'New vertices' diaporamas de présentation

k-anonymity in Graphs

k-anonymity in Graphs. Publishing Social Graphs. Methods based on k-anonymity k-candidate k-degree k-neighborhood k- automorphism. k-candidate Anonymity. M Hay et al , Resisting Structural Re-identification in Anonymized Social Networks VLDB 2008.

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Fundamentals of computational geometry

Fundamentals of computational geometry. M. Ramanathan. The Art Gallery Problem. camera. How many cameras are needed to guard a gallery and How should they be placed?. Definitions. Simple Polygon Model. Model the art gallery as a region bounded by some simple

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CS361

Week 8 - Monday. CS361. Last time. What did we talk about last time? Image texturing Magnification Minification Mipmapping Summed area tables. Questions?. Assignment 3. Project 3. Mipmap Review. Mipmapping in action.

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Introduction to Meshes

MESH GENERATION Dr. Tathagata Ray Assistant Professor, BITS Pilani , Hyderabad Campus rayt@hyderabad.bits-pilani.ac.in. Introduction to Meshes.

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Collision prediction for polyhedra under piecewise screw motions

Collision prediction for polyhedra under piecewise screw motions. Byung-Moon Kim and Jarek Rossignac GVU Center and College of Computing Georgia Tech, Atlanta, USA. The problem. Compute the time and place of collision between moving bodies MOTIVATION

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Seepage in Directed Acyclic Graphs

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Lesson 5 Menu

Five-Minute Check (over Lesson 6-4) Main Idea and Vocabulary Targeted TEKS Example 1: Identify Line Symmetry Example 2: Identify Line Symmetry Example 3: Identify Rotational Symmetry Example 4: Use a Rotation. Lesson 5 Menu. Identify line symmetry and rotational symmetry. line symmetry.

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Almost exact matching

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6.006- Introduction to Algorithms

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Duality

Duality. line . point . point. line. primal plane . dual plane . Collinear Points. collinear on line . Point . dual lines . concurrent at . iff. lies above. iff. lies above. Dual of a Line Segment?. Point . Relation to a Parabola. Dual of is the tangent

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ROTATION

ROTATION. . Rotations in a Coordinate Plane. In a coordinate plane, sketch the quadrilateral whose vertices are A (2, -2), B (4, 1), C (5, 1), and D (5, -1). Then, rotate ABCD 90 ? counterclockwise about the origin and name the coordinates of the new vertices.

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Sec 2: Matrix Operations

Homework: Pg 175 #1-11, 15, 28, 30. Sec 2: Matrix Operations. Learning Target: I will perform basic operations with matrices (add, subtract, scalar multiplication) and apply it to real-world and mathematical situations. Ex 1: Scalar Multiplication.

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