'Hamiltonian circuit' presentation slideshows

Easy, Hard, and Impossible

Easy, Hard, and Impossible. Elaine Rich. Easy. Tic Tac Toe. Hard. Chess. The Turk. Unveiled in 1770. Searching for the Best Move. A B C D E F G H I J K L M

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Foundations of Discrete Mathematics

Foundations of Discrete Mathematics. Chapter 10. By Dr. Dalia M. Gil, Ph.D. Path. A path is a sequence of edges hat begins at a vertex of a graph and travels along edges of the graph, always connecting pairs of adjacent vertices. Walk.

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Chapter 2: Business Efficiency Lesson Plan

For All Practical Purposes. Chapter 2: Business Efficiency Lesson Plan. Business Efficiency Visiting Vertices-Graph Theory Problem Hamiltonian Circuits Vacation Planning Problem Minimum Cost-Hamiltonian Circuit Method of Trees Fundamental Principle of Counting Traveling Salesman Problem

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22C:19 Discrete Math Graphs

22C:19 Discrete Math Graphs. Fall 2010 Sukumar Ghosh. Seven Bridges of K ? nigsberg. Is it possible to walk along a route that cross each bridge exactly once?. Seven Bridges of K ? nigsberg. A Graph. What is a Graph. A graph G = (V, E) consists of V, a nonempty set of vertices

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22C:19 Discrete Math Graphs

22C:19 Discrete Math Graphs. Fall 2011 Sukumar Ghosh. Seven Bridges of K ? nigsberg. Is it possible to walk along a route that cross each bridge exactly once?. Seven Bridges of K ? nigsberg. A Graph. What is a Graph. A graph G = (V, E) consists of V , a nonempty set of vertices

406 views • 38 slides

Lower Bounds for Property Testing

Lower Bounds for Property Testing. Luca Trevisan U C Berkeley. Sub-linear Time Algorithms. Want to design algorithms that run in less than linear time cannot read entire input must be probabilistic and approximate For optimization problems:

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Part 10. Graphs

Part 10. Graphs. CS 200 Algorithms and Data Structures. Outline. Introduction Terminology Implementing Graphs Graph Traversals Topological Sorting Shortest Paths Spanning Trees Minimum Spanning Trees Circuits. Circuits. Cycle

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Explorers need maps: Abstraction, representations and graphs

Explorers need maps: Abstraction, representations and graphs. Paul Curzon Queen Mary University of London. With support from Google, D of E, the Mayor of London and CHI+MED. www.teachinglondoncomputing.org Twitter: @TeachingLDNComp. Aims. Give you deeper understanding of core topics

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Page 714 #1-10 ANSWERS

Page 714 #1-10 ANSWERS. Student Learning Goal Chart. Lesson Reflection for Chapter 14 Section 7. Pre-Algebra Learning Goal. Students will understand collecting, displaying, & analyzing data. Students will understand collecting, displaying & analyzing data by being able to do the following:.

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CSC 421: Algorithm Design & Analysis Spring 2013

CSC 421: Algorithm Design & Analysis Spring 2013. Complexity & Computability lower bounds on problems brute force, decision trees, adversary arguments, problem reduction complexity theory tractability, decidability P vs. NP, NP-complete NP-complete proofs & reductions. Lower bounds.

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Hamiltonian Circuits and Paths

Hamiltonian Circuits and Paths. Exploration.

426 views • 26 slides

CSC 421: Algorithm Design & Analysis Spring 2014

CSC 421: Algorithm Design & Analysis Spring 2014. Complexity & Computability complexity theory tractability, decidability P vs. NP, Turing machines NP-complete, reductions approximation algorithms, genetic algorithms. Classifying problem complexity.

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CSE 421 Algorithms

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CSCI 115

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Chapter 2 Business Efficiency Chi-Kwong Li

Chapter 2 Business Efficiency Chi-Kwong Li. Business Efficiency. Visiting Vertices In some graph theory problems, it is only necessary to visit specific locations (using the travel routes, or streets available).

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Great Ideas in Computing Complexity Theory

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Cayley Digraphs (directed graphs) of Groups

Cayley Digraphs (directed graphs) of Groups. A graphical representation of a group. Why should we study?. Visualize a group Connects groups and graphs Applications in computer science A good review of previous algebra Its fun. Definition:

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Euler circuit

Euler circuit. Theorem 1 If a graph G has an Eulerian path, then it must have exactly two odd vertices. Theorem 2 If a graph G has an Eulerian circuit, then all of its vertices must be even vertices. Euler circuit. Hierholzer's algorithm : Create a circuit C 1 2 3 4 5 6 1

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Hamiltonian Circuits and Paths Vocabulary

Hamiltonian Circuits and Paths Vocabulary. AQR Unit VII Networks and Graphs. Objective: Use Hamiltonian graphs to solve problems such as scheduling or routing.

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Problem Set 1

Problem Set 1

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