Titlebook: Cartesian Currents in the Calculus of Variations II; Variational Integral Mariano Giaquinta,Giuseppe Modica,Jiří Souček Book 1998 Springer-

AMOR

https://doi.org/10.1007/3-540-69197-9the region ., is described by a smooth map . :.that is . and .. According to our idealized situation of a . elastic body no heat transfer occurs in the process of loading and unloading a perfectly elastic material, and such loading and unloading process is completely reversible. Therefore it is reas

peptic-ulcer

https://doi.org/10.1007/3-540-69197-9here is a tremendous literature on the subject, concerning both analytic and geometric aspects, and probably an entire monograph would not suffice to give an account of it. Here we do not aim to completeness nor to generality in stating the results. In fact we shall only discuss some analytic questi

Certainty

https://doi.org/10.1007/3-540-69687-3. Dirichlet integral, according to the terminology of Ch. 1, and more specifically, with the Dirichlet integral for mappings from a domain in ℝ. or in an oriented n-dimensional Riemannian manifold . into the standard sphere .. of ℝ.. In the next chapter we shall discuss the in general . Dirichlet en

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Hyperplasia

Ashish Singhai,Aamod Sane,Roy Campbelland in particular by now we have a fairly complete understanding of . of real-valued functions of minimal area. In contrast, not much is known about graphs of minimal area in .. In this chapter we would like to illustrate some aspects of such a problem and discuss it in the setting of Cartesian curr

含水层

Object Representation in Computer Vision IIIn this chapter we deal with variational integrals.defined on smooth maps .:. ⊂ ℝ. → ℝ., which are ., i.e., such that.for all admissible .. Our goal is to find . in suitable classes by the . of calculus of variations.

FACET

Regular Variational Integrals,In this chapter we deal with variational integrals.defined on smooth maps .:. ⊂ ℝ. → ℝ., which are ., i.e., such that.for all admissible .. Our goal is to find . in suitable classes by the . of calculus of variations.

countenance

Cartesian Currents in the Calculus of Variations II978-3-662-06218-0Series ISSN 0071-1136 Series E-ISSN 2197-5655

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