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

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https://doi.org/10.1007/978-1-4615-3346-7/∂., ∂. =∂/∂x (k=1,2,3), and ▽x = curl, ▽. = divergence. In terms of the electric field E and the magnetic field H, the Maxwell’s equations are.They may alternatively be written in a Lagrangian formulation with the Lagrangian.subject to the constraints.for some 3-vector A = (A.,A.,A.) and some scala
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K. K. Choi,C. J. Chen,W. H. Chang,D. C. Tsuie problems in ℝ.. Such problems arise in a wide variety of contexts in physics (solitons in nonlinear Klein-Gordon or Schrödinger equations, euclidean scalar fields, statistical mechanics, cosmology, nonlinear optics etc…). Existence of a ground state and of infinitely many bound states is proved un
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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 cylindrical bubble rising through a fluid.
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C. J. Diederich M.D.,K. H. Hynynen M.D.ts stringent constraints on the measure dμ(λ). One of the simplest results we obtain is that for Λ < 4, dμ(λ) is a finite sum of Dirac measures. An infinite number of bifurcation points in the parameter A occur in this problem. They are located at the points 4 cos. π/m, m = 2,3,4,… with an accumulation point at Λ = 4.
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https://doi.org/10.1007/978-94-009-9004-3Diffusion; Renormalization group; Theoretical physics; inverse scattering theory; mathematical physics; s
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978-94-009-9006-7D. Reidel Publishing Company, Dordrecht, Holland 1980
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