Titlebook: Magnetic Flux Structures in Superconductors; Rudolf Peter Huebener Book 19791st edition Springer-Verlag Berlin Heidelberg 1979 Flusslinie

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Springer-Verlag Berlin Heidelberg 1979

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Special Experiments,In this section we discuss various experiments which are particularly useful for investigating the dynamics of magnetic flux structures in superconductors. Here flux motion is generally induced via the Lorentz force.

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Current-Induced Resistive State,In this section we discuss the electric and magnetic phenomena in superconductors caused directly by a transport current and by the magnetic field associated with this current, in the .. The dimensions of the superconductor are generally assumed to be large compared to the coherence length and penetration depth.

LEVY

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Rudolf Peter Huebener.Σ.), where the localization of the charge density is well-defined by deep minima between the fragments, the virial fragments are also the ‘best’ loges, i.e., the missing information function and the fluctuations in the average populations of the fragments are minimized by the surfaces of zero-flux

矛盾心理

Rudolf Peter Huebenernal relations between bond, group and atomic systematics. In the same section, the empirical analytical expressions for the potential energies, as used in conformational studies, are briefly reviewed and discussed, showing the arbitrariness of the two-body potentials and the mysterious status of the

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Rudolf Peter Huebener.Σ.), where the localization of the charge density is well-defined by deep minima between the fragments, the virial fragments are also the ‘best’ loges, i.e., the missing information function and the fluctuations in the average populations of the fragments are minimized by the surfaces of zero-flux

MAOIS

Rudolf Peter Huebeners allow the construction of symmetry-adapted determinants and remove the energetic degeneracies between them, while the degenerate, unsymmetrical locally excited determinants only may be considered as a basis for a CI (excitonic) treatment. One may express the delocalized MO’s as linear combinations