Calculus of Variations and Geometric Measure Theory
home | mail | papers | authors | news | seminars | events | open positions | login

T. De Pauw - A. Lemenant - V. Millot

On sets minimizing their weighted length in uniformly convex separable Banach spaces

created by lemenant on 01 Nov 2013
modified on 08 Nov 2013


Submitted Paper

Inserted: 1 nov 2013
Last Updated: 8 nov 2013

Year: 2013


We study existence and partial regularity relative to the weighted Steiner problem in Banach spaces. We show $C^1$ regularity almost everywhere for almost minimizing sets in uniformly rotund Banach spaces whose modulus of uniform convexity verifies a Dini growth condition.


Credits | Cookie policy | HTML 5 | CSS 2.1