'Equilibrium points' diaporamas de présentation

AN INTRODUCTION TO MICROECONOMICS

AN INTRODUCTION TO MICROECONOMICS. Dr. Mohammed Migdad. Supply and Demand In the Market. CHAPTER 2. Chapter 2 content :. 2.1 Introduction 2.2 What Is the Market? 2.3 Consumer Demand 2.4 Firms Supply 2.5 Equilibrium between Supply and Demand 2.6 Price of Goods and Price Theory

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Hiroki Sayama sayama@ binghamton

NECSI Summer School 2008 Week 3: Methods for the Study of Complex Systems Dynamical Systems and Phase Space. Hiroki Sayama sayama@ binghamton.edu. Four approaches to complexity. Nonlinear Dynamics Complexity = No closed-form solution, Chaos. Information Complexity =

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Hiroki Sayama sayama@ binghamton

NECSI Summer School 2008 Week 3: Methods for the Study of Complex Systems Introduction / Iterative Maps. Hiroki Sayama sayama@ binghamton.edu. Introduction. Course objective. To p rovide an introduction to a variety of mathematical concepts and tools for analysis of complex systems

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LCROSS crashes into the Moon

LCROSS crashes into the Moon. Image credit: NASA. LCROSS studied plumes created by impact trying to measure composition of the ejecta and estimate amount of water ice. Then, in 4 min, it also crashed.

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Convention

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Equilibrium Concepts in Two Player Games

Equilibrium Concepts in Two Player Games. Kevin Byrnes Department of Applied Mathematics & Statistics. Nash Equilibria. A set of strategies (x*,y*) in a two player game is a Nash equilibrium point if: f(x*,y*) >=f(x,y*) for all x in S 1 g(x*,y*)>=g(x*,y) for all y in S 2. Nash Equilibria.

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K. Zhou Menton Professor

Nonlinear Systems. K. Zhou Menton Professor. Introduction. General nonlinear systems Automomous (Time Invariant) Systems (does not depend explicitly on time): Equilibrium Points: start from x*, remain at x* for all t>0. Introduction (cont.).

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URGENT NEED FOR AN ALTERNATIVE

URGENT NEED FOR AN ALTERNATIVE.

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All forces are CONSERVATIVE or NON-CONSERVATIVE

Chapter 7. All forces are CONSERVATIVE or NON-CONSERVATIVE. A force is conservative if:. The work done by the force in going from to is independent of the path the particle follows. or.

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Competition, Persistence, Extinction in a Climax Population Model

Competition, Persistence, Extinction in a Climax Population Model. Shurron Farmer Department of Mathematics Morgan State University Ph. D. Advisor: Dr. A. A. Yakubu, Howard University. MAIN QUESTION. What is the role of age-structure in the persistence of species?. Outline.

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Physics 218: Mechanics

Physics 218: Mechanics. Instructor: Dr. Tatiana Erukhimova Lectures 19, 20, 21. Quiz. A block of mass m is attached to a vertical spring, spring constant k . The spring is unstretched at y= 0. A.

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Quiz

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Math 3C

Math 3C. Systems of Differential Equations Autonomous Examples. Prepared by Vince Zaccone For Campus Learning Assistance Services at UCSB. Find the nulllclines and equilibrium points for this system of differential equations. Prepared by Vince Zaccone

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Tacit Coordination Games, Strategic Uncertainty, and Coordination Failure

Tacit Coordination Games, Strategic Uncertainty, and Coordination Failure. John B. Van Huyck, Raymond C. Battalio, Richard O. Beil The American Economic Review , Vol. 80, No. 1 (March 1990), 234-48. Motivation. Deductive equilibrium methods fail to determine unique equilibrium points

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A Dynamic System Analysis of Simultaneous Recurrent Neural Network

A Dynamic System Analysis of Simultaneous Recurrent Neural Network. Dr. Gursel Serpen and Mr. Yifeng Xu Electrical Engineering and Computer Science Department University of Toledo Toledo, Ohio, USA. Introduction. Motivation for research Simultaneous Recurrent Neural Network (SRN)

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Charney DeVore model

Charney DeVore model. Josh Griffin and Marcus Williams. Outline. Introduction. Jule Charney is a well known scientist who has made multiple contributions to NWP including the Charney model.

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Nonlinear Systems

Nonlinear Systems. Modeling: some nonlinear effects Standard state equation description Equilibrium points Linearization about EPs Simulation and insight Equilibrium point design. Some nonlinear effects. Aerodynamic drag on a vehicle Rotodynamic pump Nonlinear spring effect

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Mathematical Modeling of Bird Flu Propagation

Mathematical Modeling of Bird Flu Propagation. Urmi Ghosh-Dastidar New York City College of Technology City University of New York December 1, 2007. Bird Flu Propagation Model Assumptions. Disease initiates from Birds Birds may spread the disease to birds and humans

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Test Yourself

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