Difference between revisions of "User:Luca.Spolaor/sandbox"
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==Definitions== | ==Definitions== | ||
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| + | '''Definition 1''' | ||
| + | Let $m\leq n$. | ||
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==First Variation and Stationariety== | ==First Variation and Stationariety== | ||
Revision as of 09:49, 11 September 2012
2020 Mathematics Subject Classification: Primary: 49Q15 [MSN][ZBL]
Rectifiable varifolds are a generalization of rectifiable sets in the sense that they allow for a density function to be defined on the set. They are also strictly connected to rectifiable currents, in fact to such a current one can always associate a varifold by putting aside the orientation.
Definitions
Definition 1 Let $m\leq n$.
First Variation and Stationariety
Allard's Regularity Theorem
References
| [Sim] | Leon Simon, "Lectures on Geometric Measure Theory". Proceedings of the centre for Mathematical Analysis. Australian National University, Canberra, 1983. MR0756417Zbl 0546.49019 |
| [FX] | Lin Fanghua, Yang Xiaoping, "Geometric Measure Theory-An Introduction". Advanced Mathematics Vol.1. International Press, Boston, 2002. MR2030862Zbl 1074.49011 |
How to Cite This Entry:
Luca.Spolaor/sandbox. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Luca.Spolaor/sandbox&oldid=27888
Luca.Spolaor/sandbox. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Luca.Spolaor/sandbox&oldid=27888