
By Richard P. Feynman, Ralph Leighton
A New York Times bestseller—the outrageous exploits of 1 of this century's maximum clinical minds and a mythical American original.
In this extraordinary nationwide bestseller, the Nobel Prize-winning physicist Richard P. Feynman recounts in his inimitable voice his adventures buying and selling principles on atomic physics with Einstein and Bohr and concepts on playing with Nick the Greek, portray a unadorned lady toreador, accompanying a ballet on his bongo drums and lots more and plenty else of an eyebrow-raising and hilarious nature.
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Almost all trajectories get arbitrarily close to any point on the energy surface. 3 Dissipative Dynamical Systems An important feature of the Hamiltonian systems discussed in the preceding section is the conservation of the volume element in phase space. For a dissipative system, this volume element contracts and the trajectory approaches a (lower-dimensional) subset of the phase space, an ‘attractor’ . , their bifurcation properties. 27) where x = (x1 , . . , xN ) is a vector in N -dimensional phase space, and v = (v1 , .
S. Cairns, editor, Differential and Combinatorial Topology. Princeton University Press, Princeton, 1963 14. D. Ruelle and F. Takens, On the nature of turbulence, Commun. Math. Phys. 20 (1971) 167, reprinted in: Hao Bai-Lin, Chaos, World Scientific, Singapore, 1984 15. S. E. Newhouse, D. Ruelle, and F. Takens, Occurrence of strange axiom A attractors near quasiperiodic flows on T m , m ≥ 3, Commun. Math. Phys. 64 (1978) 35 16. P. Manneville and Y. Pomeau, Intermittency and the Lorenz model, Phys. Lett.
S. Smale, Diffeomorphisms with many periodic points, in S. S. Cairns, editor, Differential and Combinatorial Topology. Princeton University Press, Princeton, 1963 14. D. Ruelle and F. Takens, On the nature of turbulence, Commun. Math. Phys. 20 (1971) 167, reprinted in: Hao Bai-Lin, Chaos, World Scientific, Singapore, 1984 15. S. E. Newhouse, D. Ruelle, and F. Takens, Occurrence of strange axiom A attractors near quasiperiodic flows on T m , m ≥ 3, Commun. Math. Phys. 64 (1978) 35 16. P. Manneville and Y.