검색어 : 통합검색[Geometric measure theory.]
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31
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Equilibrium states in dynamical systems via geometric measure theory
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Climenhaga, Vaughn;
Pesin, Yakov;
Zelerowicz, Agnieszka;
;
(Bulletin (new series) of the American Mathematical Society,
v.56,
2019,
pp.569-610)
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32
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Geometric Measure Theory and Manifolds of Non-negative Ricci Curvature
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Itokawa, Y.;
Kobayashi, R.;
;
(Proceedings of the Japan Academy. Series A: mathematical sciences,
v.72,
1996,
pp.126-128)
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33
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Geometric measure theory formulas on rectifiable metric spaces
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Karmanova, M.;
;
(International School--conference on analysis and geometry; The interaction of analysis and geometry,
v.2007,
2007,
pp.103-136)
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34
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Characterizing candidates for Cannon's conjecture from geometric measure theory
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Cheetham‐
West, Tamunonye;
Nolte, Alexander;
Department of Mathematics Rice University Houston Texas USA;
Department of Mathematics Rice University Houston Texas USA;
(The bulletin of the London Mathematical Society,
v.55,
2023,
pp.1718-1725)
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35
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Fractals and geometric measure theory: Friends and foes
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Morgan, F.;
;
(Fractal geometry and applications : a jubilee of Benoit Mandelbrot; Fractal geometry and applications, Part 1,
v.2004,
2004,
pp.93-96)
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36
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<i>Geometric Measure Theory. A Beginner's Guide</i>. By Frank Morgan
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Almgren Jr, Frederick J.;
Department of Mathematics, Princeton University, Princeton, NJ 08544;
(The American mathematical monthly : the official journal of the Mathematical Association of America,
v.96,
1989,
pp.753-756)
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37
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The Natural Vectorial Total Variation Which Arises from Geometric Measure Theory
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Goldluecke, Bastian;
Strekalovskiy, Evgeny;
Cremers, Daniel;
;
(SIAM journal on imaging sciences,
v.5,
2012,
pp.537-563)
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38
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An approach to vectorial total variation based on geometric measure theory
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Goldluecke, B;
Cremers, D;
;
(Computer Vision and Pattern Recognition (CVPR), 2010 IEEE Conference on,
v.2010,
2010,
pp.327-333)
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39
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Book Review: Sets of finite perimeter and geometric variational problems. An introduction to geometric measure theory
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Iosevich, Alex;
;
(Bulletin (new series) of the American Mathematical Society,
v.53,
2016,
pp.167-171)
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40
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A Geometric Measure Theory Approach to Identify Complex Structural Features on Soft Matter Surfaces
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Alvarado, Enrique;
Liu, Zhu;
Servis, Michael J.;
Krishnamoorthy, Bala;
Clark, Aurora E.;
Department of Mathematics and Statistics , Washington State University , Pullman , Washington 99164 , United States;
Department of Chemistry , Washington State University , Pullman , Washington 99164 , United States;
Department of Chemistry , Washington State University , Pullman , Washington 99164 , United States;
(Journal of chemical theory and computation,
v.16,
2020,
pp.4579-4587)