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A ray casting method for the computation of the area of feasible solutions for multicomponent systems: Theory, applications and FACPACK-implementation

机译:用于计算多组分系统可行解决方案领域的光线铸造方法:理论,应用和投影实施

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摘要

Multivariate curve resolution methods suffer from the non-uniqueness of the solutions. The set of possible nonnegative solutions can be represented by the so-called Area of Feasible Solutions (AFS). The AFS for an s-component system is a bounded (s - 1)-dimensional set. The numerical computation and the geometric construction of the AFS is well understood for two- and three-component systems but gets much more complicated for systems with four or even more components.
机译:多变量曲线分辨率方法患有溶液的非唯一性。 该组可能的非负面解决方案可以由所谓的可行解决方案(AFS)的区域表示。 S-Companion系统的AFS是有界(S-1)的集合。 对于两组和三组件系统,AFS的数值计算和几何构造是很好的,但对于具有四个甚至更多组件的系统来说更复杂。

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