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灰色戀楓新蟲(chóng) (小有名氣)
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[交流]
求均勻(最優(yōu))拉丁超立方實(shí)驗(yàn)設(shè)計(jì)的matlab程序。 已有3人參與
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本人急需均勻(最優(yōu))拉丁超立方實(shí)驗(yàn)設(shè)計(jì)的matlab程序,請(qǐng)蟲(chóng)友們幫忙,感激不盡!! [ 發(fā)自手機(jī)版 http://www.gaoyang168.com/3g ] |
專(zhuān)家顧問(wèn) (著名寫(xiě)手)
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專(zhuān)家經(jīng)驗(yàn): +31 |

金蟲(chóng) (初入文壇)
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LHSDESIGN Generate a latin hypercube sample. X=LHSDESIGN(N,P) generates a latin hypercube sample X containing N values on each of P variables. For each column, the N values are randomly distributed with one from each interval (0,1/N), (1/N,2/N), ..., (1-1/N,1), and they are randomly permuted. X=LHSDESIGN(...,'PARAM1',val1,'PARAM2',val2,...) specifies parameter name/value pairs to control the sample generation. Valid parameters are the following: Parameter Value 'smooth' 'on' (the default) to produce points as above, or 'off' to produces points at the midpoints of the above intervals: .5/N, 1.5/N, ..., 1-.5/N. 'iterations' The maximum number of iterations to perform in an attempt to improve the design (default=5) 'criterion' The criterion to use to measure design improvement, chosen from 'maximin' (the default) to maximize the minimum distance between points, 'correlation' to reduce correlation, or 'none' to do no iteration. Latin hypercube designs are useful when you need a sample that is random but that is guaranteed to be relatively uniformly distributed over each dimension. |
新蟲(chóng) (小有名氣)
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