Method for quantitatively analyzing underground water numerical simulation uncertainty based on information entropy
An uncertainty and numerical simulation technology, applied in complex mathematical operations, data processing applications, electrical digital data processing, etc., can solve unreliable, variance concepts that cannot reasonably describe uncertainty in probability distributions, and concepts that cannot describe similar structures Problems such as model overlap and uncertainty, to achieve the effect of expanding the scope of application and reasonably describing
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[0032] Embodiment: In information theory, for discrete variable x, information entropy H is defined as:
[0033] H ( x ) = - Σ i p ( x i ) l o g p ( x i ) - - - ( 6 )
[0034] where p(x i ) for x i The probability. For a continuous variable x, the information entropy H is defined as:
[0035] H(x)=-∫f(x)logf(x)dx (7)
[0036] where f(x) is the probability density function of x.
[0037] The Kullback-Leibler (K-L) divergence (or relative entropy D) is used to represent the relative distance between two probability distributions:
[0038] D ...
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