'Dynamical system' presentation slideshows

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The Lewis theory revisited

The Lewis theory revisited

The Lewis theory revisited. Bernard Silvi Laboratoire de Chimie Théorique Université Pierre et Marie Curie 4, place Jussieu 75252 -Paris. Is there a theory of the chemical bond?. The point of view of molecular physics

By jana
(201 views)

A Survey of Some Sliding Mode Control Designs Dennis Driggers EE691 March 16, 2006

A Survey of Some Sliding Mode Control Designs Dennis Driggers EE691 March 16, 2006

A Survey of Some Sliding Mode Control Designs Dennis Driggers EE691 March 16, 2006 . Overview.

By flint
(545 views)

Rene Thom

Rene Thom

Mathematical Theories of Everything Quick Summary of Bifurcation Theory as an I ntroduction to Catastrophe Theory. Christopher Zeeman. Rene Thom. Some vocabulary that arises:. Stable equilibrium Dynamical system Potential function C atastrophe Bifurcation Local bifurcation

By cutler
(252 views)

Motif Refinement using Hybrid Expectation Maximization Algorithm

Motif Refinement using Hybrid Expectation Maximization Algorithm

Motif Refinement using Hybrid Expectation Maximization Algorithm. Chandan Reddy Yao-Chung Weng Hsiao-Dong Chiang School of Electrical and Computer Engr. Cornell University, Ithaca, NY - 14853. Motif Finding Problem.

By zoe
(187 views)

A Survey of Some Sliding Mode Control Designs Dennis Driggers EE691 March 16, 2006

A Survey of Some Sliding Mode Control Designs Dennis Driggers EE691 March 16, 2006

A Survey of Some Sliding Mode Control Designs Dennis Driggers EE691 March 16, 2006 . Overview.

By dolf
(176 views)

Math Primer

Math Primer

Math Primer. Outline. Calculus: derivatives, chain rule, gradient descent, taylor expansions Bayes Rule Fourier Transform Dynamical linear systems. Calculus. Derivatives Derivative=slope. Calculus. Derivative: a few common functions (x n )’=nx n-1 (x -1 )’=-1/x 2 = x -2

By sol
(110 views)

ENGG2013 Unit 1 Overview

ENGG2013 Unit 1 Overview

ENGG2013 Unit 1 Overview. Jan, 2011. Course info. Textbook: “Advanced Engineering Mathematics” 9 th edition, by Erwin Kreyszig. Lecturer: Kenneth Shum Office: SHB 736 Ext: 8478 Office hour: Mon, Tue 2:00~3:00 Tutor: Li Huadong, Lou Wei Grading: Bi-Weekly homework (12%)

By junior
(1 views)

Lecture series: Data analysis

Lecture series: Data analysis

Lecture series: Data analysis. Thomas Kreuz , ISC, CNR thomas.kreuz@cnr.it http://www.fi.isc.cnr.it/users/thomas.kreuz /. Lectures: Each Tuesday at 16:00 (First lecture: May 21, last lecture: June 25 ). (Very preliminary) Schedule.

By roland
(145 views)

Adaptive Routing

Adaptive Routing

Adaptive Routing. Proshanto Mukherji CSC 457: Computer Networks University of Rochester. Introduction. Networks are not static. They are subject to three classes of change: Topologies change as nodes are added and removed Traffic patterns change cyclically Overall network load changes.

By edna
(140 views)

Energy and complex systems

Energy and complex systems

Energy and complex systems. Russ Abbott. Dynamical Systems: Attractors, Basins of Attraction, and Limit Cycles. These are mathematical objects . Change is simply assumed to occur. .

