PPT-Large Vector-Field Visualization,

Theory and Practice Large Data and Parallel Visualization Hank Childs Lawrence Berkeley National Laboratory University of California at Davis October 25 2010 Outline Motivation Parallelization strategies. Surface Integrals and the Divergence Theorem (Gauss’ Theorem). (Day 1). VC.06: Measuring the Flow of a Vector Field ACROSS a Closed Curve. Let. C be a closed curve with a counterclockwise parameterization. Then the net flow of the vector field . developed . by . Prof. . . Torsten. Moeller, at . Simon . Fraser . Univ. and . Professor . Jian. Huang, . at . University . of . Tennessee.  . , Knoxville. And some other presentation slides acquired online. Shape Deformations . Wolfram von Funck / Holger Theisel / Hans-Peter Seidel. MPI Informatik. ACMSIGGRAPH 2006. Computer Graphics Lab.. SoHyeon Jeong. 2007/04/16. Contents. Introduction . Constructing the vector field . : a new meta-authoring platform for data-intensive scientific . visualization. http://openendedgroup.com/artworks/data-. sets.html. , . https://github.com/OpenEndedGroup/. Field. . . Marc . Downie. Wave equations. What is a wave?. what is a wave?. anything that moves. This idea has guided my research: . for matter, just as much as for radiation, in particular light, we must introduce at one and the same time the corpuscle concept and wave concept. . Theory and Practice:. Large Data and Parallel Visualization. Hank Childs. Lawrence Berkeley National Laboratory /. University of California at Davis. October 25, 2010. Outline. Motivation. Parallelization strategies. Theory and Practice:. Large Data and Parallel Visualization. Hank Childs. Lawrence Berkeley National Laboratory /. University of California at Davis. October 25, 2010. Outline. Motivation. Parallelization strategies. integrals. Line . integrals. Surface. . integrals. Volume. . integrals. Integral . theorems. The. . divergence. . theorem. Green’s. . theorem. in . the. . plane. Stoke’s. . theorem. Conservative. Class Activities: Vector Potential. One of Maxwell’s equations, made it useful for us to define a scalar potential V, where . . . Similarly, another one of Maxwell’s equations makes it useful for us to define the vector potential, . Yingcai Xiao. Computation with and without Visual Assistance. 67 x 89 = ? . Visualized Data Analysis. 67. x 89. ---------. 603. + 536. ---------. 5963. . Jay Koven Fall 2013. Research Overview. The problem: Both criminal and Civil investigations are being over with with information in the cyber age.. New techniques are needed to handle the overload. Visualization of data can provide solutions. iPhone. Capstone Team#5. Fall 2009. Table of Contents. Topic. Slide Number. Team information. ………………………………………………3. Instructor/Mentors Information. ………………………………………………4. Stokes's. theorem: . The . curl . of . A . is the rotational vector whose magnitude is the maximum circulation of A per unit area as the area tends to zero and whose direction is the normal direction of the area when the area is oriented so as to make the circulation maximum.. . A. ) Yes. . B. ) No. . C. ) No, but I am confident . . to get it from the bookstore . . . before. Thursday January 23. Clicker question. Electric field and forces.