'Local coordinate system' presentation slideshows

Inverse Dynamics

1.57k views • 78 slides

ME 4135 Robotics & Control

692 views • 55 slides

Computer Graphics

Computer Graphics. Rendering Geometric Primitives Reading: HB4, HB8-1 to HB8-6, HK9.7, 11. Last updated on 06-02-2012. Rendering. Goal transform computer models into images may or may not be photo-realistic interactive rendering fast, but limited quality

713 views • 50 slides

3D Modeling Essentials

3D Modeling Essentials. Introductio n To 3D Modeling. George Atanasov . Telerik Corporation. www.telerik.com. What is 3D Modeling?. 3D Modeling process Representing any 3 dimensional surface Automatic or Manual. What is 3D Model?. The product is called 3D model 3D model can be:

722 views • 48 slides

Visibility-based Motion Planning

Visibility-based Motion Planning. Lecture slides for COMP 790-058 presented by Georgi Tsankov. Topics. Art gallery problem Sensor placement Map generation Finding a target (pursuit-evasion) Following a target. Topics. Art gallery problem Sensor placement Map generation

724 views • 47 slides

Advanced Applications

Advanced Applications. Universidad de los Andes-CODENSA. 1. Traveling Salesperson Problem. This classical optimization problem cannot be solved using traditional techniques. The goal is to find the shortest route for a salesperson to take in visiting N cities.

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Viewing and Projections

Viewing and Projections . Aknowledgements: to my best knowledges, these slides originally come from University of Washington, and are subsequently adapted by colleagues. Reading. Required: Hill Chapter 7 OpenGL Programming Guide (the red book) Chapter 3. 3D Geometry Pipeline.

1k views • 41 slides

Flocking and Group Behavior

Flocking and Group Behavior. Luv Kohli COMP259 March 24, 2003. Outline. First, birdies! Craig Reynolds paper on flocking Then, fishies! Tu & Terzopoulos paper on artificial fishes. What is a flock?. One definition: a group of birds or mammals assembled or herded together.

1.26k views • 41 slides

Computer Animation

Computer Animation Displaying animation sequences raster animation Creating animation sequences object definition path specification key frames in-betweening Parametric equations Steps of a simple computer animation 1. Creating animation sequences object definition

899 views • 39 slides

Site Evaluation

553 views • 38 slides

d 1

Placing electrons in d orbitals (strong vs weak field). d 1. d 2. d 4. d 3. Strong field Weak field. Strong field Weak field. Strong field Weak field. Strong field Weak field. So, what is going on here!!.

952 views • 37 slides

Real-time Object Recognition in Sparse Range Images Using Error Surface Embedding

511 views • 36 slides

Density functional theory (DFT) and the concepts of the augmented-plane-wave plus local orbitals (APW+lo) method

Density functional theory (DFT) and the concepts of the augmented-plane-wave plus local orbitals (APW+lo) method. Karlheinz Schwarz Institute of Materials Chemistry TU Wien. Walter Kohn and DFT. DFT Density Functional Theory. Hohenberg-Kohn theorem.

1.6k views • 35 slides

F inite Element Method

1.06k views • 34 slides

F inite Element Method

F inite Element Method. for readers of all backgrounds. G. R. Liu and S. S. Quek. CHAPTER 6:. FEM FOR FRAMES. CONTENTS. INTRODUCTION FEM EQUATIONS FOR PLANAR FRAMES Equations in local coordinate system Equations in global coordinate system FEM EQUATIONS FOR SPATIAL FRAMES

495 views • 27 slides

LOAD AND STABILITY PROGRAM

By. ZENTECH. LOSJACK. LOAD AND STABILITY PROGRAM. FOR. JACK-UPs. INTRODUCTION.

680 views • 24 slides

311 views • 17 slides

Agilent HFSS

Agilent HFSS. Quickstart Tutorial Matthew J. Inman Thursday September 20, 2001. Available On-line at: http://www.ee.olemiss.edu/computers/help.asp. Starting New Project. Start HFSS. Open Project Manager. New. Project Parameters. Project Preferences. Materials->Assignment.

483 views • 16 slides

Extended Free-Form Deformation

378 views • 14 slides

Intermediate Math

Intermediate Math. Parametric Equations Local Coordinate Systems Curvature Splines. Parametric Equations (1). We are used to seeing an equation of a curve defined by expressing one variable as a function of the other. Ex. y= f(x) Ex. y=

229 views • 12 slides