'Bipartite graph' diaporamas de présentation

22C:19 Discrete Math Graphs

22C:19 Discrete Math Graphs. Spring 2014 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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Introduction to Research Informatics -Data Mining and Visualization BMI 5740 Spring 2013

Introduction to Research Informatics -Data Mining and Visualization BMI 5740 Spring 2013. Yang Xiang, Ph.D. yxiang@bmi.osu.edu Department of Biomedical Informatics The Ohio State University. Outline. Data Mining Background Association Rule Learning Basic concepts

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CSP, Algebras, Varieties

CSP, Algebras, Varieties. Andrei A. Bulatov Simon Fraser University. Given a sentence and a model for decide whether or not the sentence is true. CSP Reminder. An instance of CSP is defined to be a pair of relational structures A and B over the same vocabulary ?.

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Graph Theory

Graph Theory. CSRU1400, Fall 2007 Ellen Zhang. Outline. Introduction to graph Is there a Eulerian trail, curcuit? Isomorphism and planarity Shortest path problem. Graph. G=(V,E), V is the set of vertices (nodes), E is the set of edges

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Lecture 14

Lecture 14. Edmonds-Karp Algorithm. Edmonds-Karp Algorithm. The augmenting path is a shortest path from s to t in the residual graph (here, we count the number of edges for the shortest path). Ford-Fulkerson Max Flow. 4. 2. 5. 1. 3. 1. 1. 2. 2. s. 4. t. 3. 2. 1. 3.

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Dense Subgraph Extraction with Application to Community Detection

Dense Subgraph Extraction with Application to Community Detection. Author: Jie chen and Yousef Saad IEEE transactions of knowledge and data engineering. Outline. Introduction Assumption of proposed method The types of graph The method Undirected graph Directed graph Bipartite graph

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Graph Theory

Graph Theory. Graph. A graph G = ( V , E) consists of V, a nonempty set of vertices (or nodes) and E, a set of edges. Each edge has either one or two vertices associated with it, called its endpoints. An edge is said to connect its endpoints. Variants.

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History-Independent Cuckoo Hashing

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CS 290H Administrivia: May 14, 2008

CS 290H Administrivia: May 14, 2008. Course project progress reports due next Wed 21 May. Reading in Saad (second edition): Sections 13.1-13.5. Conjugate gradient iteration. x 0 = 0, r 0 = b, d 0 = r 0 for k = 1, 2, 3, . . .

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FDDB: A Benchmark for Face Detection in Unconstrained Settings

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The Structure of Networks

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The Grammar According to West

The Grammar According to West. By D.B. West. 5. Expressions as units. There exists i < j with x i = x j . ( Double-Duty Definition of i, not OK ). There exists i such that i < j and x i = x j. The number of nonneighbors is n-1-d(u) ? i.

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CSE 202 - Algorithms

Max Flow Problems. CSE 202 - Algorithms. Max Flow problem. Input: a directed graph with a non-negative weight ( capacity ) on each edge, and a designated source node s and sink node t.

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Constrained Point Correspondence

Constrained Point Correspondence. Billy Timlen Mentor: Imran Saleemi. Point Correspondence Problem. Relating parts of one image to parts of another image Constraints: 1-1 Correspondence No intersections between correspondences Uses: Comparing two images side by side

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Group 10 Project Part 3

Group 10 Project Part 3. Derrick Jasso Rodolfo Garcia Ivan Lopez M. Section 10.1 #36. 36. Recall that K m,n denotes a complete bipartite graph on (m, n) vertices. a. Draw K 4,2 b. Draw K 1,3 c. Draw K 3,4 d. How many vertices of K m,n have degree m? degree n?

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Spanning Tree Algorithm: Details

Spanning Tree Algorithm: Details. Section 3.2.2. Bridges with Loops. Problem If there is a loop in the extended LAN, a frame could circulate forever Side question: Are loops good or bad? Solution Select which bridges should actively forward

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Sparse Matrices in Matlab

Sparse Matrices in Matlab. John R. Gilbert Xerox Palo Alto Research Center with Cleve Moler (MathWorks) and Rob Schreiber (HP Labs). Design principles. All operations should give the same results for sparse and full matrices (almost all)

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A Mapping Algorithm for Defect-Tolerance of Reconfigurable Nano-Architectures

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Matching in bipartite graphs

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CS 290H Lecture 16 Permutation to block triangular form

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