The book differs from most texts on the topic by blending the use of computer simulations with inquiry-based learning (IBL). Students can discover examples and counterexamples through manipulations built into the software though a link to the website.
The book differs from most texts on the topic by blending the use of computer simulations with inquiry-based learning (IBL). Students can discover examples and counterexamples through manipulations built into the software though a link to the website.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Tom LoFaro: Tom LoFaro is the Clifford M. Swanson Professor of Mathematics at Gustavus Adolphus College. He earned his Bachelor's and Master's degrees in mathematics from the University of Missouri. He then earned his Ph.D. from Boston University in mathematics under the direction of Nancy Kopell. Tom's research interests are in the applications of dynamical systems to mathematical biology in general and neuroscience in particular and is an Affiliated Faculty Member of the Institute for the Study of Decision Making at New York University. Tom has been active in the differential equations and dynamical systems education community and in the past worked closely with the Community for Ordinary Differential Equations Educators where he has published several articles their journal. Jeff Ford: Jeff Ford is a Visiting Assistant Professor of Mathematics at Gustavus Adolphus College. He earned his Bachelor's degree from Gustavus Adolphus College, his Master's degree in mathematics from Minnesota State University - Mankato, and his Ph.D. in mathematics from Auburn University, studying under Dr. Krystyna Kuperberg. Jeff is interested in the existence volume-preserving dynamical systems with unique properties. Jeff uses and assesses a variety of active learning techniques in his class including inquiry-based learning and team-based learning. His scholarship in this area centers on understanding how active learning techniques improve confidence and reduce anxiety in undergraduate students.
Inhaltsangabe
Table of Contents Chapter 1: An Introduction to Dynamical Systems Chapter 2: Sequences Chapter 3: Fixed Points & Periodic Points Chapter 4: Analysis of Fixed Points Chapter 5: Bifurcations Chapter 6: Examples of Global Dynamics Chapter 7: The Tools of Global Dynamics Chapter 8: Examples of Chaos Chapter 9: From Fixed Points to Chaos Chapter 10: Sarkovskii's Theorem Chapter 11: Dynamical Systems on the Plane Chapter 12: The Smale Horseshoe Chapter 13: Generalized Symbolic Dynamics
Table of Contents Chapter 1: An Introduction to Dynamical Systems Chapter 2: Sequences Chapter 3: Fixed Points & Periodic Points Chapter 4: Analysis of Fixed Points Chapter 5: Bifurcations Chapter 6: Examples of Global Dynamics Chapter 7: The Tools of Global Dynamics Chapter 8: Examples of Chaos Chapter 9: From Fixed Points to Chaos Chapter 10: Sarkovskii's Theorem Chapter 11: Dynamical Systems on the Plane Chapter 12: The Smale Horseshoe Chapter 13: Generalized Symbolic Dynamics
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