1) log|convex sequence
对数凸序列
2) majorizotion
对数凸数列
3) logarithm sequence
对数序列
4) increasing and log-convex ordering
增的对数凸序
5) convex sequence
凸序列
1.
In this paper we prove a class of operator convex sequences inequality by means of the theory of majorization.
利用控制不等式理论证明一类算子凸序列不等式,把凸序列不等式推广到算子。
2.
An inequality for convex sequence is proved by means of the control theory , Moreover the inequality established in is generalized.
利用控制不等式理论证明关于凸序列的一个不等式,推广了文献[8]中的结
3.
By means of the theory of majorization, some inequalities for convex sequences (including generalizations the well-known Nanson s inequality) are simply proved, and some applications are given thereof.
利用控制不等式理论简洁地证明了一类凸序列不等式 (包括著名的 Nanson不等式的几个推广 ) ,并给出若干应用 。
6) parametric sequence alignment
参数序列比对
1.
Research of parametric sequence alignment algorithm;
参数序列比对算法研究(英文)
补充资料：对数凸性
对数凸性
convex! t>.logarithmic
对数凸性(伽ve劝ty，l呢arithmic;.b.叩目阅‘.‘JJa.叫.M“-，恻翻〕 定义在区间上非负函数了的下述性质:若对j一区间中任意两点.、.与x，以及满足p十pZ二!的丁r意数P)O，P:>O，不等式 加!x，+p之x之)嘱、尸‘(x，)尸2(一、:)成立，则称.厂为对攀0妙门卿rithmlolls onVe、)瑕如一个函数是对数凸的，那么它或者恒等于0或者是严格正的且Inf为凸函数(实变量的)(eonVex几，netion(of a real variable)).几』飞Ky叩，l，x爬B撰卜斯宙译
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参考词条