Báo cáo toán học: "Commutant representations of completely bounded maps " docx

Báo cáo toán học: "Further Applications of the KKM-Maps Principle in Hyperconvex Metric Spaces" pptx

Báo cáo toán học: "Further Applications of the KKM-Maps Principle in Hyperconvex Metric Spaces" pptx

... be proved similarly. The proof is complete.  Now we are in a position to proof a version of the well known minimax theorem due to Neumann-Sion [11, 15] in the case of hyperconvex metric spaces. Theorem ... The author would like to thank Prof. Dr. Do Hong Tan for his help in preparation of this paper.The results of this note were presented at the Seminar ”Geometry of Banach spaces a...
Ngày tải lên : 06/08/2014, 05:20
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Báo cáo toán học: "Critical subgraphs of a random graph" docx

Báo cáo toán học: "Critical subgraphs of a random graph" docx

... sequence of L(F ), the low graph of the underlying multigraph of F . Each vertex- copy is paired to a copy of a vertex of degree k with probability kd k /2n = α. Therefore a.s. a vertex of degree ... more work. We will present this proof in the final section of the paper. The crux of the proof of Theorem 1.2 lies in showing that  k is a threshold for G k n,M in the sense o...
Ngày tải lên : 07/08/2014, 06:20
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Báo cáo toán học: "Diagonal Sums of Boxed Plane Partitions" docx

Báo cáo toán học: "Diagonal Sums of Boxed Plane Partitions" docx

... simple proof of a nice formula for the means and covari- ances of the diagonal sums of a uniformly random boxed plane parition. An a × b × c boxed plane partition is an a × b grid of integers ... combinatorics 8 (2001), #N1 3 Diagonal Sums of Boxed Plane Partitions David B. Wilson Microsoft Research One Microsoft Way Redmond, WA 98052 dbwilson@microsoft.com Submitted: December 8, 20...
Ngày tải lên : 07/08/2014, 06:22
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Báo cáo toán học: "Bijective counting of tree-rooted maps and shuffles of parenthesis systems" pot

Báo cáo toán học: "Bijective counting of tree-rooted maps and shuffles of parenthesis systems" pot

... journal of combinatorics 14 (2007), #R9 26 The rest of this section is devoted to the proof of Theorem 1. We first give a charac- terization of the set of oriented maps, called tree-oriented maps, ... between tree-rooted maps of size n and pairs consisting of a tree and a non-crossing partition of size n and n+1 respectively. This simple bijection explains why the number o...
Ngày tải lên : 07/08/2014, 15:22
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Báo cáo toán học: "A characterization of balanced episturmian sequences" docx

Báo cáo toán học: "A characterization of balanced episturmian sequences" docx

... is ultimately periodic. Proof. It is a direct consequence of Theorem 3.10. Corollary 3.13. None of the Arnoux-Rauzy sequences (A-strict episturmian sequences) are balanced. Proof. It follows from the ... equivalent. There are two different generalizations of Sturmian sequences for alphabets of cardinality k ≥ 3. A natural generalization of Sturmian sequences is the set of infinite e...
Ngày tải lên : 07/08/2014, 15:22
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Báo cáo toán học: "Edge-bandwidth of the triangular grid" docx

Báo cáo toán học: "Edge-bandwidth of the triangular grid" docx

... = ∅}. the electronic journal of combinatorics 14 (2007), #R67 8 4 Proof of Theorem 1.1 We now turn to the proof of the lower bound in Theorem 1.1. Fix a choice of functions f, g : N → R ≥0 such ... still a connector of T , contradicting the minimality of S ∗ . Hence x is a neighbor of v 0 . By symmetric reasoning, y is also a neighbor of v 0 . We have argued that the endpoint...
Ngày tải lên : 07/08/2014, 15:23
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Báo cáo toán học: " New Graphs of Finite Mutation Type" docx

Báo cáo toán học: " New Graphs of Finite Mutation Type" docx

... of finite mutation type because of Theorem 7. • Corollary 14 No graph of one of the 9 exceptional types contains X 6 or X 7 as a subgraph. 4 Conclusion We have exhibited two graphs which are of ... obtained from the other by a sequence of mutations and relabeling of the vertices. The mutation class of a graph Γ is the set of all isomorphism classes of graphs that are mutati...
Ngày tải lên : 07/08/2014, 21:21
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