'Original graph' presentation slideshows

Welcome to Wk03 MATH225 Applications of Discrete Mathematics and Statistics

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Module 46

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CS 332: Algorithms

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Approximation Algorithms

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5-9

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Computer Science Design and Analysis of Algorithms

Computer Science Design and Analysis of Algorithms. 2D Animation using JAVA. To find out whether the graph has Hamiltonian cycle if there exists a Hamiltonian path. 1. Hamiltonian Path (HP). A Hamiltonian path is a path in an undirected graph which visits each vertex exactly once.

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September 27 th

Friday, November 1 st. Warm-Up. Write a new equation g(x) compared to f(x) = 4x + 2 Shift up 8 Shift left 6. September 27 th. Match the Equation to the Translation. G(x) = 2x - 4 g(x )=2x -8 g (x )= 2(x+5)-4 g (x)=2x + 8 g(x )=2(x-4) - 6. Shift up 4 units

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Learning with Inference for Discrete Graphical Models

Learning with Inference for Discrete Graphical Models. Nikos Komodakis Pawan Kumar Nikos Paragios Ramin Zabih (presenter). Schedule. 9:30 - 10:00: Overview ( Zabih ) 10:10 - 11:10 Inference for learning ( Zabih )

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Proximity algorithms for nearly-doubling spaces

Proximity algorithms for nearly-doubling spaces. Lee-Ad Gottlieb Robert Krauthgamer Weizmann Institute. TexPoint fonts used in EMF. Read the TexPoint manual before you delete this box.: A A A A. Proximity problems. In arbitrary metric space, some proximity problems are hard

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Representing Graphs

Representing Graphs. Wade Trappe. Lecture Overview. Introduction Some Terminology Paths Adjacency Matrix. Paths and Cycles, pg. 1.

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Inverse Graphs

Inverse Graphs. I nverse. The inverse of a relation is formed by interchanging the variables. Interchange to get inverse graph. Interchange x and y to get the inverse function and graph it along with the original relation. Answer. Interchange columns and plot on original graph. Tests.

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O( N 1.5 ) divide-and-conquer technique for Minimum Spanning Tree problem

O( N 1.5 ) divide-and-conquer technique for Minimum Spanning Tree problem. Step 1: Divide the graph into ? N sub-graph by clustering. Step 2: Solve each sub-problem separately using Prim's algorithm (quadratic complexity) Step 3: Merge the sub-solutions:

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Proof of Euler's theorem Part 2 :

An Euler Circuit is a cycle of an undirected graph, that traverses every edge of the graph exactly once, and ends at the same node from which it began. Euler's Theorem : A connected graph G possesses an Euler circuit if and only if G does not contain any nodes of odd degree.

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Proof of Euler's theorem Part 2 :

An Euler Circuit is a cycle of an undirected graph, that traverses every edge of the graph exactly once, and ends at the same node from which it began. Euler's Theorem : A connected graph G possesses an Euler circuit if and only if G does not contain any nodes of odd degree.

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A Function and its Derivative

A Function and its Derivative. Created by students in 1 st block calculus class. The Function . This function is parabolic. Domain: x-intercepts: and Maxima: Increasing: Decreasing: Concave Down: . Relative Maxima and Minima . Maxima and Minima On the original graph

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Transforming graph s of functions

Transforming graph s of functions. Graphs can be transformed by translating, reflecting, stretching or rotating them. The equation of the transformed graph will be related to the equation of the original graph.

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8.1 Exponential Functions

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Drawing the graph of the reciprocal function

Drawing the graph of the reciprocal function. =. -. -. 2. y. (. x. 2. ). 1. 5. 1. =. y. -. -. 2. (. x. 2. ). 1. 5. Y. Whenever the original function is 0 the reciprocal will be undefined so we need asymptotes where the graph crosses the x -axis.

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Original Graph, G

5. 6. 7. S T O P. 1. 8. 3. 2. 9. 4. 5. Protein. Maximal clique. 2. Fill-in edge. Original Graph, G. Graph modification. Modified Graph, G*. Is the modified graph chordal?. 1. Add edges between nodes with identical set of neighbors 2. Eliminate squares (4-cycles)

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