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Dirichlet's principle

Known as: Dirichlets principle, Dirichlets principal, Dirichlet principal 
In mathematics, and particularly in potential theory, Dirichlet's principle is the assumption that the minimizer of a certain energy functional is a… 
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Papers overview

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Review
2013
Review
2013
The calculus of variations is an important tool in the study of boundary value problems for differential systems. A development… 
Review
2010
Review
2010
We present the minimum norm or Dirichlet principle for measured foliations on a Riemann surface of finite type. In this setting… 
2010
2010
A standard Hilbert-space proof of Dirichlet's principle is simplified, using an observation that a certain form of min-problem… 
2010
2010
Let R, S be noncompact Riemannian m-manifolds and let T:R—>S be a Dirichlet mapping. Consider a nonnegative locally bounded… 
2010
2010
One fundamental problem in the classical theory of conformai mapping was the study of the various types of canonical domains upon… 
2006
2006
The discrete vector calculus theory is a very fruitful area of work in many mathematical branches not only for its intrinsic… 
2004
2004
Let D denote the class of bounded simply connected real analytic plane domains with the symmetry of an ellipse. We announce a… 
1998
1998
Dirichlet 0-branes, considered as extreme Type IIA black holes with spin carried by fermionic hair, are shown to have the… 
1986
1986
Introduction. This article is an extended and revised version of a part of my thesis [17, §§ 6-8], and it should be seen as part…