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Book
Operational Transportation Planning of Modern Freight Forwarding Companies : Vehicle Routing under Consideration of Subcontracting and Request Exchange
Author:
ISBN: 9783658068691 365806868X 9783658068684 1322171955 3658068698 Year: 2015 Publisher: Wiesbaden : Springer Fachmedien Wiesbaden : Imprint: Springer Gabler,

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Abstract

Modern freight forwarding companies attempt to cooperate with each other to increase their efficiency. Xin Wang studies the new operational transportation planning problems that arise in the context of cooperation in both static and dynamic scenarios. To achieve the cost-savings embedded in cooperation, novel planning approaches that can help forwarders obtaining high-quality solutions are proposed. Computational studies show considerable benefits that can be achieved through cooperation. Contents Integrated Operational Transportation Planning Considering Subcontracting Distributed Decision-Making for Collaborative Transportation Planning of Horizontal Coalitions of Forwarders Rolling Horizon Planning for Dynamic Collaborative Vehicle Routing Target Groups Researchers and students in the fields of management science, operations research and quantitative logistics Executives of freight forwarding companies, consultants and software engineers in the areas of transportation planning and optimization The Author Dr. Xin Wang wrote his dissertation under the supervision of Prof. Dr.-Ing. Herbert Kopfer at the Chair of Logistics at the University of Bremen. The Editors The series Produktion und Logistik is edited by Prof. Dr. Bernhard Fleischmann, Prof. Dr. Martin Grunow, Prof. Dr. Hans-Otto Günther, Prof. Dr. Stefan Helber, Prof. Dr. Karl Inderfurth, Prof. Dr. Herbert Kopfer, Prof. Dr. Herbert Meyr, Prof. Dr. Thomas S. Spengler, Prof. Dr. Hartmut Stadtler, Prof. Dr. Horst Tempelmeier and Prof. Dr. Gerhard Wäscher.


Book
The fascinating world of graph theory
Authors: --- ---
ISBN: 0691175632 1400852005 9781322519487 132251948X 9781400852000 9780691163819 0691163812 9780691175638 Year: 2015 Publisher: Princeton, NJ : Princeton University Press,

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Graph theory goes back several centuries and revolves around the study of graphs-mathematical structures showing relations between objects. With applications in biology, computer science, transportation science, and other areas, graph theory encompasses some of the most beautiful formulas in mathematics-and some of its most famous problems. The Fascinating World of Graph Theory explores the questions and puzzles that have been studied, and often solved, through graph theory. This book looks at graph theory's development and the vibrant individuals responsible for the field's growth. Introducing fundamental concepts, the authors explore a diverse plethora of classic problems such as the Lights Out Puzzle, and each chapter contains math exercises for readers to savor. An eye-opening journey into the world of graphs, The Fascinating World of Graph Theory offers exciting problem-solving possibilities for mathematics and beyond.

Keywords

Graph theory. --- Graph theory --- Graphs, Theory of --- Theory of graphs --- Combinatorial analysis --- Topology --- Extremal problems --- 1-Factorization Conjecture. --- 1-factorable graph. --- 2-factorable graph. --- Alfred Bray Kempe. --- Alspach's Conjecture. --- Around the World Problem. --- Art Gallery Problem. --- Arthur Cayley. --- Brick-Factory Problem. --- Cayley's Tree Formula. --- Chinese Postman Problem. --- Christian Goldbach. --- Erdős number. --- Euler Identity. --- Euler Polyhedron Formula. --- Eulerian graph. --- First Theorem of Graph Theory. --- Five Color Theorem. --- Five Queens Problem. --- Four Color Conjecture. --- Four Color Problem. --- Gottfried Leibniz. --- Graceful Tree Conjecture. --- Hall's Theorem. --- Hamiltonian graph. --- Herbert Ellis Robbins. --- Icosian Game. --- Instant Insanity. --- Internet. --- Job-Hunters Problem. --- King Chicken Theorem. --- Kirkman's Schoolgirl Problem. --- Knight's Tour Puzzle. --- Kruskal's Algorithm. --- Kuratowski's Theorem. --- Königsberg Bridge Problem. --- Leonhard Euler. --- Lights Out Puzzle. --- Marriage Theorem. --- Minimum Spanning Tree Problem. --- Paul Erdős. --- Peter Guthrie Tait. --- Petersen graph. --- Petersen's Theorem. --- Pierre Fermat. --- Polyhedron Problem. --- Problem of the Five Princes. --- Prüfer code. --- Ramsey number. --- Reconstruction Problem. --- Road Coloring Theorem. --- Robbins's Theorem. --- Sir William Rowan Hamilton. --- Steiner triple system. --- Thomas Penyngton Kirkman. --- Three Friends or Three Strangers Problem. --- Three Houses and Three Utilities Problem. --- Traveling Salesman Problem. --- Traveller's Dodecahedron. --- Tutte's Theorem. --- Vizing's Theorem. --- Voyage Round the World. --- Wagner's Conjecture. --- What Is Mathematics?. --- William Tutte. --- bipartite graph. --- bridge. --- chromatic index. --- coloring. --- complete graph. --- complex numbers. --- connected graph. --- crossing number. --- cyclic decomposition. --- decision tree. --- distance. --- dominating set. --- edge coloring. --- geometry of position. --- graceful graph. --- graph theory. --- graph. --- icosian calculus. --- irregular graph. --- irregular multigraph. --- isomorphic graph. --- leaf. --- mathematicians. --- mathematics. --- orientation. --- oriented graph. --- planar graph. --- problem solving. --- regular graph. --- round robin tournament. --- subgraph. --- theorem. --- tree. --- vertex coloring. --- voting. --- weighted graph.


