A classification of minimal cones in ?n � ?+ and a counterexample to interior regularity of energy minimizing functions

Author:

Dierkes Ulrich

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference4 articles.

1. Bemelmans, J., Dierkes, U.: On a singular variational integral with linear growth, I: existence and regularity of minimizers. Arch. Rat Mech. Anal.100 (1987), 83?103

2. Dierkes, U.: Minimal hypercones and C0,1/2-minimizers for a singular variational problem. To appear in Indiana University Math. Journ.

3. Dierkes, U.: Boundary regularity for solutions of a singular variational problem with linear growth. To appear in Arch. Rat. Mech. Anal.

4. Simoes, P.A.Q.: A class of minimal cones in ?n, n?8 that minimize area. Ph.D. thesis, University of California, Berkeley, CA 1973

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