Monotonicity of reduced volume; local non-collapsing

Journal Article

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Abstract

The talk is divided in two parts. In the first one we give the definition of the

reduced volume and by means of reduced length we prove it to be non-increasing

in backwards time.

UOW Authors

Wheeler, V.-M

Publication Date

2008

Has Subject Area

0101 - PURE MATHEMATICS

Published In

Oberwolfach Reports Journal

Citation

Vulcanov, V. (2008). Monotonicity of reduced volume; local non-collapsing. Oberwolfach Reports, 46 2639-2640.

Ro Full-text Url

http://ro.uow.edu.au/cgi/viewcontent.cgi?article=3195&context=eispapers

Ro Metadata Url

http://ro.uow.edu.au/eispapers/2186

Number Of Pages

1

Start Page

2639

End Page

2640

Volume

46

Abstract

The talk is divided in two parts. In the first one we give the definition of the

reduced volume and by means of reduced length we prove it to be non-increasing

in backwards time.

UOW Authors

Wheeler, V.-M

Publication Date

2008

Has Subject Area

0101 - PURE MATHEMATICS

Published In

Oberwolfach Reports Journal

Citation

Vulcanov, V. (2008). Monotonicity of reduced volume; local non-collapsing. Oberwolfach Reports, 46 2639-2640.

Ro Full-text Url

http://ro.uow.edu.au/cgi/viewcontent.cgi?article=3195&context=eispapers

Ro Metadata Url

http://ro.uow.edu.au/eispapers/2186

Number Of Pages

1

Start Page

2639

End Page

2640

Volume

46