Conditional Independences in Gaussian Vectors and Rings of Polynomials

机译：高斯载体和多项式环的条件独立性

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Inference among the conditional independences in nonde-generate Gaussian vectors is studied by algebraic techniques. A general method to prove implications involving the conditional independences is presented. The method relies on computations of a Groebner basis. Examples of the implications are discussed.

机译：通过代数技术研究了Nonde-Megentate高斯矢量的条件独立性之间的推断。提出了一种证明涉及条件独立性的含义的一般方法。该方法依赖于Groebner的计算。讨论了含义的示例。

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《International Workshop on Conditionals, Information, and Inference》|2005年||共10页
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Frantisek Matus;
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中图分类人工智能理论;
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Conditional Independences in Gaussian Vectors and Rings of Polynomials

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