Mathematics
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| − | * A covering theorem often used in measure theory (see [[Covering theorems (measure theory | + | * A covering theorem often used in measure theory (see [[Covering theorems (measure theory)]]) |
* A theorem characterizing the differentiation of Radon measures (see [[Differentiation of measures]]) | * A theorem characterizing the differentiation of Radon measures (see [[Differentiation of measures]]) | ||
* A theorem characterizing $1$-dimensional [[Unrectifiable set|unrectifiable sets]] through the measures of their projection, generalized by Federer to sets of any dimension (see [[Besicovitch-Federer projection theorem]]). | * A theorem characterizing $1$-dimensional [[Unrectifiable set|unrectifiable sets]] through the measures of their projection, generalized by Federer to sets of any dimension (see [[Besicovitch-Federer projection theorem]]). | ||
Latest revision as of 23:37, 27 June 2014
The name might refer to:
- A covering theorem often used in measure theory (see Covering theorems (measure theory))
- A theorem characterizing the differentiation of Radon measures (see Differentiation of measures)
- A theorem characterizing $1$-dimensional unrectifiable sets through the measures of their projection, generalized by Federer to sets of any dimension (see Besicovitch-Federer projection theorem).
How to Cite This Entry:
Besicovitch theorem. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Besicovitch_theorem&oldid=32320
Besicovitch theorem. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Besicovitch_theorem&oldid=32320