1)  inner automorphism
内同构
1.
In this paper we research mainly on the fundamental homomorphism theorem applied to direct products of groups and group of inner automorphisms of a group G.
该文就该定理在群直积和内同构等方面的应用进行了讨论并得到了一些有意义的结
2)  IBOC
带内同频
1.
FM IBOC(In Band On Channel) Digital Radio Broadcasting System;
FM IBOC(带内同频)数字音频广播系统
3)  intra-stream synchronization
内同步
1.
In the distributed environment of VOD system,intra-stream synchronization and inter-stream synchronization of data stream will be achieved by establishing the model of synchronization and computing buffers that data stream needs,and then,the synchronization of media in VOD will be solved.
介绍了在VOD系统的分布式环境下,通过建立同步模型,计算数据流所需的缓存区大小来实现数据流的内同步和外同步,从而解决了VOD中媒体的同步问题。
4)  intra-media synchronization
流内同步
1.
To managethe synchronization presentation of different media,a synchronization mechanism was proposed which used control information such as timestamp and sequence number provided by RTP(Real-time Transport Protocol) to implement intra-media synchronization and inter-synchronization synchroni.
利用RTP(实时传输协议)传输机制中的时间戳和序列号信息,提出同步控制算法,实现了流内同步和流间同步。
5)  obligation of cohabitation
婚内同居
6)  intra-media synchronization
媒体内同步
1.
Once an asynchronism occurs,a required corrective transmission frame rate of the media stream is fed back to the sender to compensate for delay jitter and network anomaly to restore intra-media synchronization.
该算法检测播放缓冲区的占用水平,发现失步时通过反馈的方式改变发送端媒体流的发送帧率,补偿时延抖动和网络异常,实现媒体内同步。
2.
A feedback control scheme for intra-media synchronization of stored multimedia streams is proposed.
本文提出了一种存储媒体的媒体内同步反馈控制算法,该方案是建立在缓冲区占用率控制基础上,通过周期性地检查缓冲区的占用情况来检测失步,并将其反馈给发送方,由发送方对发送帧速率进行调整。
参考词条
补充资料:内自同构


内自同构
inner automorphisn

内自同构〔加姗.血腑叫和即;朋抑e朋戚~MoP-中H3MI,群G的 由某个固定元素g〔G按下式定义的自同构(aul泊-Inorphjsm)毋 伞(x)=g一’xg.G的所有内自同构的集合在G的全部自同构的群中形成正规子群;这子群同构于G/Z(G),这儿z(G)是G的中心(见群的中心(cenile ofagro叩)).不是内自同构的自同构称为外自同构(。uter auto扛旧r-Phism). 其他有关的概念,包括么半群的内自同构(川刃吧rautolnorPhjsm of a Inonoid)(具有单位元的半群),环的内自同构(~auto双幻rphism of a ring),都是用可逆元以类似的方法引进的. B .H.PeMee邢班侧以.撰【补注】设g是L记代数,x‘g是使ad(x)二夕曰tx,y]为幂零变换的元,则 exn(ad(x))一id+ad(x)+去ad(x)2+…定义了g的自同构.这样的自同构称为g的内自同构(~automorphism).更一般地,由它们生成的群int(g)中的元称为内自同构,该群是Aut(g)的正规子群. 若G为具有半单Lie代数的实或复Le群(Liegro叩),则内自同构恰好构成G的自同构群Aut(G)的单位连通分支.
说明:补充资料仅用于学习参考,请勿用于其它任何用途。