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Software Cybernetics: Progress and Challenges

Software Cybernetics: Progress and Challenges

Software Cybernetics: Progress and Challenges Aditya P. Mathur Professor, Department of Computer Science, Associate Dean, Graduate Education and International Programs Purdue University Monday December 20, 2004. University of Paderborn, Paderborn, Germany. Cybernetics

By daniel_millan
(460 views)

Signals and Systems

Signals and Systems

Signals and Systems. Dr. Mohamed Bingabr University of Central Oklahoma Some of the Slides For Lathi’s Textbook Provided by Dr. Peter Cheung. Course Objectives. • Signal analysis (continuous-time ) • System analysis (mostly continuous systems)

By jana
(657 views)

Chaos Theory and Predictability

Chaos Theory and Predictability

Chaos Theory and Predictability. Anthony R. Lupo Department of Soil, Environmental, and Atmospheric Sciences 302 E ABNR Building University of Missouri Columbia, MO 65211. Chaos Theory and Predictability. Some popular images…………. Chaos Theory and Predictability.

By issac
(901 views)

Reduced Order Modeling of Parameterized and Distributed Systems

Reduced Order Modeling of Parameterized and Distributed Systems

Reduced Order Modeling of Parameterized and Distributed Systems. Luca Daniel, M.I.T. Parameterized Model Order Reduction. Problem Classification Reducing Linear Systems Moment Matching with Linear parameters Moment Matching with NON-linear parameters Quasi Convex Optimization approach

By oshin
(453 views)

Lecture 2

Lecture 2

Lecture 2 . Linear System of Equations. In matrix–vector notation . 1- Iterative Methods start with an initial guess of the solution vector X (0) , and then repeatedly refine the solution until a certain convergence criterion is reached.

By naiya
(389 views)

Equilibrium Point(Examples)

Equilibrium Point(Examples)

Equilibrium Point(Examples). Ex:.  Find equilibrium point. (i). This implies that. (ii).  Analyze the stability of the equilibrium point. (i). Equilibrium Point(Examples). (ii). Thus the system is (globally) asymptotically stable. Instability Theorem. Instability Theorem.

By stew
(1100 views)

Eddy-Diffusivity and Numerical Aspects

Eddy-Diffusivity and Numerical Aspects

Eddy-Diffusivity and Numerical Aspects. Jo ã o Teixeira Naval Research Laboratory, Monterey, California, USA and NATO Undersea Research Centre, La Spezia, Italy.

By stacey
(284 views)

Chaos in the Brain

Chaos in the Brain

Chaos in the Brain. Jaeseung Jeong, Ph.D Department of Bio and Brain Engineering, KAIST. Nonlinear dynamics and Chaos. : the tiniest change in the initial conditions produces a very different outcome , even when the governing equations are known exactly

By hope
(273 views)

Lecture 3

Lecture 3

Lecture 3. Damping, Transients, Envelopes The Principle of Superposition Wave Reflection. Instructor: David Kirkby (dkirkby@uci.edu). Miscellaneous. I have added links to the PowerPoint presentation and a condensed printable version of each lecture to the course web site .

By christophe
(200 views)

Computational Relativity - Black Holes and Gravitational Waves on a Laptop Ray d’Inverno Faculty of Mathematical Studi

Computational Relativity - Black Holes and Gravitational Waves on a Laptop Ray d’Inverno Faculty of Mathematical Studi

Computational Relativity - Black Holes and Gravitational Waves on a Laptop Ray d’Inverno Faculty of Mathematical Studies University of Southampton. Why Me and General Relativity?. “Is it true that only three people in the world understand Einstein’s theory of General Relativity?”.

By deiondre
(309 views)

Linear Constant-coefficient Difference Equations

Linear Constant-coefficient Difference Equations

Linear Constant-coefficient Difference Equations. for all n. An important subclass of linear time-invariant systems consist of those system for which the input x [ n ] and output y [ n ] satisfy an N th-order linear constant-coefficient difference equation. A general form is shown above.

By tate
(3540 views)

Solving Dynamic Stochastic General Equilibrium Models Eric Zwick ’07 Swarthmore College, Department of Mathematics &

Solving Dynamic Stochastic General Equilibrium Models Eric Zwick ’07 Swarthmore College, Department of Mathematics &

Solving Dynamic Stochastic General Equilibrium Models Eric Zwick ’07 Swarthmore College, Department of Mathematics & Statistics. Conclusion

By dior
(278 views)

Lectures 12&13: Persistent Excitation for Off-line and On-line Parameter Estimation

Lectures 12&13: Persistent Excitation for Off-line and On-line Parameter Estimation

Lectures 12&13: Persistent Excitation for Off-line and On-line Parameter Estimation. Dr Martin Brown Room: E1k Email: martin.brown@manchester.ac.uk Telephone: 0161 306 4672 http://www.eee.manchester.ac.uk/intranet/pg/coursematerial/. Outline 13&14. Persistent excitation and identifiability

By remedy
(702 views)

Progress in femtosecond timing distribution and synchronization for ultrafast light sources

Progress in femtosecond timing distribution and synchronization for ultrafast light sources

Progress in femtosecond timing distribution and synchronization for ultrafast light sources. John Byrd Lawrence Berkeley National Laboratory. John Staples, LBNL Russell Wilcox, LBNL Larry Doolittle, LBNL Alex Ratti, LBNL Franz Kaertner, MIT Omar Illday, MIT Axel Winter, DESY

By sydnee
(318 views)

Schematic Representation o f the Scanning Geometry of a CT System

Schematic Representation o f the Scanning Geometry of a CT System

What are inside the gantry?. Schematic Representation o f the Scanning Geometry of a CT System. Scanner without covers. Scanner with covers. Source- Detector movement. Source collimation. Detector collimation. Generations. source. detector. Advantages. Disadvantages. No scatter .

By mort
(612 views)

Chapter 4

Chapter 4

Chapter 4. The Simplex Method. Outline. 4.1 Slack Variables and the Simplex Tableau 4.2 The Simplex Method I: Maximum Problems 4.3 The Simplex Method II: Minimum Problems 4.4 Sensitivity Analysis and Matrix Formulations of Linear Programming Problems 4.5 Duality.

By kimn
(878 views)

RKPACK A numerical package for solving large eigenproblems

RKPACK A numerical package for solving large eigenproblems

RKPACK A numerical package for solving large eigenproblems. Che-Rung Lee. Outline. Introduction RKPACK Experiments Conclusion. Introduction. The residual Krylov method Shift-invert enhancement Properties and examples. The residual Krylov method. Basic algorithm

By laird
(221 views)

Lecture 22

Lecture 22

Lecture 22. MA471 Fall 2003. Advection Equation. Recall the 2D advection equation: We will use a Runge-Kutta time integrator and spectral representation in space. Periodic Data. Let’s assume we are given N values of a function f at N data points on the unit interval.

By tao
(198 views)

Lobbying: The theory of America’s (other) favorite pastime

Lobbying: The theory of America’s (other) favorite pastime

Lobbying: The theory of America’s (other) favorite pastime. Presented by: Sharon Poczter November 26, 2007. Lobbying is economically and politically significant in the U.S. *Data from opensecrets.org. Top 10 U.S. Lobbying Spenders 1998-2007. What is the definition of lobbying?.

By gibson
(159 views)

Signals and Systems

Signals and Systems

Signals and Systems. Dr. Mohamed Bingabr University of Central Oklahoma Some of the Slides For Lathi’s Textbook Provided by Dr. Peter Cheung. Course Objectives. • Signal analysis (continuous-time ) • System analysis (mostly continuous systems)

By deacon
(1307 views)

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