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711.
712.
A homogeneous space G/H is said to have a compact Clifford–Klein form if there exists a discrete subgroup of G that acts properly discontinuously on G/H, such that the quotient space \G/H is compact. When n is even, we find every closed, connected subgroup H of G = SO(2, n), such that G/H has a compact Clifford–Klein form, but our classification is not quite complete when n is odd. The work reveals new examples of homogeneous spaces of SO(2, n) that have compact Clifford–Klein forms, if n is even. Furthermore, we show that if H is a closed, connected subgroup of G = SL(3, R), and neither H nor G/H is compact, then G/H does not have a compact Clifford–Klein form, and we also study noncompact Clifford–Klein forms of finite volume. 相似文献
713.
Gabriel Picavet 《Algebras and Representation Theory》1998,1(3):255-309
We define decent schemes and canonically decent projective schemes. Forsuch schemes, total quotient schemes exist, allowing to get thenormalization, seminormalization and t-closure of a decent scheme as ascheme. We exhibit the seminormalization and t-closure of a filtration on aring. If A is a decent ring and F a regular filtration onA, the associated Rees ring R is decent andProj(R) is canonically decent. The seminormalization and t-closureof R are Rees rings and the seminormalization and t-closure ofProj(R) are gotten by using projective morphisms. 相似文献
714.
Using multifractal analysis we study extended, self-similar and non-self-similar type of wave functions in the Fibonacci model.
Extended states arising due to commutation of transfer matrices for certain blocks of atoms in quasiperiodic systems are shown
to have the same signature as the Bloch states in terms of the singularity spectrum withf(α)=α=1. Numerically, however, the extended states show a typical multifractal behaviour for finite chain lengths. Finite
size scaling corrections yield results consistent with that obtained analytically. The self-similar states at the band edges
show a multifractal behaviour and they are energy dependent in the case of blocks of atoms arranged in a Fibonacci sequence.
For non-self-similar states we obtain a non-monotonic behaviour off(α) as a function of the chain length. We also show that in cases where extended states exist, the cross-over from extended
to non-self-similar states in gradual. 相似文献
715.
D. Terman 《Journal of Nonlinear Science》1992,2(2):135-182
Summary Mathematical models for excitable membranes may exhibit bursting solutions, and, for different values of the parameters, the
bursting solutions give way to continuous spiking. Numerical results have demonstrated that during the transition from bursting
to continuous spiking, the system of equations may give rise to very complicated dynamics. The mathematical mechanism responsible
for this dynamics is described. We prove that during the transition from bursting to continuous spiking the system must undergo
a large number of bifurcations. After each bifurcation the system is increasingly chaotic in the sense that the maximal invariant
set of a certain two-dimensional map is topologically equivalent to the shift on a larger set of symbols. The number of symbols
is related to the Fibonacci numbers. 相似文献
716.
717.
在文[1]的基础上,本文继续研究差商变尺度法的收敛性质,从文[1]的整体收敛性出发,进一步探讨了差商变尺度法的超线性收敛的特征,同时给出了保证超线性收敛的差商步长条件。 相似文献
718.
Simion Breaz 《Czechoslovak Mathematical Journal》2005,55(1):133-144
We consider the quotient categories of two categories of modules relative to the Serre classes of modules which are bounded as abelian groups and we prove a Morita type theorem for some equivalences between these quotient categories. 相似文献
719.
Ren-Cang Li 《BIT Numerical Mathematics》2004,44(3):585-593
This paper establishes converses to the well-known result: for any vector
such that the sine of the angle sin(u,
)=O(), we have
,where is an eigenvalue and u is the corresponding eigenvector of a Hermitian matrix A, and * denotes complex conjugate transpose. It shows that if (
) is close to A's largest eigenvalue, then
is close to the corresponding eigenvector with an error proportional to the square root of the error in (
) as an approximation to the eigenvalue and inverse proportional to the square root of the gap between A's first two largest eigenvalues. A subspace version of such an converse is also established. Results as such may have interest in applications, such as eigenvector computations in Principal Component Analysis in image processing where eigenvectors may be computed by optimizing Rayleigh quotients with the Conjugate Gradient method. 相似文献
720.
Hui Li 《Transactions of the American Mathematical Society》2005,357(3):983-998
Let be a connected, compact 6-dimensional symplectic manifold equipped with a semi-free Hamiltonian action such that the fixed point set consists of isolated points or surfaces. Assume dim . In an earlier paper, we defined a certain invariant of such spaces which consists of fixed point data and twist type, and we divided the possible values of these invariants into six ``types'. In this paper, we construct such manifolds with these ``types'. As a consequence, we have a precise list of the values of these invariants.