Titlebook: Differential Equations and Mathematical Physics; Proceedings of an In Ian W. Knowles,Yoshimi Saitō Conference proceedings 1987 Springer-Ver

臥虎藏龍

Asymptotics of solutions and spectra of perturbed periodic Hamiltonian systems,

草率女

圖畫文字

Conference proceedings 1987contain survey material. Topics covered include: Schr?dinger theory, scattering and inverse scattering, fluid mechanics (including conservative systems and inertial manifold theory attractors), elasticity, non-linear waves, and feedback control theory.

braggadocio

0075-8434 pers also contain survey material. Topics covered include: Schr?dinger theory, scattering and inverse scattering, fluid mechanics (including conservative systems and inertial manifold theory attractors), elasticity, non-linear waves, and feedback control theory.978-3-540-18479-9978-3-540-47983-3Series ISSN 0075-8434 Series E-ISSN 1617-9692

LOPE

,On the ratio of the first two eigenvalues of Schr?dinger operators with positive potentials,inger operators. Lastly, we present our recent result giving the best possible upper bound λ./λ.≤4 for one-dimensional Schr?dinger operators with nonnegative potentials and discuss some extensions of this result.

BOON

0075-8434 ntial equations, both linear and non-linear, with particular reference to work relating to the equations of mathematical physics. The meeting was attended by about 250 mathematicians from 22 countries. The papers in this volume all involve new research material, with at least outline proofs; some pa

NAUT

Joseph O. Deasy Ph.D,Issam El Naqa Ph.Dinger operators. Lastly, we present our recent result giving the best possible upper bound λ./λ.≤4 for one-dimensional Schr?dinger operators with nonnegative potentials and discuss some extensions of this result.

BYRE

,On the ratio of the first two eigenvalues of Schr?dinger operators with positive potentials,et boundary conditions and non-negative potentials. We discuss the Payne-Pólya-Weinberger conjecture for H.=?Δ and generalize the conjecture to Schr?dinger operators. Lastly, we present our recent result giving the best possible upper bound λ./λ.≤4 for one-dimensional Schr?dinger operators with nonn

膽汁

Existence and finite-dimensionality of attractors for the Landau-Lifschitz equations, for the understanding of nonequilibrium magnetism. We sketch a proof that, under quite general conditions, dissipative forms of these equations have attracting sets which are finite-dimensional in a suitable sense. In particular, upper bounds are obtained for the Hausdorff and fractal dimensions of

Mammal

Der Aufbau der Jugendstudie StaufenDie Jugendstudie Staufen war von Beginn so angelegt, dass man sich dem zentralen Thema ?Freizeitm?glichkeiten von Jugendlichen in Staufen“ aus verschiedenen Blickwinkeln n?hern wollte.