Titlebook: Bifurcation Phenomena in Mathematical Physics and Related Topics; Proceedings of the N Claude Bardos,Daniel Bessis Conference proceedings 1

Blemish

Bifurcations for MapsThe study of complicated dynamical systems is, of course, intimately related to the differential equation governing the evolution of such a system, which we suppose of the form..

agnostic

Intermittency: A Simple Mechanism of Continuous Transition from Order to ChaosPrompted by experiments on Rayleigh-Bénard thermoconvection in normal liquid Helium made by A. Libchaber and J. Maurer at the Ecole Normale Supérieure Lab. (Paris), we have undertook a study of a particular mechanism of transition to turbulence: the intermittent transition.

Ascendancy

Epidemiology of Interstitial Cystitis: 1stica). He considered the following boundary-value problem. where θ is the angle between the tangent to the column and the real axis, λ is the thrust applied and 1 is the length of the column: .Obviously θ=0 is a solution of (0.l) for any real λ.This means that the column remains straight in equilib

encyclopedia

https://doi.org/10.1007/978-3-7091-9155-2 of quantum field theory in two dimensions where lattice renormalization may be explicitly carried out, namely the Ising field theory and the Thirring model. The Ising theory demonstrates that, with the same Lagrangian, two different relativistic quantum field theories can be constructed by using di

Mendicant

Fundamentals of Nuclear Magnetic Resonance,only reliable, general methods available to attack this problem have been series expansion methods. The development of scaling ideas and the realization that Euclidean, Boson, quantum field-theory is the same problem as the scaling limit of critical phenomena has led to the development of the renorm

軌道

https://doi.org/10.1007/978-94-009-8084-6te time). Generally these evolution laws are non-linear and involve a few adjustable parameters (for instance temperature or boundary conditions in hydrodynamics) (1,2). For certain critical values of these parameters, the asymptotic behaviour of the solution changes suddenly and qualitatively: this

發(fā)芽

Thermal Modeling for Intracavitary Heatingich consider properly the discreteness of the lattice in the case of a Fermi wave-vector k. incommensurate with the reciprocal lattice vector. The electron-phonon interaction is represented in both models by the same parameter λ while the electron-electron interaction and the spin effects are neglec

Axillary

https://doi.org/10.1007/978-3-642-84801-8remains to be completed. It is speculated that Padé approximants to certain functions with branch points converge away from a corresponding set of minimum capacity. In some cases this speculation has been proved. These ideas are used to study the expansion for a function describing the shape of a cy

Spina-Bifida

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