From the reviews: "The book provides a good survey of published (and some unpublished) results on synchronization in networks of coupled oscillators and excitable systems. ... The ... chapter treats some selected recent results on the impact of complex network topology (e.g., small-world and scale-free networks) on synchronization, which is a topic of great interest that has attracted many researchers in recent years." (Takashi Nishikawa, Mathematical Reviews, Issue 2008 k) "The book is composed of 14 chapters, with 221 figures and a list of 573 references. ... This excellent book is conceived as an introduction to the field for graduate students in physics and applied mathematics as well as being a compendium for researchers from any field of application interested in quantitative models." (A. A. Martynyuk, Zentralblatt MATH, Vol. 1137 (15), 2008)

• Basics on Synchronization and Paradigmatic Models.- Basic Models.- Synchronization Due to External Periodic Forcing.- Synchronization of Two Coupled Systems.- Synchronization in Geometrically Regular Ensembles.- Ensembles of Phase Oscillators.- Chains of Coupled Limit-Cycle Oscillators.- Ensembles of Chaotic Oscillators with a Periodic-Doubling Route to Chaos, R#x00F6;ssler Oscillators.- Intermittent-Like Oscillations in Chains of Coupled Maps.- Regular and Chaotic Phase Synchronization of Coupled Circle Maps.- Controlling Phase Synchronization in Oscillatory Networks.- Chains of Limit-Cycle Oscillators.- Chains and Lattices of Excitable Luo–Rudy Systems.- Synchronization in Complex Networks and Influence of Noise.- Noise-Induced Synchronization in Ensembles of Oscillatory and Excitable Systems.- Networks with Complex Topology.

From the reviews: "The book provides a good survey of published (and some unpublished) results on synchronization in networks of coupled oscillators and excitable systems. ... The ... chapter treats some selected recent results on the impact of complex network topology (e.g., small-world and scale-free networks) on synchronization, which is a topic of great interest that has attracted many researchers in recent years." (Takashi Nishikawa, Mathematical Reviews, Issue 2008 k) "The book is composed of 14 chapters, with 221 figures and a list of 573 references. ... This excellent book is conceived as an introduction to the field for graduate students in physics and applied mathematics as well as being a compendium for researchers from any field of application interested in quantitative models." (A. A. Martynyuk, Zentralblatt MATH, Vol. 1137 (15), 2008)

• Basics on Synchronization and Paradigmatic Models.- Basic Models.- Synchronization Due to External Periodic Forcing.- Synchronization of Two Coupled Systems.- Synchronization in Geometrically Regular Ensembles.- Ensembles of Phase Oscillators.- Chains of Coupled Limit-Cycle Oscillators.- Ensembles of Chaotic Oscillators with a Periodic-Doubling Route to Chaos, R#x00F6;ssler Oscillators.- Intermittent-Like Oscillations in Chains of Coupled Maps.- Regular and Chaotic Phase Synchronization of Coupled Circle Maps.- Controlling Phase Synchronization in Oscillatory Networks.- Chains of Limit-Cycle Oscillators.- Chains and Lattices of Excitable Luo–Rudy Systems.- Synchronization in Complex Networks and Influence of Noise.- Noise-Induced Synchronization in Ensembles of Oscillatory and Excitable Systems.- Networks with Complex Topology.