Derives Clarke subdifferential and first-variation formula for the kth eigenvalue on self-adjoint operators (valid at essential spectrum edge) and applies it to characterize optimal weights in weighted Laplace/Steklov problems.
Regularity of weakly harmonic maps from a surface into a manifold with symmetries , url =
2 Pith papers cite this work. Polarity classification is still indexing.
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A Campanato-type discrete iteration scheme proves local Holder continuity for almost harmonic maps with L^q tension fields and related systems under the condition that div Omega is in L^q, without using H^1-BMO duality or moving frames.
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A Classical Elliptic Regularity Approach to Almost Harmonic Maps and Related Systems
A Campanato-type discrete iteration scheme proves local Holder continuity for almost harmonic maps with L^q tension fields and related systems under the condition that div Omega is in L^q, without using H^1-BMO duality or moving frames.