Результаты поиска - "clique"

  1. 1

    Functional Holography and Cliques in Brain Activation Patterns по Jacob, Yael, Papo, David, Hendler, Talma, Ben-Jacob, Eshel

    Опубликовано 2012

    None

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    Электронный ресурс Глава книги
  2. 2

    Studi Fenomenologi Identitas Diri Anggota Clique по Sylva Indah Kirana, Ribut Purwaningrum, Rian Rokhmad Hidayat

    Опубликовано 2022-06-01

    Abstract: This study aims to determine the meaning of forming the self-identity of students who are members of a clique at school. This study uses a qualitative method with a phenomenological approach. The subjects in this study were three students with the initials IPA, RS, and YF. The three subjec...

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    Предметы: “...phenomenological studies, self identity, clique...”
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  3. 3

    The Clique-Width of Minimal Series-Parallel Digraphs по Frank Gurski, Ruzayn Quaddoura

    Опубликовано 2025-05-01

    MSP DAGs (short for minimal series-parallel digraphs) can be defined from the single vertex graph by applying the parallel composition and series composition. We prove an upper bound of 6 for the directed clique-width of MSP DAGs and show how a directed clique-width 6-expression can be found in line...

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    Предметы: “...directed clique-width...”
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  4. 4

    A polynomial bound on the number of minimal separators and potential maximal cliques in $P_6$-free graphs of bounded clique number по Marcin Pilipczuk, Paweł Rzążewski

    Опубликовано 2025-03-01

    In this note we show a polynomial bound on the number of minimal separators and potential maximal cliques in $P_6$-free graphs of bounded clique number.

    “...In this note we show a polynomial bound on the number of minimal separators and potential maximal cliques in $P_6$-free graphs of bounded clique number....”
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  5. 5
  6. 6

    Characteristics of Complexity: Clique Number of a Polytope Graph and Rectangle Covering Number по A. N. Maksimenko

    Опубликовано 2014-10-01

    In the 1980s V.A. Bondarenko found that the clique number of the graph of a polytope in many cases corresponds to the actual complexity of the optimization problem on the vertices of the polytope. For an explanation of this phenomenon he proposed the theory of direct type algorithms. This theory ass...

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  7. 7

    Polyhedral Graphs of GRAPH PARTITIONING and COMPLETE BIPARTITE SUBGRAPH Problems по A. I. Antonov, V. A. Bondarenko

    Опубликовано 2015-03-01

    We provide an effective description of graphs of polyhedra for GRAPH PARTITIONING and COMPLETE BIPARTITE SUBGRAPH problems. We establish the fact, that the clique number for each of this problems increases exponentially with the dimension of the space.

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  8. 8

    Polyhedral Characteristics of Balanced and Unbalanced Bipartite Subgraph Problems по Vladimir Bondarenko, Andrei Nikolaev, Dzhambolet Shovgenov

    Опубликовано 2017-04-01

    We study the polyhedral properties of three problems of constructing an optimal biclique in a bipartite graph. In the first problem we consider a balanced biclique with the same number of vertices in both parts and arbitrary edge weights. In the other two problems it is required to find maximum or min...

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  9. 9

    1-Skeletons of the Spanning Tree Problems with Additional Constraints по V. A. Bondarenko, A. V. Nikolaev, D. A. Shovgenov

    Опубликовано 2015-08-01

    In this paper, we study polyhedral properties of two spanning tree problems with additional constraints. In the first problem, it is required to find a tree with a minimum sum of edge weights among all spanning trees with the number of leaves less than or equal to a given value. In the second proble...

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  10. 10

    Branch and Bound Algorithm for the Traveling Salesman Problem is not a Direct Type Algorithm по Aleksandr N. Maksimenko

    Опубликовано 2020-03-01

    In this paper, we consider the notion of a direct type algorithm introduced by V. A. Bondarenko in 1983. A direct type algorithm is a linear decision tree with some special properties. the concept of a direct type algorithm is determined using the graph of solutions of a combinatorial optimization p...

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  11. 11

    Two-sided zero-divisor graphs of orientation-preserving and order-decreasing transformation semigroups по Toker Kemal

    Опубликовано 2025-07-01

    For n≥4n\ge 4, let OPDn{{\mathcal{OPD}}}_{n} be the orientation-preserving and order-decreasing transformation semigroup on the finite chain Xn={1<…<n}{X}_{n}=\left\{1\lt \ldots \lt \hspace{0.30em}n\right\}. First, we determine the set of two-sided zero-divisors of OPDn{{\mathcal{OPD}}}_{n}, a...

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  12. 12

    The influence of transitional and structural reforms on internal legitimacy and the structure of values по Fatić Aleksandar

    Опубликовано 2010-01-01

    The paper explores the view of political transitions from the standpoint of capacity for collective action, and seeks to use a causal analysis of the motivation for collective action and its public articulation as a method of interpreting modern political systems that would be a feasible alternative...