By chogan
(94 views)

Chaos in hadron spectrum

Chaos in hadron spectrum

Chaos in hadron spectrum. Vladimir Pascalutsa European Centre for Theoretical Studies (ECT*) , Trento, Italy. Supported by. Seminar @ JLab ( Newport News, USA, 7 Nov, 2007). Outline. An intro into (quantum) chaos Stat. analysis of empirical (PDG) N* spectrum VP, EPJA 16 (2003)

By cera
(136 views)

A Maximum Principle for Single-Input Boolean Control Networks

A Maximum Principle for Single-Input Boolean Control Networks

A Maximum Principle for Single-Input Boolean Control Networks. Michael Margaliot School of Electrical Engineering Tel Aviv University, Israel Joint work with Dima Laschov. Layout. Boolean Networks (BNs) Applications of BNs in systems biology Boolean Control Networks (BCNs)

By cleta
(140 views)

U g ur TIRNAKLI Ege U niversit y , F aculty of Science , Dept . of Physics , İzmir - Turkey

U g ur TIRNAKLI Ege U niversit y , F aculty of Science , Dept . of Physics , İzmir - Turkey

U g ur TIRNAKLI Ege U niversit y , F aculty of Science , Dept . of Physics , İzmir - Turkey. Central Limit Behaviour of Dynamical Systems: Emergence of q-Gaussians and Scaling Laws. in collaboration with : Constantino Tsallis (CBPF, Brasil) Christian Beck (London U., UK)

By duyen
(115 views)

Anderson Localization for the Nonlinear Schrödinger Equation (NLSE): Results and Puzzles

Anderson Localization for the Nonlinear Schrödinger Equation (NLSE): Results and Puzzles

Anderson Localization for the Nonlinear Schrödinger Equation (NLSE): Results and Puzzles. Experimental Relevance. Yevgeny Krivolapov, Hagar Veksler, Avy Soffer, and SF. Nonlinear Optics Bose Einstein Condensates (BECs). Competition between randomness and nonlinearity.

By norah
(119 views)

Linear Algebra

Linear Algebra

Linear Algebra. Lecture 36. Revision Lecture I. Seg V and III. Eigenvalues and Eigenvectors. If A is an n x n matrix, then a scalar is called an eigenvalue of A if there is a nonzero vector x such that Ax = x . ….

By arlais
(147 views)

Self-Propelled Motions of Solids in a Fluid: Mathematical Analysis, Simulation and Control

Self-Propelled Motions of Solids in a Fluid: Mathematical Analysis, Simulation and Control

Self-Propelled Motions of Solids in a Fluid: Mathematical Analysis, Simulation and Control. Marius TUCSNAK Institut Elie Cartan de Nancy et INRIA Lorraine, projet CORIDA Collaborations with : Jorge SAN MARTIN (Santiago) Jean-François SCHEID (IECN) Takeo TAKAHASHI (IECN).

By taariq
(91 views)

Munehiko Yamaguchi 1 	1. Rosenstiel School of Marine and Atmospheric Science, University of Miami

Munehiko Yamaguchi 1 1. Rosenstiel School of Marine and Atmospheric Science, University of Miami

Optimals in ENSO prediction. MPO672 ENSO Dynamics, Prediction and Predictability by Prof. Kirtman 14 Dec. 2009. Munehiko Yamaguchi 1 1. Rosenstiel School of Marine and Atmospheric Science, University of Miami. Why weather and climate prediction are not perfect?.

By kaiyo
(108 views)

Dynamical Systems 1 Introduction

Dynamical Systems 1 Introduction

Dynamical Systems 1 Introduction. Ing. Jaroslav J í ra , CSc. Definition. Dynamical system is a system that changes over time according to a set of fixed rules that determine how one state of the system moves to another state.

By hidi
(125 views)

L-BFGS and Delayed Dynamical Systems Approach for Unconstrained Optimization

L-BFGS and Delayed Dynamical Systems Approach for Unconstrained Optimization

L-BFGS and Delayed Dynamical Systems Approach for Unconstrained Optimization. Xiaohui XIE Supervisor: Dr. Hon Wah TAM. Outline. Problem background and introduction Analysis for dynamical systems with time delay Introduction of dynamical systems Delayed dynamical systems approach

By kalila
(189 views)

Sentence semantics, word meaning, and nonlinear dynamics

Sentence semantics, word meaning, and nonlinear dynamics

Sentence semantics, word meaning, and nonlinear dynamics. Hermann Moisl Newcastle University. Sentence semantics, word meaning, and nonlinear dynamics.

By tao
(72 views)

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