Geometric Measure Theory: An Introduction
By F. Lin, Xiaoping Yang. 2010
141 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/cca6224cb476aaf6148826a2f5afef606ecff2ae
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Citations in the corpus
- Geometry of Carnot-Caratheodory Spaces, Differentiability, Coarea and Area Formulas (2009, unknown): “Yang [95].”
- The singular set of mean curvature flow with generic singularities (2014, unknown): “3 of [38,41,42,44], and [47].”
- Some new results in competing systems with many species (2010, background): “The second term can be written in another form using the Co-Area formula (see, for example, [14]): ∑ j =i t 1−t ∫”
- The Intrinsic Flat Distance between Riemannian Manifolds and other Integral Current Spaces (2010, background): “ is recommended or 10 C. SORMANI & S. WENGER Gromov’s classic [Gro07]. For geometric measure theory a basic guide to Federer is provided in Morgan’s textbook [Mor09]. One may also consult LinYang [LY02]. We try to cover what is needed from Ambrosio-Kirchheim’s seminal paper [AK00], but we recomm”
- A General Existence Theorem for Embedded Minimal Surfaces with Free Boundary (2012, background): “For a more comprehensive treatment, one can refer to [1, 5, 23, 36].”