Opening book details…
Can I read Minimal networks : the Steiner problem and its generalizations on EtoBox?
Minimal networks : the Steiner problem and its generalizations by Alexander O. Ivanov, Alexei A. Tuzhilin is a nonfiction available to read on EtoBox.
What is Minimal networks : the Steiner problem and its generalizations about?
1. Complete Classification of Minimal 2-Trees with Convex Boundaries. 2. Nondegenerate Minimal Networks with Convex Boundaries: Cyclical Case -- Ch. 7. Planar Local Minimal Networks with Regular Boundaries. 1. Rains. 2. Construction of a Minimal Realization of a Snake on an Arbitrary Set. 3. An Existence Theorem for a Snake Spanning a Regular n-gon. 4. Skeletons and Regular n-gons. 5. Criterion for the Existence of an RM-Realization of a Nonlinear Skeleton. 6. RM-Realization of Skeletons with Three Ends -- 7. Appendix -- Ch. 8. Closed Minimal Networks on Closed Surfaces of Constant Curvature. 1. Minimal Networks on Surfaces of Constant Positive Curvature. 2. Classification of Closed Minimal Networks on Flat Tori. 3. Classification of Closed Minimal Networks on Flat Klein Bottles. 4. Closed Networks on Two-Dimensional Surfaces of Negative Curvature -- Ch. 9. Minimal Networks in Other Spaces. 1. The Case of Polyhedra. 2. Classification of Closed Minimal Networks on Regular Tetrahedra. 3. Networks on the Lobachevskian Plane
Who reads Minimal networks : the Steiner problem and its generalizations?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Alexander O. Ivanov, Alexei A. Tuzhilin
- Publisher
- CRC Press LLC
- Published
- 1994
- Language
- EN
- ISBN
- 9780849386428
- Category
- nonfiction
- Subjects
- Mathematics, Computer Science, Networking
Other editions & translations
More by Alexander O. Ivanov, Alexei A. Tuzhilin
Browse all works by Alexander O. Ivanov, Alexei A. Tuzhilin
Similar books
- Pfaff's Problem and Its Generalizations — Schouten J.A., van der Kulk W. (1949)
- Steiner Minimal Trees Volume 23 || — Dietmar Cieslik (auth.) (1998)
- The Four-Color Problem — Oystein Ore
- The Mountain Pass Theorem: Variants, Generalizations and Some Applications (Encyclopedia of Mathematics and its Applications, Series Number 95) — Youssef Jabri (2003)
- Linear Models and Generalizations — C.R. Rao, Helge Toutenburg, Andreas Fieger, Christian Heumann, Thomas Nittner, Sandro Scheid (1999)
- Minimal Submanifolds and Related Topics (396 Pages) — Xin Yuanlong
