A homogeneous flow is a dynamical system generated by the action of a closed subgroup H of a Lie group G on a homogeneous space of G. The study of such systems is of great significance because they constitute an algebraic model for more general and more complicated systems. Also…
"Waves and flows are pervasive on and within Earth. This book presents a unified physical and mathematical approach to waves and flows in the atmosphere, oceans, rivers, volcanoes and the mantle, emphasizing the common physical principles and mathematical methods that apply to a…
Waves and flows are pervasive on and within Earth. This book presents a unified physical and mathematical approach to waves and flows in the atmosphere, oceans, rivers, volcanoes and the mantle, emphasizing the common physical principles and mathematical methods that apply to a …
"Waves and flows are pervasive on and within Earth. This book presents a unified physical and mathematical approach to waves and flows in the atmosphere, oceans, rivers, volcanoes and the mantle, emphasizing the common physical principles and mathematical methods that apply to a…
Waves and flows are pervasive on and within Earth. This book presents a unified physical and mathematical approach to waves and flows in the atmosphere, oceans, rivers, volcanoes and the mantle, emphasizing the common physical principles and mathematical methods that apply to a …
Revised and expanded edition of: Geometry of reflecting rays and inverse spectral problems (Chichester, England; New York: Wiley, c1992).
This book studies various geometric properties of reflecting rays and generalized geodesies in bounded and unbounded domains and their relationship with inverse spectral and scattering problems. The trajectories of this type play an important role in many areas of mathematical p…
