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71.
72.
G. R. Bates 《Journal of Optimization Theory and Applications》1978,24(4):639-649
Lower closure theorems are proved for optimal control problems governed by ordinary differential equations for which the interval of definition may be unbounded. One theorem assumes that Cesari's property (Q) holds. Two theorems are proved which do not require property (Q), but assume either a generalized Lipschitz condition or a bound on the controls in an appropriateL
p-space. An example shows that these hypotheses can hold without property (Q) holding. 相似文献
73.
The purpose of the present note is to provide a somewhat more flexible statement of the sufficiency conditions in Section 4 of Ref. 1 and to give explicit statements of the fundamental necessity and sufficiency results, which were only implicitly presented there. The additional flexibility is obtained by considering local, rather than global, pseudoconcavity requirements. 相似文献
74.
This paper is concerned with large- error estimates concerning convergence in distribution as well as norm convergence for Banach space-valued martingale difference sequences. Indeed, two general limit theorems equipped with rates of convergence for such difference sequences are established. Applications of these lead to the central limit theorem and the weak law of large numbers with rates for Banach space-valued martingales. 相似文献
75.
WeiJieFENG 《数学学报(英文版)》2004,20(6):983-988
In this paper, we obtain some existence results for a class of singular semilinear elliptic problems where we improve some earlier results of Zhijun Zhang. We show the existence of entire positive solutions without the monotonic condition imposed in Zhang‘s paper. The main point of our technique is to choose an approximating sequence and prove its convergence. The desired compactness can be obtained by the Sobolev embedding theorems. 相似文献
76.
C.?BacutaEmail author J. H.?Bramble 《Zeitschrift für Angewandte Mathematik und Physik (ZAMP)》2003,54(5):874-878
The Dirichlet problem for the plane elasticity problem
on a convex polygonal domain is considered and it is proved that
for data in
L
2
the
H
2
regularity estimate holds with
constants independent of the Lamé coefficients. 相似文献
77.
Ravi P. Agarwal Said R. Grace Donal O'Regan 《Proceedings of the American Mathematical Society》2003,131(1):129-140
This paper introduces a nonoscillatory theory for differential inclusions based on fixed point theory for multivalued maps.
78.
Nikita Szidorov 《Acta Mathematica Hungarica》2003,98(4):345-355
The aim of this paper is to prove some fixed point theorems which generalize well known basic fixed point principles of nonlinear
functional analysis. Moreover, we investigate the class of mappings f: X→ X, where X is a Banach space, for which one of the main conditions in the metric fixed point theory, namely the condition (1), is satisfied.
We obtain essential applications of this fact. All our results are illustrated by suitable examples.
This revised version was published online in June 2006 with corrections to the Cover Date. 相似文献
79.
M. W. Müller 《Journal of Computational Analysis and Applications》2001,3(3):207-222
The optimal degree of approximation of the method of Gammaoperators G
n in L
p spaces is O(n
-1). In order to obtain much faster convergence, quasi-interpolants G
n
(k)
of G
n in the sense of Sablonnière are considered. We show that for fixed k the operator-norms G
n
(k)
p are uniformly bounded in n. In addition to this, for the first time in the theory of quasi-interpolants, all central problems for approximation methods (direct theorem, inverse theorem, equivalence theorem) could be solved completely for the L
p metric. Left Gamma quasi-interpolants turn out to be as powerful as linear combinations of Gammaoperators [6]. 相似文献
80.
In 1978 De Giorgi formulated the following conjecture. Let be a solution of in all of such that and 0$"> in . Is it true that all level sets of are hyperplanes, at least if ? Equivalently, does depend only on one variable? When , this conjecture was proved in 1997 by N. Ghoussoub and C. Gui. In the present paper we prove it for . The question, however, remains open for . The results for and 3 apply also to the equation for a large class of nonlinearities .