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positive delayed
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  正延迟
     In this paper,we prove that class I_0 of positive delayed renewal sequence Sengroup consists precisely of elenents v(∞, 1, p)( 0
     本文讨论了正延迟更新序列半群D ̄+的I_0类构成。 证明了更新序列半群D ̄+的I_0类由一切形如V(∞,1,p)(0<p<1)和D ̄+中满足的单调上升序列(V_n)所成。
短句来源
     THE CONSTRUCTioN OF CLAss I_0 FOR POSITIVE DELAYED RENEWAL SEQUENCE SEMIGROUPS
     正延迟更新序列半群的I_0类构成
短句来源
     THE DENSITY OFPRIME CLASS IN POSITIVE DELAYED RENEWAL SEQUENCE ELEMENT SEMIGROUP
     正延迟更新序列元半群中素元的稠密性
短句来源
     In this paper,it is discussed that the U-sequence uniqueness problem of delayedrenewal sequence elements and the density of prime class in positive delayed renewal sequenceelement semigroup was proved.
     本文讨论了延迟更新序列的U序列唯一性问题并利用索正延迟更新序列元的判别法证明了半群中素元稠密.
短句来源
     A sequence (vn, n ≥ 1) is called a delayed renewal sequence if and only if it is a transition probability sequence (pij(n), n ≥ 1) of a Markov chain for some i and j. In this paper, we prove that the delayed renewal sequence semigroup has property ILID (that is, an infinitesimal array limit is infinitely devisible), and that the. semigroup of positive delayed renewal sequences is a Delphic semigroup.
     称一序列(v_n,n>1)是延迟更新序列当且仅当它是转移概率序列(p_(ij)(n),n>1)。在本文我们证明了延迟更新序列半群具有性质ILID(即无穷小阵的极限是无穷可分的),并且证明了正延迟更新序列半群是一Delphic半群。
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  “positive delayed”译为未确定词的双语例句
     The research reveals that combining strategy training with classroom activities can enhance the students' strategy use awareness, arouse their learning interest. It proves to be definitely helpful to improve the students' comprehensive achievement in study with obvious positive delayed result.
     研究发现,学习策略的分散训练,不仅能够增强学生的策略使用意识,而且可以提高学生的学习兴趣,有效提高学生英语综合成绩且有明显的延期效果。
短句来源
  相似匹配句对
     There was positive correlation between delayed diagnosis and mortality.
     延误诊断与病死率呈正相关。
短句来源
     TIME-DELAYED POSITIVE FEEDBACK STRUCTURE AND ITS DYNAMICAL BEHAVIOR
     延时正反馈结构及其动力学行为
短句来源
     troponin I positive;
     肌钙蛋白阳性。
短句来源
     oxidase positive;
     氧化酶阳性;
短句来源
     Delayed Discitis
     迟发性椎间盘炎
短句来源
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  positive delayed
The animals showed a positive delayed-type hypersensitivity (DTH) response at 10 days postinoculation, indicating that the anterior chamber-associated immune deviation was transient after HSV-1 inoculation.
      
However, for subjects who performed well, lowered standards predicted positive delayed affect.
      
IgG-specific antibody (titers 4 to 1,024) was detected in the serum of 78 % of the cryptococcosis patients tested and in 61 % of the serum from healthy individuals with positive delayed skin hypersensitivity to cryptococcin.
      
EP-1 elicited positive delayed skin reactions in all of 8 patients with chromomycosis, of which 7 caused by F.
      
PolyI:polyC12U subjects were more likely to exhibit positive delayed-type hypersensitivity responses than placebo recipients.
      
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In this paper, we apply Delphic-semigroups theory that is initiated by D. G. Kendall to delayed renewal sequences. First, we discuss some fundamental properties of delayed renewal sequences and prove that delayed renewal sequences constitute a semigroup. Secondly, we define delayed renewal sequence element and derive a necessary and sufficient condition for positive infinitely divisible delayed renewal sequence element. Finally, we prove that semigroup of positive delayed renewal sequence elements is a...

In this paper, we apply Delphic-semigroups theory that is initiated by D. G. Kendall to delayed renewal sequences. First, we discuss some fundamental properties of delayed renewal sequences and prove that delayed renewal sequences constitute a semigroup. Secondly, we define delayed renewal sequence element and derive a necessary and sufficient condition for positive infinitely divisible delayed renewal sequence element. Finally, we prove that semigroup of positive delayed renewal sequence elements is a Delphic-semigroup.

本文把D.G.Kendall提出的Delphic半群理论应用于延迟更新序列。首先讨论延迟更新序列一些基本性质并证明延迟更新序列的半群性,进而定义延迟更新序列元,给出正无穷可分延迟更新序列元一个充要条件,最后证明正延迟更新序列元构成一个Delphic半群。

In this paper,we prove that class I_0 of positive delayed renewal sequence Sengroup consists precisely of elenents v(∞, 1, p)( 0

本文讨论了正延迟更新序列半群D ̄+的I_0类构成。证明了更新序列半群D ̄+的I_0类由一切形如V(∞,1,p)(0<p<1)和D ̄+中满足的单调上升序列(V_n)所成。

A sequence (vn, n ≥ 1) is called a delayed renewal sequence if and only if it is a transition probability sequence (pij(n), n ≥ 1) of a Markov chain for some i and j. In this paper, we prove that the delayed renewal sequence semigroup has property ILID (that is, an infinitesimal array limit is infinitely devisible), and that the.semigroup of positive delayed renewal sequences is a Delphic semigroup.

称一序列(v_n,n>1)是延迟更新序列当且仅当它是转移概率序列(p_(ij)(n),n>1)。在本文我们证明了延迟更新序列半群具有性质ILID(即无穷小阵的极限是无穷可分的),并且证明了正延迟更新序列半群是一Delphic半群。

 
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