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How many pages does Dynamical Theory of Crystal Lattices have?
Dynamical Theory of Crystal Lattices has 432 pages.
What has the author Edward R Scheinerman written?
Edward R. Scheinerman has written: 'Fractional graph theory' -- subject(s): MATHEMATICS / Graphic Methods, Graph theory 'Invitation to dynamical systems' -- subject(s): Differentiable dynamical systems 'Invitation to dynamical systems' -- subject(s): Differentiable dynamical systems
What has the author Luc Pronzato written?
Luc Pronzato has written: 'Dynamical search' -- subject(s): Differentiable dynamical systems, Search theory
What has the author Pei-Dong Liu written?
Pei-Dong Liu has written: 'Smooth ergodic theory of random dynamical systems' -- subject(s): Random dynamical systems, Ergodic theory, Stochastic differential equations
What has the author K Alhumaizi written?
K. Alhumaizi has written: 'Surveying a dynamical system' -- subject(s): Bifurcation theory, Differentiable dynamical systems, Chaotic behavior in systems
What are the alternatives to string theory?
Some alternatives to string theory include loop quantum gravity, quantum field theory, and causal dynamical triangulation.
What has the author Kunihiko Kaneko written?
Kunihiko Kaneko has written: 'Theory and applications of coupled map lattices' -- subject(s): Coupled map lattices, Spatial analysis (Mathematics) 'Life'
What is liquid crystal its theory?
water, water is the liquid crystal theory
What has the author Klaus Schmidt written?
Klaus Schmidt has written: 'Algebraic ideas in ergodic theory' -- subject(s): Congresses, Ergodic theory, Markov processes, Operator algebras 'Cocycles on ergodic transformation groups' -- subject(s): Cocycles, Ergodic theory, Transformation groups 'Dynamical systems of algebraic origin' -- subject(s): Abelian groups, Automorphisms, Differentiable dynamical systems, Ergodic theory
What has the author Francis K Fong written?
Francis K. Fong has written: 'Radiationless Processes in Molecules and Crystals (Topics in applied physics ; v. 15)' -- subject(s): Molecular theory, Crystal lattices, Relaxation (Nuclear physics), Radiationless transitions
What is the significance of Poincar recurrence in dynamical systems theory?
Poincar recurrence is a concept in dynamical systems theory that states that a system will eventually return to a state very close to its initial state after a long enough time. This has significance in understanding the long-term behavior of systems and can help predict their future states.
What has the author Derong Liu written?
Derong Liu has written: 'Dynamical systems with saturation nonlinearities' -- subject(s): Control theory, Neural networks (Computer science), Nonlinear theories, Digital filters (Mathematics), Differentiable dynamical systems
