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В. И. Рубан 《Analysis Mathematica》1975,1(2):131-139
It is shown that for an arbitraryn=2, 3, ... there exist moduli of continuity such that no subspaces of dimensionn in the spaceC[a, b] are extremal in the diameter computation problem of the classH
[a,b] inC[a,b]. 相似文献
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Rolf Lingenberg 《Archiv der Mathematik》1962,13(1):385-400
Ohne ZusammenfassungHerrn Prof. Dr.Reinhold Baer zum 60. Geburtstag gewidmet 相似文献
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Kurt Schütte 《Archive for Mathematical Logic》1988,27(1):85-99
Summary This paper gives a recursive generalization of a strong notation system of ordinals, which was devellopped by Jäger [3]. The generalized systemT(V) is based on a hierarchy of Veblen-functions for inaccessible ordinals. The definition ofT(V) assumes the existence of a weak Mahlo-ordinal. The wellordering ofT(V) is provable in a formal system of second order arithmetic with the axiom schema of
2
1
-comprehension in a similar way, as it is proved in [6] for the weaker notation systemT(V). 相似文献
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Fan Xianling 《数学学报(英文版)》1996,12(3):254-261
In this paper the regularity of the Lagrangiansf(x, )=||(x)(1<
1(x)2< +) is studied. Our main result: If(x) is Holder continuous, then the Lagrangianf(x, )=f(x, )=||(x) is regular. This result gives a negative answer to a conjecture of V. Zhikov.Supported by the National Natural Science Foundation of China. 相似文献
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Adin and Roichman proved a set of refined sign-balance identities on 321-avoiding permutations respecting the last descent of the permutations, which we call the identities of Adin–Roichman type. In this work, we construct a new involution on plane trees that proves refined sign-balance properties on 321-avoiding alternating permutations respecting the first and last entries of the permutations respectively and obtain two sets of identities of Adin–Roichman type. 相似文献
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A. V. Ivanov 《Journal of Mathematical Sciences》1985,28(5):674-683
For second-order quasilinear degenerate elliptic equations, having the structure of
-elliptic equations in a bounded domain Rn, n2, one establishes theorems of existence and uniqueness for the generalized solutions of the first boundary-value problem, bounded together with their A -derivatives of first order and also of first and second order. The case of linear second-order
-elliptic equations are separately considered.Translated from Zapiski Nauchnykh Seminarov Leningradskogo Otdeleniya Matematicheskogo Instituta im. V. A. Steklova AN SSSR, Vol. 115, pp. 83–96, 1982. 相似文献
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In this paper, we shall introduce the concepts of fuzzy prime ideal, fuzzy Stone space, fuzzy fundamental set, etc. And the representations of a distributive lattice with 0, 1 (D_(01) denotes the equational class of such lattices) by fuzzy sets will be investigated and many useful results are obtained. 相似文献
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本文在Bergman空间Bqp(01)中研究关于旋转连续模的Hardy Littlewood逆定理,在通常条件下,得到了与在空间Hp(0
相似文献
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I_(01)逼近定理的另一证明 总被引:1,自引:0,他引:1
最近,王振宇讨论了多项式的0,1系数逼近(简称I_(01)逼近)问题,用其结果研究多项式计算中的系数舍入问题,提出了一个新的、较简单的系数舍入方法,证明了该方法使用方便并且误差小,[1]中关于I_(01)逼近定理的证明篇幅很长,我发现若采用阿贝尔变换, 相似文献
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I_(01)逼近和多项式计算中的系数舍入 总被引:1,自引:0,他引:1
本文首先讨论多项式的0,1系数多项式逼近(简称I_(01)逼近)问题,然后用所得到的结果研究多项式计算中的系数舍入问题,提出了一个新的、较为简单的系数舍入算法.证明了用这种舍人算法带来的舍入误差较通常的四舍五入(十进制)法或零舍一入(二进制)法要低得多,在使用方便和误差方面,都比一松信的算法为好. 相似文献
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The critical point set plays a central role in the theory of Tchebyshev approximation.Generally,in multivariate Tchebyshev approximation,it is not a trivial task to determine whether a set is critical ... 相似文献
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Write p
1, p
2…p
m
for the permutation matrix δ
pi, j
. Let S
n
(M) be the set of n×n permutation matrices which do not contain the m×m permutation matrix M as a submatrix. In [7] Simion and Schmidt show bijectively that |S
n
(123) |=|S
n
(213) |. In [9] this was generalised to a bijection between S
n
(12 p
3…p
m
) and S
n
(21 p
3…p
m
). In the present paper we obtain a bijection between S
n
(123 p
4…p
m
) and S
n
(321 p
4…p
m
).
Revised: March 24, 1999 相似文献
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I_(01)逼近和多项式计算中的系数舍入(续) 总被引:1,自引:0,他引:1
一、I_(01)逼近的不唯一性 [1]中我们证明了I_(01)逼近定理,指出:若有偶多项式P_(2n)(x)=sum from k-0 to n (a_(2k)x~(2k)),x∈[-1,1],其系数满足0≤a_(2k)<1,k=0,1,…,n,则存在一个次数至多为2n且只以0和1 相似文献
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本文证明了任何正阶的 Riesz 平均在 Besov 空间(?)_1~(01)(R)上有界,而结论对0阶的 Riesz 平均不成立.因此,Riesz 平均关于空间(?)_1~(01)(R)的临界阶是0. 相似文献
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