Hosoya Polynomials Wiener Indices of Distances in Graphs: Wiener Indices & Hosoya Polynomials of graphs
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Hosoya Polynomials and Wiener Indices of Distances in Graphs Wiener Indices Hosoya Polynomials of graphs
DE PB NWISBN: 9783845401010 bzw. 384540101X, in Deutsch, LAP LAMBERT Academic Publishing, Taschenbuch, neu.
Von Händler/Antiquariat, BuySomeBooks [52360437], Las Vegas, NV, U.S.A.
Paperback. 148 pages. Dimensions: 8.5in. x 6.0in. x 0.4in.In this work, we deal with three types of distances, namely ordinary distance, the minimum distance (n-distance), and the width distance (w-distance). The ordinary distance between two distinct vertices u and v in a connected graph G is defined as the minimum of the lengths of all u-v paths in G, and usually denoted by dG(u, v), or d(u, v). The minimum distance in a connected graph G between a singleton vertex v belong to V and (n-1)-subset S of V , n 2, denoted by dn(u, v) and termed n-distance, is the minimum of the distances from v to the vertices in S. The container between two distinct vertices u and v in a connected graph G is defined as a set of vertex-disjoint u-v paths, and is denoted by C(u, v). The container width w w(C(u, v)) , is the number of paths in the container, i. e. , w(C(u, v)) C(u. v). The length of a container l l(C(u, v)) is the length of a longest path in C(u, v). For every fixed positive integer w, the width distance (w-distance) between u and v is defined as: dn (u, vG) min l(C(u, v)) , where the minimum is taken over all containers C(u, v) of width w. Assume that the vertices u and v are distinct when w 2. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
Paperback. 148 pages. Dimensions: 8.5in. x 6.0in. x 0.4in.In this work, we deal with three types of distances, namely ordinary distance, the minimum distance (n-distance), and the width distance (w-distance). The ordinary distance between two distinct vertices u and v in a connected graph G is defined as the minimum of the lengths of all u-v paths in G, and usually denoted by dG(u, v), or d(u, v). The minimum distance in a connected graph G between a singleton vertex v belong to V and (n-1)-subset S of V , n 2, denoted by dn(u, v) and termed n-distance, is the minimum of the distances from v to the vertices in S. The container between two distinct vertices u and v in a connected graph G is defined as a set of vertex-disjoint u-v paths, and is denoted by C(u, v). The container width w w(C(u, v)) , is the number of paths in the container, i. e. , w(C(u, v)) C(u. v). The length of a container l l(C(u, v)) is the length of a longest path in C(u, v). For every fixed positive integer w, the width distance (w-distance) between u and v is defined as: dn (u, vG) min l(C(u, v)) , where the minimum is taken over all containers C(u, v) of width w. Assume that the vertices u and v are distinct when w 2. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
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Hosoya Polynomials and Wiener Indices of Distances in Graphs (2011)
DE PB NW RPISBN: 9783845401010 bzw. 384540101X, in Deutsch, Lap Lambert Acad. Publ. Jul 2011, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, NDS, Germany.
This item is printed on demand - Print on Demand Titel. - In this work, we deal with three types of distances, namely ordinary distance, the minimum distance (n-distance), and the width distance (w-distance). The ordinary distance between two distinct vertices u and v in a connected graph G is defined as the minimum of the lengths of all u-v paths in G, and usually denoted by dG(u,v), or d(u,v).The minimum distance in a connected graph G between a singleton vertex v belong to V and (n-1)-subset S of V , n 2, denoted by dn(u,v) and termed n-distance, is the minimum of the distances from v to the vertices in S.The container between two distinct vertices u and v in a connected graph G is defined as a set of vertex-disjoint u-v paths, and is denoted by C(u,v). The container width w = w(C(u,v)) , is the number of paths in the container, i.e.,w(C(u,v)) = C(u.v) . The length of a container l = l(C(u,v)) is the length of a longest path in C(u,v).For every fixed positive integer w, the width distance (w-distance) between u and v is defined as: dn (u,v G)= min l(C(u,v)) ,where the minimum is taken over all containers C(u,v) of width w. Assume that the vertices u and v are distinct when w 2. 148 pp. Englisch.
This item is printed on demand - Print on Demand Titel. - In this work, we deal with three types of distances, namely ordinary distance, the minimum distance (n-distance), and the width distance (w-distance). The ordinary distance between two distinct vertices u and v in a connected graph G is defined as the minimum of the lengths of all u-v paths in G, and usually denoted by dG(u,v), or d(u,v).The minimum distance in a connected graph G between a singleton vertex v belong to V and (n-1)-subset S of V , n 2, denoted by dn(u,v) and termed n-distance, is the minimum of the distances from v to the vertices in S.The container between two distinct vertices u and v in a connected graph G is defined as a set of vertex-disjoint u-v paths, and is denoted by C(u,v). The container width w = w(C(u,v)) , is the number of paths in the container, i.e.,w(C(u,v)) = C(u.v) . The length of a container l = l(C(u,v)) is the length of a longest path in C(u,v).For every fixed positive integer w, the width distance (w-distance) between u and v is defined as: dn (u,v G)= min l(C(u,v)) ,where the minimum is taken over all containers C(u,v) of width w. Assume that the vertices u and v are distinct when w 2. 148 pp. Englisch.
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Hosoya Polynomials Wiener Indices of Distances in Graphs (2014)
DE PB NWISBN: 9783845401010 bzw. 384540101X, in Deutsch, LAP LAMBERT ACADEMIC PUB 01/10/2014, Taschenbuch, neu.
Von Händler/Antiquariat, Paperbackshop-US [8408184], Secaucus, NJ, U.S.A.
New Book. This item is printed on demand. Shipped from US This item is printed on demand.
New Book. This item is printed on demand. Shipped from US This item is printed on demand.
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Hosoya Polynomials and Wiener Indices of Distances in Graphs (2011)
DE PB NW RPISBN: 9783845401010 bzw. 384540101X, in Deutsch, LAP Lambert Academic Publishing, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, English-Book-Service - A Fine Choice [1048135], Waldshut-Tiengen, Germany.
This item is printed on demand for shipment within 3 working days.
This item is printed on demand for shipment within 3 working days.
5
Hosoya Polynomials and Wiener Indices of Distances in Graphs (2011)
DE PB NW RPISBN: 9783845401010 bzw. 384540101X, in Deutsch, LAP Lambert Academic Publishing, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, English-Book-Service - A Fine Choice [1048135], Waldshut-Tiengen, Germany.
This item is printed on demand for shipment within 3 working days.
This item is printed on demand for shipment within 3 working days.
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