Don R. Lick

Nankai University

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Combinatorics, graph theory, algorithms and applications : 1-5 June 1993, Beijing

WORLD SCIENTIFIC eBooks (1994)

Yousef Alavi Don R. Lick Jiuqiang Liu

On Gallai-Type Min-Max Inequalities, K Cameron Clique Partitions of Split Graphs, G-T Chen et al, Automorphism Groups of Cayley Digraphs, Q-X Huang & J-X Meng Current Results and Problems on Factors of Graphs, M Kano Critical Sets and Critical Partial Latin Squares, A D Keedwell Multipartite Tournaments Having Exactly Four 4-Kings, K M Koh & B P Tan Bandwidth for Graphs with Vertices Merged, P C B Lam et al. On Edge-Hamiltonian Property of Cayley Graphs, D-X Li On Hamiltonian Line Graphs, M-C Li et al, Combinatorial Invariance of Kempe Sets, L-T Xie & G-Z Liu Hamiltonian Cycles in 2-Connected Graphs, B Wei.

Cayley graph

Multipartite

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Citations (1)

Randomly hamiltonian digraphs

Fundamenta Mathematicae (1969)

Gary Chartrand Hudson V. Kronk Don R. Lick

Hamiltonian (control theory)

10.4064/fm-65-2-223-226

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Citations (14)

Preface

Electronic Notes in Discrete Mathematics (2002)

Yousef Alavi Dawn M. Jones Don R. Lick Jiuqiang Liu

Ninth

10.1016/s1571-0653(05)80007-1

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Sets of convergence of exponential series

Proceedings of the American Mathematical Society (1968)

Don R. Lick

THEOREM. Let { a, } denote a sequence of numbers contained in the interval [0, 27r] and dense in a subinterval of length q for some positive number r. Let J(q) denote the set of integers which are divisible by [27r/fl] where the symbol [x ] denotes the largest positive integer not greater than x. If M(77) is a prescribed subset of J(r) then there exists a series (1) that diverges for each integer k in M(77) and converges for each integer k in J(7) -M(77).

10.1090/s0002-9939-1968-0237757-0

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Sets of Non-Uniform Convergence of I -Series

Journal of the London Mathematical Society (1968)

Don R. Lick

10.1112/jlms/s1-43.1.474

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Sets of Local Uniform Convergence.

MATHEMATICA SCANDINAVICA (1966)

Don R. Lick