Series: Lecture Notes in Mathematics, Vol. 2102
Subseries: Mathematical Biosciences Subseries
Kloeden, Peter, Pötzsche, Christian (Eds.)
2013, XVIII, 314 p. 67 illus., 31 illus. in color.
Springer eBooks may be purchased by end-customers only and are sold without copy protection (DRM free). Instead, all eBooks include personalized watermarks. This means you can read the Springer eBooks across numerous devices such as Laptops, eReaders, and tablets.
You can pay for Springer eBooks with Visa, Mastercard, American Express or Paypal.
After the purchase you can directly download the eBook file or read it online in our Springer eBook Reader. Furthermore your eBook will be stored in your MySpringer account. So you can always re-download your eBooks.
(net)
price for USA
ISBN 978-3-319-03080-7
digitally watermarked, no DRM
Included Format: PDF and EPUB
download immediately after purchase
Softcover (also known as softback) version.
You can pay for Springer Books with Visa, Mastercard, American Express or Paypal.
Standard shipping is free of charge for individual customers.
(net)
price for USA
ISBN 978-3-319-03079-1
free shipping for individuals worldwide
usually dispatched within 3 to 5 business days
Content Level » Research
Keywords » 37B55,92XX,34C23,34C45,37HXX - Models from the life sciences - Nonautonomous bifurcations - Nonautonomous dynamical systems
Related subjects » Dynamical Systems & Differential Equations
Nonautonomous dynamical systems in the life sciences.- Random dynamical systems with inputs.- Canard theory and excitability.- Stimulus-response reliability of biological networks.- Coupled nonautonomous oscillators.- Multisite mechanisms for ultrasensitivity in signal transduction.- Mathematical concepts in pharmacokinetics and pharmacodynamics with application to tumor growth.- Viral kinetic modeling of chronic hepatitis C and B infection.- Some classes of stochastic differential equations as an alternative modeling approach to biomedical problems.
Get alerted on new Springer publications in the subject area of Dynamical Systems and Ergodic Theory.