TY - BOOK AU - Stefano Spezia, editor TI - Advances in applied combinatorics: edited by Stefano Spezia AV - EBOP QA 164 A38 2020 PY - 2020/// CY - Oakville, Ontario PB - Arcler Press KW - Engineering KW - Mathematical models KW - Combinatorial N1 - Includes references and index; Chapter 1 : Fractional Sums and Differences with Binomial Coefficients Chapter 2 : The Identical Estimates of Spectral Norms for Circulant Matrices with Binomial Coefficients Combined with Fibonacci Numbers and Lucas Numbers Entries Chapter 3 : Harmonic Numbers and Cubed Binomial Coefficients Chapter 4 : A Generalization of a Combinatorial Identity by Chang and Xu Chapter 5 : Total Dominator Chromatic Number of Paths, Cycles and Ladder Graphs Chapter 6 : Modular Leech Trees of Orders at Most 8 Chapter 7 : Recursive Algorithms for Phylogenetic Tree Counting Chapter 8 : A Note on Some Identities of Derangement Polynomials Chapter 9 : A Rademacher Type Formula for Partitions and Overpartitions Chapter 10 : On the Exponential Generating Function for Non-Backtracking Walks Chapter 11 : On Sequences of Numbers and Polynomials Defined by Linear Recurrence Relations of Order 2 Chapter 12 : On the Partial Finite Sums of the Reciprocals of the Fibonacci Chapter 13 : Shortest Augmenting Path for Online Matchings on Trees Chapter 14 : Subgraph-augmented Path Embedding for semantic User search on Heterogeneous Social Network Chapter 15 : A Hyrid Optimized Weighted Minimum Spanning tree for the Shortest Intrapath Selection in Wireless sensor Network Chapter 16 : The Commuting Graph of the Symmetric Group S,, Chapter 17 : Modeling Quantum Behavior in the Framework of Permulation Groups N2 - Advances in Applied Combinatorics talks about the subject of binomial coefficients, permutations, the combinational proofs, the graph theory, derangements, partitions, linear recurrences, graph algorithms and permutation groups, to give a far-fetched insight on applied combinatorics. This book also discusses about the fractional sums and the differences, harmonic numbers and the cubed binomial coefficients, the recursive algorithms, linear recurrences and the fibonacci numbers. The generating functions and the sequence of numbers and polynomials ER -