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Showing 1-20 of 863 results
  1. Bent and Near-Bent Function Construction and 2-Error-Correcting Codes

    A function \(f: F_{2^m} \rightarrow F_{2^t}\) is called a...
    Jose W. Velazquez, Heeralal Janwa in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  2. On Decompositions of Complete 3-Uniform Hypergraphs into a Linear Forest with 4 Edges

    A 3-uniform linear forest is any hypergraph obtained by starting with a single 3-uniform edge and adding other 3-uniform edges sequentially such that...
    Ryan C. Bunge, Erin Dawson, ... Jacquelyn Maass in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  3. Nonexistence of a Subfamily of a Family of Edge-Regular Graphs

    A simple, non-edgeless, regular graph is said to be edge-regular if the cardinality of the intersection of the neighborhoods of every pair of...
    Robert McNellis, Tabitha Parker, Kenneth Roblee in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  4. (2, 3)-Cordial Oriented Hypercubes

    In this article we investigate the existence of (2, 3)-cordial labelings of oriented hypercubes. In this investigation, we determine that there...
    Jonathan M. Mousley, LeRoy B. Beasley, ... David E. Brown in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  5. A Go-Up Code Construction from Linear Codes Yielding Additive Codes for Quantum Stabilizer Codes

    Given a code C over the finite field \(\mathbb {F}_q\) ,...
    Arrieta A. Eddie, Heeralal Janwa in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  6. Graph Constructions Derived from Interconnection Networks

    A class of interconnection networks for massively parallel processors are designed by taking copies of a building block network and wiring them...
    Conference paper 2024
  7. Inverse of Hermitian Adjacency Matrix of Mixed Bipartite Graphs

    Mixed graph D is a graph that can be obtained from a graph by orienting some of its edges. The Hermitian adjacency matrix of a mixed graph is defined...
    Conference paper 2024
  8. Harmonious Colorings of Graphs

    A harmonious labeling of a graph G of order n and size m is an injective function $$f:...
    Alexis Byers, Alyssa Adams, ... Rabin Thapa in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  9. DNA Self-assembly: Complete Tripartite Graphs and Cocktail Party Graphs

    Based on the tile method for DNA self-assembly, which involves branched junction molecules whose flexible k-arms are double strands of DNA, we design...
    Leyda Almodóvar, Jane Hyo** Lee, ... Jessica Williams in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  10. Cospanning Characterizations of Violator and Co-violator Spaces

    Given a finite set E and an operator \(\sigma :2^{E}\longrightarrow 2^{E}\)...
    Yulia Kempner, Vadim E. Levit in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  11. Decomposition of the Johnson Graphs into Graph-Pairs of Order 4

    A graph-pair of order t is a pair of graphs G and H on t non-isolated vertices for which...
    Atif Abueida, Mike Daven in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  12. Resolutions for an Infinite Family of Bose Triple Systems

    A classical construction of Bose produces a Steiner triple system of order 3n from a symmetric, idempotent latin square of order n whenever n is odd....
    Dylan Lusi, Charles J. Colbourn in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  13. (2, 3)-Cordial Trees and Paths

    Recently L. B. Beasley introduced (2, 3)-cordial labelings of directed graphs in [1]. He conjectured that every orientation of a path of length at...
    Manuel Santana, Jonathan Mousley, ... LeRoy B. Beasley in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  14. The Zero Forcing Span of a Graph

    In zero forcing, the focus is typically on finding the minimum cardinality of any zero forcing set in the graph; however, the number of cardinalities...
    Conference paper 2024
  15. The es-splitting Operation for Matroids Representable Over Prime Fields GF(p)

    The es-splitting operation for binary matroids is a natural generalization of Slater’s n-line splitting operation on graphs. The present paper...
    Prashant Malavadkar, Sachin Gunjal, ... B. N. Waphare in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  16. Differences of Functions with the Same Value Multiset

    In a recent article, Ullman and Velleman studied functions a from an abelian group G to itself that can be expressed as a difference of two...
    Dylan Cruz, Andrés Ramos, Ivelisse Rubio in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  17. Combinatorics, Graph Theory and Computing SEICCGTC 2021, Boca Raton, USA, March 8–12

    This proceedings volume convenes selected, revised papers presented at the 52nd Southeastern International Conference on Combinatorics, Graph Theory...
    Frederick Hoffman, Sarah Holliday, ... John Wierman in Springer Proceedings in Mathematics & Statistics
    Conference proceedings 2024
  18. On a Convex Geometric Connection to Threshold Logic

    A convex geometric connection to Threshold Logic will be reviewed. We have presented necessary and sufficient conditions to recognize cut-complexes...
    M. R. Emamy-K., Gustavo A. Meléndez Ríos in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  19. Counting Vertices in Iterated Line Graphs

    We introduce new methods of studying properties of iterated line graphs and demonstrate the use of these methods on a class of tree graphs. We also...
    Zack King, Liz Lane-Harvard, Thomas Milligan in Combinatorics, Graph Theory and Computing
    Conference paper 2024
  20. The Existence Problem for Strong Complete Map**s of Finite Groups

    The Cayley table M and the normal multiplication table N of a finite group G are Latin squares. There exists a Latin square orthogonal to both M and...
    Conference paper 2024
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