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Verification of the RRA-Algorithm Regularization for the Analysis of Stochastic Structures in Bioinformatic Intelligent Systems

机译:验证生物信息智能系统中随机结构分析的RA算法正规化

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This article deals with methods for the analysis of experimental data in intelligent systems for medical monitoring, the control of diagnostic and therapy processes and biomedical facilities. These methods are relevant for creating mathematical models for dynamic systems with stochastic properties as well as for managing complex subsystems of bio information systems (BIS).The nonlinear dynamic properties of such structures and their evolution in terms of random processes and values manifest themselves as complex (non-Gaussian, polymodal) distributions to be subject to correct identification.The distribution law for stochastic characteristics is necessary to form a mathematical probabilistic model of a local object for the BIS control. Based thereon it is possible to present an experimental-mathematical model of the human respiratory or digestive system functioning, to create systems for monitoring of critical parameters in the course of therapy, to predict and synthesize medicines. When identifying the distribution laws for stochastic structures, it is necessary to solve systems of ill-conditioned equations.BIS models in the form of differential or integral equations also require to solve high-order approximating algebraic systems. Algorithms for solving ill-conditioned systems are based on regularization methods. For these purposes the article suggests the RRA-algorithm procedure. The RRA-algorithm is a variation of the Tikhonov method and it is suggested as a regularization method for first kind Fredholm integral equation. To verify the RRA-algorithm for solving systems of algebraic equations with conditioning numbers of level 1012and higher, solutions of test first kind Fredholm integral equation are presented.
机译:本文涉及分析智能系统实验数据的方法,用于医疗监测,控制诊断和治疗过程和生物医学设施。这些方法对于创造具有随机性能的动态系统的数学模型以及管理BIO信息系统(BIS)的复杂子系统。这种结构的非线性动态特性及其在随机过程和值的演变,称为复杂(非高斯,多种)分布以进行正确的识别。随机特征的分配法是为BIS控制的局部物体的数学概率模型是必要的。基于其间,可以提出人类呼吸或消化系统功能的实验 - 数学模型,以创建用于监测治疗过程中关键参数的系统,以预测和合成药物。当识别随机结构的分配规律时,有必要解决差分或整体方程形式的不成条件方程的系统也需要解决高阶近似代数系统。解决不良系统的算法基于正则化方法。有关这些目的,文章表明RRA算法程序。 Rra算法是Tikhonov方法的变化,并且建议作为第一种Fredholm积分方程的正则化方法。为了验证利用调节级别1012的调节数来求解代数方程式的RRA算法,呈现了测试第一种类弗雷德霍姆积分方程的求和。

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