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329E - February 19, 2008

329E - February 19, 2008

329E - February 19, 2008. Types of Problems . Decision problems: Input: Graph G and integer k Output: Yes if G has a k-clique, and No otherwise Optimization problems: Input: Graph G Output: the largest k so that G has a k-clique Construction problems: Input: Graph G

By oshin
(368 views)

Kevin Bjorke GDC 2003

Kevin Bjorke GDC 2003

Cg. Kevin Bjorke GDC 2003. A Whole New World with Cg. Graphics Program Written in Cg “C” for Graphics. Compiled & Optimized. Low Level, Graphics “Assembly Code”. Cg is a C-like language, modified for GPUs. Syntax, operators, functions from C Conditionals and flow control

By miracle
(186 views)

4.1 Triangles and Angles

4.1 Triangles and Angles

4.1 Triangles and Angles. Classifying Triangles. Triangle Classification by Sides. Equilateral 3 congruent sides. Isosceles At least 2 congruent sides. Scalene No congruent sides. Triangle Classification by Angles. Equilangular 3 congruent angles. Acute 3 acute angles. Obtuse

By june
(253 views)

Graphing Quadratic Functions – Standard Form

Graphing Quadratic Functions – Standard Form

Graphing Quadratic Functions – Standard Form. It is assumed that you have already viewed the previous slide show titled Graphing Quadratic Functions – Concept . The summary of the Concept slide show is given again on the next page. Face Down. Face Up. Axis of symmetry:.

By wilona
(214 views)

CS 6463: AT Computational Geometry Fall 2010

CS 6463: AT Computational Geometry Fall 2010

CS 6463: AT Computational Geometry Fall 2010. Triangulations and Guarding Art Galleries Carola Wenk. Guarding an Art Gallery. Region enclosed by simple polygonal chain that does not self-intersect.

By tilly
(166 views)

Introduction To Algorithms CS 445

Introduction To Algorithms CS 445

Introduction To Algorithms CS 445. Discussion Session 4 Instructor: Dr Alon Efrat TA : Pooja Vaswani 02/28/2005. Topics . Graphs Minimum Spanning Trees Kruskal Prim. Minimum Spanning Trees. Undirected, connected graph G = ( V , E )

By nyla
(156 views)

Writing Q uadratic E quations when G iven Vertex and Focus/ Directrix .

Writing Q uadratic E quations when G iven Vertex and Focus/ Directrix .

Writing Q uadratic E quations when G iven Vertex and Focus/ Directrix. Vanessa Ledford Algebra ll. Definition of Focus:. The parabola focus is a point from which distances are measured in forming a parabola and where these distances converge.

By jaegar
(276 views)

Steiner trees

Steiner trees

Steiner trees. Algorithms and Networks. Today. Steiner trees: what and why? NP-completeness Approximation algorithms Preprocessing. Steiner tree. Given : connected undirected graph G=(V,E), length for each edge l ( e ) Î N , set of vertices N : terminals

By jules
(457 views)

Tessellations

Tessellations

Tessellations. Tessellation. A tessellation or a tiling is a way to cover a floor with shapes so that there is no overlapping or gaps. Remember the last jigsaw puzzle piece you put together? Well, that was a tessellation. The shapes were just really weird. Examples.

By frye
(269 views)

Graph Traversals

Graph Traversals

Graph Traversals. Depth-First Traversals. Algorithms. Example. Implementation. Breadth-First Traversal. The Algorithm. Example. Implementation. Review Questions. Depth-First Traversal Algorithm.

By roz
(146 views)

Chapter 2 Polynomial and Rational Functions 2.1 Quadratic Functions

Chapter 2 Polynomial and Rational Functions 2.1 Quadratic Functions

Chapter 2 Polynomial and Rational Functions 2.1 Quadratic Functions. Definition of a polynomial function Let n be a nonnegative integer so n={0,1,2,3…} Let be real numbers with The function given by Is called a polynomial function of x with degree n

By kolina
(70 views)

3D Modeling

3D Modeling

3D Modeling. Modeling Overview. Modeling is the process of describing an object Sometimes the description is an end in itself eg: Computer aided design (CAD), Computer Aided Manufacturing (CAM) The model is an exact description

By bernad
(212 views)

Shortest Paths (1/11)

Shortest Paths (1/11)

Shortest Paths (1/11). In this section, we shall study the path problems such like Is there a path from city A to city B? If there is more than one path from A to B, which path is the shortest?. 45. 50 10. V 0. V 1. V 4. 20 10 15 20 35 30. 15 3.

By siobhan
(8 views)

GRAPHING PARABOLAS This presentation is modified from a HyperStudio presentation.

GRAPHING PARABOLAS This presentation is modified from a HyperStudio presentation.

GRAPHING PARABOLAS This presentation is modified from a HyperStudio presentation. Annette Williams MTSU. Another form of the equation for a parabola is :. In this form, ( h , k ) is the vertex of the parabola. For example, in the equation

By cheri
(200 views)

En kisa yollarin bulunmasi

En kisa yollarin bulunmasi

En kisa yollarin bulunmasi. Verilen bir undirected (yonsuz) graf ve kaynak vertex s , bir yol (path) in uzunlugu bu yol uzerindeki edge (kenar) lerin sayisidir. Amac, grafta s den diger vertex lere olan en kisa yollari bulmak. Breadth-First-Search (BFS). Verilen: G = ( V, E )

By jacob
(187 views)

Mining Patterns in Protein Structures Algorithms and Applications

Mining Patterns in Protein Structures Algorithms and Applications

MotifSpace. Mining Patterns in Protein Structures Algorithms and Applications. Wei Wang UNC Chapel Hill weiwang@cs.unc.edu. Proteins Are the Machinery of Life. Protein Structure Initiative. Function. Spatial motifs. Protein Data Bank. Serine protease. Papain-like Cysteine protease .

By rollin
(130 views)

Section 8.3

Section 8.3

Section 8.3. Representing Graphs and Graph Isomorphism. Representing Graphs. Adjacency list: specifies vertices adjacent with each vertex in a simple graph can be used for directed graph as well - list terminal vertices adjacent from each vertex. Vertex Adjacent vertices a c,d

By jenski
(113 views)

Transformational Graphing

Transformational Graphing

Transformational Graphing. Lucky Lesson 13 – This is the Mini-Theme TEST NEXT CLASS!. Follow up on the Warm Up. What is the domain and range for each graph What are the intervals of increase and decrease for each graph. What is the fear of the number 13 called? .

By cybele
(79 views)

Geometry

Geometry

Geometry. Three-Dimensional Shapes. Three-dimensional Shapes (3D). These shapes are solid or hollow. They have three dimensions – length, width and height. Face. Part of a shape that is flat.(Or curved) E.g. A cube has 6 of these. Edge. The line where two faces meet.

By urania
(191 views)

INTRO TO QUADRATICS

INTRO TO QUADRATICS

INTRO TO QUADRATICS. Vertex – the minimum or maximum point. Axis of Symmetry- invisible line that cuts function in half. Y intercept – when graph crosses the y axis (when x=0). X intercept – when the graph crosses the x axis (when y=0). APPLICATION!!!.

By ratana
(114 views)

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