- 马尔柯夫过程
- 马尔科夫过程
- 马尔可夫过程, 马尔可夫处理
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markov process中文什么意思
例句与用法
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- Successfully applied markov process to analyze the change of vegetation cover , and point out the change of vegetation transition is not a single markov process but a multi - markov process and also is a long term process . 9 . the writer proved that under the 8km resolution , the markov process ca n ' t estimate the trend of land use by two term - data no matter it ' s sequence or at intervals . through analyzing the change of each vegetation area , the change of spatial data and the markov process , the main conclusions are : in plain of china western arid land , the desert area decreased and the oasis area increased , most of the increase represents extension of the traditional oasis
利用回归方程对今后的植被变化情况进行了模拟预测，其结果具有一定的参考价值；南京气象学院博士学位论文8 .将马尔科夫过程成功地应用于中国西部干早区的植被变化分析当中，指出，植被的转移变化不是一重马尔科夫过程，而是一个多重的马尔科夫过程;而且是一个步长较长的马尔科夫过程; 9 .证明在8klll尺度下，马尔科夫过程不能使用两期的土地利用变化来预测土地利用的发展趋势，无论这两期的时间是连续的还是有一定时间间隔的;通过各类植被的面积变化、空间变化及马尔科夫过程分析认为:中国西部干旱区在平原区整体上荒漠面积减少，绿洲面积增加，绿洲的面积扩大主要表现在原有绿洲的扩大。 - In this dissertation , we first state briefly the developmental history , the present condition of queueing theory , the markovization of queueing system and the research situation for several types of ergodicity , and induce the preliminary knowledge of markov processes and markov skeleton processes , and then the dissertation discusses mainly focus on several problems which exist in researching gi / g / l queueing system , which are categoried as follows : ( i ) non - equilibrium theory for gi / g / 1 queueing system ( l ) we present the equation which satisfies the transient distribution of l ( t ) for the three special cases m / m / 1 , gi / m / 1 and m / g / 1 queue of gi / g / 1 queueing system , and proves that the length l ( t ) of gi / g / 1 queueing system satisfy three types of equation , and their minimal nonnegative solution are unique bounded solutions
归纳了马尔可夫过程和马尔可夫骨架过程的有关的初步知识。然后，本文重点讨论了当前在gi g 1排队系统中待研究的如下几个问题： (一) gi g 1排队系统的非平衡理论( 1 )给出gi g 1排队系统及其三个特例m m 1 ， gi m 1和m g 1排队系统的队长l ( t )的瞬时分布所满足的方程。证明gi g 1排队系统的队长l ( t )满足三种不同方程，并且是这些方程的最小非负解，也是唯一有界解。