PPT-Deterministic (Chaotic) Perturb & Map

Max Welling University of Amsterdam University of California Irvine Overview Introduction herding though joint image segmentation and labelling Comparison herding and Perturb and Map. 123 Measuring chaotic scattering with canonically deformed detectors Mauricio Torres Thomas Seligman Christof Jung Centro de Ciencias Fsicas UNAM Cuernavaca Mxico brPage 2br Introduction First classical system Hamiltonian Potential Poincar Period De Determinism and Randomness . Classical physics is deterministic!. If you know where you started you know where you are going. Randomness:. Quantum randomness is truly random and unpredictable. A lot of randomness is actually complexity and uncertainty. Clint . Sprott. Department of Physics. University of Wisconsin - Madison. Presented . to Physics 311. at University of Wisconsin. in . Madison, . WI . on . October . 31, 2014. Abbreviated History. Kepler. Perturb & Map. Max Welling . University of Amsterdam. University of California, Irvine. . Overview. Introduction herding though joint image segmentation and labelling.. Comparison herding and “Perturb and Map”.. Perturb & Map. Max Welling . University of Amsterdam. University of California, Irvine. . Overview. Introduction herding though joint image segmentation and labelling.. Comparison herding and “Perturb and Map”.. Rupak Kharel. NCRLab, Northumbria University. Supervisors. Dr. Krishna Busawon, Prof. Z. Ghassemlooy. Outline of the presentation. Chaos – . Introduction. Examples. Application to cryptography & secure communication. August Shi. , Alex Gyori, Owolabi Legunsen, Darko Marinov. 4/12/2016. ICST 2016. Chicago, Illinois. CCF-1012759. , CCF-1409423, . CCF-1421503, CCF-1439957. Example Code and Test. 2. public. . class. 3. Gravity. Eric Perlmutter, Princeton University. GR21. Based on . hep-th. /1602.08272. Constrained by conformal bootstrap:. [Rattazzi, . Rychkov. , . Vichi. , . Tonni. ; Kos, Poland, Simmons-. Duffin. by: Saeed . Heidary. 29 Feb 2013. Outline:. Chaos in Deterministic Dynamical systems. Sensitivity to initial conditions. Lyapunov. exponent. Fractal geometry. Chaotic time series prediction. Chaos in Deterministic Dynamical systems. and . Robust . Scalable Data mining . for . the Data Deluge . Petascale Data Analytics: Challenges, and Opportunities (PDAC-11. ). Workshop at SC11 Seattle. November 14 2011. Geoffrey Fox. gcf@indiana.edu. Transport. from a "Ruffled" Separatrix. Axial trapping separatrices are ubiquitous in plasmas, and. traditional Neo-Classical Transport theory calculates. transport effects from . collisional. separatrix crossings.. Annealing . Dimension Reduction. and Biology. Indiana University. Environmental Genomics. April 20 2012. Geoffrey Fox. gcf@indiana.edu. . . http://www.infomall.org. . http://www.futuregrid.org. Zhumagali Shomanov, Evangelos Mitsokapas,. Shirali Kadyrov, Anastasios Bountis. Overview. An introduction to the Standard Map. The transition from regular to chaotic motion. Box counting dimensions and q-Gaussian distributions. and. . Rhythms. . of Life. Dr. Thomas Caraco. Outline. Ecological Complexity. . Background. . Discrete-Time Self-Regulation. . Overcompensation. Population Dynamics: Route to Chaos. Evolution to Edge of Chaos?.