Opening book details…
Can I read A “quasi maximum principle” for \( I \)-surfaces on EtoBox?
A “quasi maximum principle” for \( I \)-surfaces by Ruben Jakob is a Mathematics article available to read on EtoBox.
What is A “quasi maximum principle” for \( I \)-surfaces about?
The result of this paper yields a maximum principle for the components of surfaces whose distortion by a certain GL 3 (R) matrix are minimizers of a dominance functional I of a parametric functional J with dominant area term within boundary value classes H 1,2 φ (B, R 3 ), termed I-surfaces. Finally we derive a compactness result for sequences of I-surfaces in C 0 ( B, R 3 ), which serves as a preparation for the forthcoming article [R. Jakob, Unstable extremal surfaces of the "Shiffman functional" spanning rectifiable boundary curves, Calc. Var., submitted for publication] whose aim is a proof of a sufficient condition for the existence of extremal surfaces of J which do not furnish global minima of J within the class C \* (Γ ) of H 1,2 -surfaces spanning an arbitrary closed rectifiable boundary curve Γ ⊂ R 3 that merely has to satisfy a chord-arc condition.
Who reads A “quasi maximum principle” for \( I \)-surfaces?
It is typically read by researchers, students, and practitioners in Mathematics.
- Author
- Ruben Jakob
- Publisher
- European Mathematical Society - EMS - Publishing House GmbH
- Published
- 2007
- Language
- EN
- Field
- Mathematics (Physical Sciences)