Book
The mathematics of various entertaining subjects : research in recreational math
Authors: --- ---
ISBN: 1400881331 9781400881338 Year: 2015 Publisher: Princeton, NJ : Princeton University Press,

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The history of mathematics is filled with major breakthroughs resulting from solutions to recreational problems. Problems of interest to gamblers led to the modern theory of probability, for example, and surreal numbers were inspired by the game of Go. Yet even with such groundbreaking findings and a wealth of popular-level books exploring puzzles and brainteasers, research in recreational mathematics has often been neglected. The Mathematics of Various Entertaining Subjects brings together authors from a variety of specialties to present fascinating problems and solutions in recreational mathematics. Contributors to the book show how sophisticated mathematics can help construct mazes that look like famous people, how the analysis of crossword puzzles has much in common with understanding epidemics, and how the theory of electrical circuits is useful in understanding the classic Towers of Hanoi puzzle. The card game SET is related to the theory of error-correcting codes, and simple tic-tac-toe takes on a new life when played on an affine plane. Inspirations for the book's wealth of problems include board games, card tricks, fake coins, flexagons, pencil puzzles, poker, and so much more. Looking at a plethora of eclectic games and puzzles, The Mathematics of Various Entertaining Subjects is sure to entertain, challenge, and inspire academic mathematicians and avid math enthusiasts alike.

Keywords

Mathematical recreations. --- Mathematical recreations --- Research. --- Mathematical puzzles --- Number games --- Recreational mathematics --- Recreations, Mathematical --- Puzzles --- Scientific recreations --- Games in mathematics education --- Magic squares --- Magic tricks in mathematics education --- Mathematics. --- Mathematic --- Amazing Asteroid. --- Atoll. --- Begird. --- Bernstein's Bijection. --- Chromatic Combat. --- Cookie Monster number. --- Cookie Monster. --- Devious Dice. --- Eluding Execution. --- EndGame. --- Fibonacci sequence. --- Flipping Fun. --- Flush. --- Full House. --- Get the Giraffe. --- Gilbreath numbers. --- Gilbreath permutations. --- Graeco-Latin squares. --- Hamming weight. --- Heartless Poker. --- Hex. --- Knop's puzzle. --- Leonhard Euler. --- Norman Gilbreath. --- SET. --- Sperner's Lemma. --- Straight. --- Super-n-nacci sequence. --- The Game of Y. --- The New York Times. --- Tower of Hanoi. --- Traveling Salesman Problem. --- Tribonacci sequence. --- Zeckendorf representation. --- advanced mathematics. --- affine plane. --- affine planes. --- algorithms. --- baseball. --- card effects. --- card games. --- card moves. --- card tricks. --- chess. --- coding theory. --- coin-weighing puzzles. --- connection games. --- continued fractions. --- cookies. --- coupling. --- crossword networks. --- crossword puzzle difficulty. --- crossword puzzles. --- decomposition. --- delta-to-wye transformation. --- dissection puzzles. --- divination puzzles. --- dualism. --- electrical power distribution. --- epidemics. --- error correction. --- error detection. --- error-correcting codes. --- find-and-label problem. --- flexagons. --- folding puzzles. --- game-theoretic perspective. --- generalizations. --- generator assignment. --- graphical objects. --- group structures. --- ice cream trick. --- infinite families. --- iterative stochastic process. --- just-find problem. --- linear code. --- magic tricks. --- mathematical exhibits. --- mathematical puzzles. --- maze design. --- mazes. --- minimum spanning tree. --- multiple-pans problem. --- museums. --- n-nacci sequence. --- network properties. --- network structure. --- one-move puzzles. --- packing puzzles. --- parallel scales. --- parallel weighing problem. --- period-four move. --- period-four principles. --- phyllotactic mazes. --- playing cards. --- poker. --- probability. --- random graph process. --- random moves. --- random walks. --- rearrangement puzzles. --- recreational mathematics. --- recreational problems. --- seeded stippling. --- simple objects. --- simplex. --- squash. --- surreal numbers. --- symmetries. --- tetraflexagons. --- tic-tac-toe. --- unique solutions. --- vortex tiles. --- weighing puzzles. --- winning strategies.

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