PPT-FRACTAL

Amgad Hussein Maria Tokarska Edward Grinko Dimitar Atassanov Megan Varghese Emilio Asperti GEOMETRY Clouds are not spheres mountains are not cones coastlines are not . The particles could have fractal rough surfaces or they could form a mass fr actal structure through clustering In general terms the scattering cros s section is given by 1 is the particle number density V is the particle volume is the particle vol St Paul’s Geometry Masterclass II. Who are we?. Mairi Walker. Final year maths PhD student at The Open University. Studying links between geometry and numbers. A. lso interested in the history of maths. By Cabel Sholdt and Paul Zeman. Overview. Why Fractal Image Compression. Mathematical Background. How does it work?. Examples. Possible Improvements. Why Fractal Image Compression. Different type of compression scheme worth exploring. Wingyee Lee (Wing). EPS 109 Fall 2012. Generated by removing the middle third of a line every time.. Fractal dimension:. Fractal dimension is less than 1 because at the end there will be no lines left but all points. (between a line and a point). By. Leslie Ryan. Common Terms. Iteration-. To . repeat a pattern multiple times, usually with a series of steps. . Reflection-. An image that is thrown back from light, heat, or sound. Like an image you see in a mirror. . Modelling. Fractals. Fractals. A fractal is a mathematical set that typically displays self-similar . patterns. Fractals . may be exactly the same at every scale, . or they . may be nearly the same at different scales. Ferran Pérez de la Cruz i Yeray Rodríguez Bejarano. Itinerary. Introduction. Activities. Simulating Natural Objects and some fractal applications. Activities. Some fractals application. Introduction. Asst. . Prof. Ferhat PAKDAMAR . (. Civil. . Engineer. ). N Blok 1-17 . pakdamar@gtu.edu.tr. Gebze Technical . University. Department. of Architecture. Fall – . 2016_2017. Week. 2. Osmanlı Geometri. Part 1: In which we attempt to describe what a fractal is, because people will ask (but perhaps they will not really want to know the answer).. Then I introduce the 2. nd. most photogenic fractal of the class, and attempt to convince you it is cool anyways.. Universality . vs.. Specificity. Rony. . Granek. The Stella and . Avram. Goren-Goldstein Department of Biotechnology . Engineering, . Ben-Gurion University of The Negev, Beer . Sheva. 84105, Israel. Opeoluwa. Matthews, . Meng. Zhang, and Daniel J. . Sorin. 20th International Symposium on High Performance Computer Architecture (HPCA). Orlando, Florida, February 17-19, 2014. - Krishnaprasad K and . Vesta Coufal. Gonzaga University Philosophy Club. March 16, 2011. Fractal: Mandelbrot Set. http://. math.youngzones.org. /Fractal webpages/. Julia_set.html. Escher: Poincare Disk Model of Hyperbolic Geometry. Octrees & Fractals. Contents. In today’s lecture we would like to continue on from the last day and look at some more modelling techniques. Octrees. Fractals. Octrees. Octrees are hierarchical tree structures used to represent solid objects. Shamseddin Esmaeili, . Hadi Esmaeili, Ramin Nikrouz.  . Razi university of Kermanshah, Kermanshah, . Iran. Department of Geology, Urmia University, Urmia, Iran. P3.5-114. A new automatic first arrival picking algorithm based on a mathematical approach with considering the fractal dimension.