Bifurcations of Steiner minimal trees and minimal fillings for non-convex four-point boundaries and Steiner subratio for the Euclidean plane-Reference-Cited by-同舟云学术

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Bifurcations of Steiner minimal trees and minimal fillings for non-convex four-point boundaries and Steiner subratio for the Euclidean plane

Published:2016-03 Issue:2 Volume:71 Page:79-81
ISSN:0027-1322
Container-title:Moscow University Mathematics Bulletin
language:en
Short-container-title:Moscow Univ. Math. Bull.

Author:

Stepanova E. I.

Publisher

Allerton Press

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.3103/S0027132216020078.pdf

Reference10 articles.

1. A. O. Ivanov and A. A. Tuzhilin, Extreme Networks Theory (Inst. Komp. Issled., Moscow, Izhevsk, 2003) [in Russian].

2. G. A. Karpunin, “An Analogue of Morse Theory for Planar Linear Networks and the Generalized Steiner Problem,” Matem. Sbornik 191 (2), 64 (2000) [Sbornik: Math. 191 (2), 209 (2000)].

3. D. Cieslik, A. O. Ivanov, and A. A. Tuzhilin “Steiner Ratio for Manifolds,” Matem. Zametki 74 (3), 387 (2003) [Math. Notes 74 (3), 367 (2003)].

4. D. P. Il’yutko, “Branching Extremals of the Functional of A-normed Length,” Matem. Sbornik 197 (5), 75 (2006) [Sbornik: Math. 197 (5), 705 (2006)].

5. A. O. Ivanov and A. A. Tuzhilin “One-Dimensional Gromov Minimal Filling Problem,” Matem. Sbornik 203 (5), 65 (2012) [Sbornik: Math. 203 (5), 677 (2012)].

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1. Steiner Subratio of Riemannian Manifolds;Journal of Mathematical Sciences;2023-10

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