Isbn: 9789819587421 - Steiner Type Packing Problems in Digraphs (springerbriefs in Mathematics) (10 results)

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  • Language: English

    Published by Springer Verlag, Singapore, Singapore, 2026

    9819587425 / 9789819587421

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    Paperback. Condition: new. Paperback. Graph packing problem is one of the central problems in graph theory and combinatorial optimization. The famous Steiner tree packing problem in undirected graphs has become an well-established area. It is natural to extend this problem to digraphs. The corresponding problems in digraphs are called directed Steiner type packing problems which are highly related to some important problems in graph theory.In this book, the author tried to collect known results on several Steiner type packing problems in digraphs, including directed Steiner tree packing problem, directed Steiner path packing problem, strong subgraph packing problem, strong arc decomposition problem, directed Steiner cycle packing problem. This book also contains some conjectures and open problems for further study. The author hopes this book can motivate more young researchers and graduate students to do further study in this subject, and promote the interdisciplinary research of graph theory, combinatorial optimization, theoretical computer science and communication networks. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

  • Language: English

    Published by Springer, 2026

    9819587425 / 9789819587421

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  • Language: English

    Published by Springer Verlag, Singapore, 2026

    9819587425 / 9789819587421

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    Paperback. Condition: Brand New. 90 pages. 6.10x0.21x9.25 inches. In Stock.

  • Language: English

    Published by Springer, 2026

    9819587425 / 9789819587421

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    Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - Graph packing problem is one of the central problems in graph theory and combinatorial optimization. The famous Steiner tree packing problem in undirected graphs has become an well-established area. It is natural to extend this problem to digraphs. The corresponding problems in digraphs are called directed Steiner type packing problems which are highly related to some important problems in graph theory.In this book, the author tried to collect known results on several Steiner type packing problems in digraphs, including directed Steiner tree packing problem, directed Steiner path packing problem, strong subgraph packing problem, strong arc decomposition problem, directed Steiner cycle packing problem. This book also contains some conjectures and open problems for further study.The author hopes this book can motivate more young researchers and graduate students to do further study in this subject, and promote the interdisciplinary research of graph theory, combinatorial optimization, theoretical computer science and communication networks.

  • Language: English

    Published by Springer, 2026

    9819587425 / 9789819587421

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    Taschenbuch. Condition: Neu. Steiner Type Packing Problems in Digraphs | Yuefang Sun | Taschenbuch | SpringerBriefs in Mathematics | xi | Englisch | 2026 | Springer | EAN 9789819587421 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.

  • Language: English

    Published by Springer Verlag, Singapore Jun 2026, 2026

    9819587425 / 9789819587421

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    Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Graph packing problem is one of the central problems in graph theory and combinatorial optimization. The famous Steiner tree packing problem in undirected graphs has become an well-established area. It is natural to extend this problem to digraphs. The corresponding problems in digraphs are called directed Steiner type packing problems which are highly related to some important problems in graph theory.In this book, the author tried to collect known results on several Steiner type packing problems in digraphs, including directed Steiner tree packing problem, directed Steiner path packing problem, strong subgraph packing problem, strong arc decomposition problem, directed Steiner cycle packing problem. This book also contains some conjectures and open problems for further study.The author hopes this book can motivate more young researchers and graduate students to do further study in this subject, and promote the interdisciplinary research of graph theory, combinatorial optimization, theoretical computer science and communication networks. 79 pp. Englisch.

  • Language: English

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    9819587425 / 9789819587421

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  • Language: English

    Published by Springer, 2026

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  • Language: English

    Published by Springer Verlag GmbH, 2026

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  • Language: English

    Published by Springer Jun 2026, 2026

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    Taschenbuch. Condition: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Graph packing problem is one of the central problems in graph theory and combinatorial optimization. The famous Steiner tree packing problem in undirected graphs has become an well-established area. It is natural to extend this problem to digraphs. The corresponding problems in digraphs are called directed Steiner type packing problems which are highly related to some important problems in graph theory.In this book, the author tried to collect known results on several Steiner type packing problems in digraphs, including directed Steiner tree packing problem, directed Steiner path packing problem, strong subgraph packing problem, strong arc decomposition problem, directed Steiner cycle packing problem. This book also contains some conjectures and open problems for further study. The author hopes this book can motivate more young researchers and graduate students to do further study in this subject, and promote the interdisciplinary research of graph theory, combinatorial optimization, theoretical computer science and communication networks.Springer Nature Customer Service Center GmbH, Europaplatz 3, 69115 Heidelberg 92 pp. Englisch.