Media Summary: We motivated the study of discrete-time mappings with the Poincare map, so now let's see just how complicated they can get. Linearization for 1-D systems. Existence and uniqueness of solutions. Bifurcations. Saddle-node bifurcation. Bifurcation diagrams. In this video I introduce the underlying ideas of the proof in
3 Continuous One Dimensional Dynamical - Detailed Analysis & Overview
We motivated the study of discrete-time mappings with the Poincare map, so now let's see just how complicated they can get. Linearization for 1-D systems. Existence and uniqueness of solutions. Bifurcations. Saddle-node bifurcation. Bifurcation diagrams. In this video I introduce the underlying ideas of the proof in Stony Brook Mathematics Colloquium May 1, 2014 Mikhail Lyubich, Stony Brook University Analytic Low- These videos are part of a unit of instruction created by NJCTL. Students and teachers can find additional free instruction on this ... Need help with this differential equation using
In this talk I will discuss what is known about how conjugacy classes are embedded in the space of This physics video tutorial focuses on kinematics in