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  13. 13

    Exact and greedy algorithms of allocating experts to maximum set of programmer teams по A. A. Prihozhy

    Опубликовано 2022-06-01

    The allocation of experts to programmer teams, which meet constraints on professional competences related to programming technologies, languages and tools an IT project specifies is a hard combinatorial problem. This paper solves the problem of forming the maximum number of teams whose experts meet...

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    “...The edges of the non-redundant team independency graph connect teams that have no common expert. The maximum clique search algorithm we propose accounts for the problem and graph features. ...”
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  14. 14

    Regular divisor graph of finite commutative ring по Payman Abbas Rashid, Hataw Saleem Rashid

    Опубликовано 2023-10-01

    Let R be a finite commutative ring with identity 1. We introduce a new graph called regular divisor graph and denoted by . We classify the finite commutative ring to get a special graph and we are going to study some properties of this graph, clique number, chromatic number, number of cycles, conne...

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    “...We classify the finite commutative ring to get a special graph and we are going to study some properties of this graph, clique number, chromatic number, number of cycles, connectivity and blocks. ...”
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  15. 15

    Algebraic properties of indigenous semirings по Hussein Behzadipour, Henk Koppelaar, Peyman Nasehpour

    Опубликовано 2025-01-01

    In this paper, we introduce Indigenous semirings and show that they are examples of information algebras. We also attribute a graph to them and discuss their diameters, girths, and clique numbers. On the other hand, we prove that the Zariski topology of any Indigenous semiring is the Sierpiński spac...

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    “...We also attribute a graph to them and discuss their diameters, girths, and clique numbers. On the other hand, we prove that the Zariski topology of any Indigenous semiring is the Sierpiński space. ...”
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  16. 16

    Order Sum Graph of a Group по Javeria Amreen, Sudev Naduvath

    Опубликовано 2023-02-01

    The concept of the order sum graph associated with a finite group based on the order of the group and order of group elements is introduced. Some of the properties and characteristics such as size, chromatic number, domination number, diameter, circumference, independence number, clique number, ver...

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    “...Some of the properties and characteristics such as size, chromatic number, domination number, diameter, circumference, independence number, clique number, vertex connectivity, spectra, and Laplacian spectra of the order sum graph are determined. ...”
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  17. 17

    On the Recursive-Parallel Programming for the .NET Framework по V. V. Vasilchikov

    Опубликовано 2014-04-01

    The paper describes software components to support recursive-parallel programming for the .NET Framework. They are dynamic link libraries providing the necessary functionality for developing and debugging applications for parallel execution on a local network. Communication module library classes pr...

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    “...By this example it also describes some variants of the recursive-parallel algorithm to solve the problem of finding a maximum clique in a non-oriented graph and the results of testing the considered components....”
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  18. 18

    UNIT AND UNITARY CAYLEY GRAPHS FOR THE RING OF EISENSTEIN INTEGERS MODULO \(n\) по Reza Jahani-Nezhad, Ali Bahrami

    Опубликовано 2021-12-01

    Let \({E}_{n}\) be the ring of Eisenstein integers modulo \(n\). We denote by \(G({E}_{n})\) and \(G_{{E}_{n}}\), the unit graph and the unitary Cayley graph of \({E}_{n}\), respectively. In this paper, we obtain the value of the diameter, the girth, the clique number and the chromatic number of the...

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    “...In this paper, we obtain the value of the diameter, the girth, the clique number and the chromatic number of these graphs. ...”
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  19. 19

    g-Small Intersection Graph of a Module по Ahmed H. Alwan

    Опубликовано 2024-08-01

    Let  be a commutative ring with identity, and  be a left -module. The g-small intersection graph of non-trivial submodules of , indicated by , is a simple undirected graph whose vertices are in one-to-one correspondence with all non-trivial submodules of  and two distinct vertices are adjacent if a...

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    “...Besides, the girth and the diameter of  are determined, as well as presenting a formula to compute the clique and domination numbers of . The graph  is complete if,  is a generalized hollow module or  is a direct sum of two simple modules, is proved. ...”
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  20. 20

    Study the genesis of the Moons of Jupiter and their Physical Properties по Baghdad Science Journal

    Опубликовано 2015-12-01

    A developed model has been put for the hypothesis of capturing moons in explaining the origin of Jupiter moons, and study the change of the orbital properties of these satellites as well as the distance from the planet. Jupiter moons were divided into two types according to their physical and orbita...

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    “...And the moons of exotic origin asteroid belt and the Kuiper belt in the region which is behind Neptune, the origin of each clique of moons is an asteroid fragmented after colliding previously with another body and then gathered again by simple gravity of its parts among them, and then it has been disintegrated once again due to the influence of the gravity of the planet against it, and the process of captivity are due to the gravitational interaction between the asteroid or comet and the planet when one of them enters within Hill ball to Jupiter....”
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