'Phase plane' presentation slideshows

Of Viruses, Mosquitoes & Zombies How Mathematical Models can Help Control Epidemics

890 views • 74 slides

Biological Modeling of Neural Networks:

1k views • 46 slides

Biological Modeling of Neural Networks:

628 views • 46 slides

Dynamical Systems 1 Introduction

681 views • 39 slides

Outline Home Work Phase Plane Analysis Phase Portraits Symmetry in Phase Plane Portraits

Nonlinear Controls ( 3 Credits, Spring 2009 ) Lecture 3: Equilibrium Points, Phase Plane Analysis March 31, 2009 Instructor: M Junaid Khan. Outline Home Work Phase Plane Analysis Phase Portraits Symmetry in Phase Plane Portraits Constructing Phase Portraits

1.14k views • 37 slides

CEE262C Lecture 2: Nonlinear ODEs and Phase Diagrams

CEE262C Lecture 2: Nonlinear ODEs and Phase Diagrams. Overview. Nonlinear chaotic ODEs: the damped nonlinear forced pendulum 2 nd Order damped harmonic oscillator Systems of ODEs Phase diagrams Fixed points Isoclines/Nullclines

535 views • 36 slides

Logistics

392 views • 29 slides

Ch 9.1: The Phase Plane: Linear Systems

Ch 9.1: The Phase Plane: Linear Systems. There are many differential equations, especially nonlinear ones, that are not susceptible to analytical solution in any reasonably convenient manner. Numerical methods provide one means of dealing with these equations.

573 views • 25 slides

Limit Cycles and Hopf Bifurcation

Limit Cycles and Hopf Bifurcation. Chris Inabnit Brandon Turner Thomas Buck. Direction Field.

695 views • 18 slides

Section 2.1

Section 2.1. MODELING VIA SYSTEMS. A tale of rabbits and foxes. Suppose you have two populations: rabbits and foxes. R(t) represents the population of rabbits at time t. F(t) represents the population of foxes at time t . What happens to the rabbits if there are no foxes?

356 views • 14 slides

Section 2.1

Section 2.1. MODELING VIA SYSTEMS. A tale of rabbits and foxes. Suppose you have two populations: rabbits and foxes. R(t) represents the population of rabbits at time t. F(t) represents the population of foxes at time t . What happens to the rabbits if there are no foxes?

305 views • 14 slides

Phase Plane Analysis Application: CSTR with Heat Exchange

Phase Plane Analysis Application: CSTR with Heat Exchange. What will happen?!. http://www.pdcmachines.com/graphics/benfit_sr_3.jpg. Phase Plane Analysis. Phase Plane Analysis can be used to find stable states in a system

450 views • 11 slides

Section 2.2

Section 2.2. THE GEOMETRY OF SYSTEMS. Some old geometry. We learned to represent a DE with a slope field, which is a type of vector field . Solutions to the DE run parallel to the vectors in the slope field. Can we do something similar with systems of DEs?. Some new geometry.

205 views • 10 slides