'Stable node' presentation slideshows

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1.27k views • 92 slides

Math 4B

Math 4B. Systems of Differential Equations Population models. Prepared by Vince Zaccone For Campus Learning Assistance Services at UCSB. An autonomous 2x2 system of ODEs has the form. Nullclines are curves where f=0 (vertical) or g=0 (horizontal).

318 views • 31 slides

Mini-course bifurcation theory

Mini-course bifurcation theory. Part two: equilibria of 2D systems. George van Voorn. Two-dimensional systems. Consider 2D ODE. ? = bifurcation parameter(s). Model analysis. Different kinds of analysis for 2D ODE systems Equilibria: determine type(s) Transient behaviour

298 views • 28 slides

Research Update

Research Update. Daniel Beneke LPPD Seminar 10/28/2009. Layout . Semester Plan Rectification Body Method Uses and Limitations Imaginary topology for real columns Non-Ideal and Higher order systems. Semester plan. Literature review of current separation system design (RBM & Topology)

310 views • 21 slides

A topology-based approach towards understanding mixing in high-speed flows

A topology-based approach towards understanding mixing in high-speed flows. Sawan Suman Post-doc Turbulence Research Group Texas A&M University. Navier-Stokes Equations. DNS. Body force effects. Linear Theories: RDT. 7-eqn. RANS. Realizability, Consistency.

317 views • 18 slides

Population Model with Competition

Population Model with Competition. Doreen De Leon Math 191T, September 23, 2005. Overview. The model Analysis of stationary points Example. A Population Model of Competition. Stationary Points. Other Stationary Points. Observations.

247 views • 14 slides