通过上述统计分析发现,大多数文献都采用了直接求解,这种方法最便利,但只适合非信息先验和部分特定先验分布。采用MCMC方法,由非周期平稳马尔科的英语翻译

通过上述统计分析发现,大多数文献都采用了直接求解,这种方法最便利,但只

通过上述统计分析发现,大多数文献都采用了直接求解,这种方法最便利,但只适合非信息先验和部分特定先验分布。采用MCMC方法,由非周期平稳马尔科夫链的性质可知,无论样本点的初始值如何选取,经过一定步数的迭代后样本点都将达到其平稳分布,即目标参数的后验分布空间,适应各种不同情况,但计算量复杂。采用MCM,适合情况和计算量居中。
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结果 (英语) 1: [复制]
复制成功!
Through the above statistical analysis, it is found that most of the literature uses direct solution. This method is the most convenient, but it is only suitable for non-information priors and certain prior distributions. Using the MCMC method, it can be seen from the nature of the non-cyclic stationary Markov chain that no matter how the initial value of the sample point is selected, the sample point will reach its stable distribution after a certain number of iterations, that is, the posterior distribution space of the target parameter. Adapt to a variety of different situations, but the amount of calculation is complicated. With MCM, the suitability and the amount of calculation are centered.
正在翻译中..
结果 (英语) 2:[复制]
复制成功!
Through the above statistical analysis, it is found that most of the literature uses direct solution, which is the most convenient method, but only suitable for non-information a priori and some specific a priori distribution. Using mcMC method, the nature of non-periodic smooth Markov chain can be known, no matter how the initial value of the sample point is selected, after a certain number of iterations, the sample point will reach its smooth distribution, that is, the post-test distribution space of the target parameters, adapted to different situations, but the calculation is complex. With MCM, the right situation and calculation are centered.
正在翻译中..
结果 (英语) 3:[复制]
复制成功!
Through the above statistical analysis, it is found that most literatures use direct solution, which is the most convenient method, but only suitable for non information prior and some specific prior distributions. Using MCMC method, we can know from the properties of the non periodic stationary Markov chain that no matter how the initial value of the sample points is selected, after a certain number of iterations, the sample points will reach their stable distribution, that is, the posterior distribution space of the target parameters, which can adapt to various situations, but the calculation is complex. MCM is used, which is suitable for the situation and the amount of calculation.<br>
正在翻译中..
 
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