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MINIMIZATION PROBLEM IN MULTIDIMENSIONAL SPACE

机译:多维空间中的最小化问题

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摘要

The problem of minimization of improperly stipulated functionals in multidimensional space is very important both theoretically (e.g., it is a relevant sub-procedure in the solution of the so-called inverse problem associated with information, communication and network systems, imaging recognition, etc.) and in an application sense (e.g., in the solution of various physico-chemical and geophysical problems). Leaving aside a detailed review of this issue, we point out only that the family of the minimization techniques may be subdivided conditionally into two groups: the first one includes methods that transform the initial non-convex space into a strict-convex one, while the second group deals with the methods that are adjusted to the specificity of the given non-convex space.
机译:多维空间中不正确规定的功能最小化的问题在理论上都很重要(例如,在解决与信息,通信和网络系统,成像识别等相关的所谓逆问题中,这是一个相关的子过程。 )和应用意义上(例如,解决各种物理化学和地球物理问题)。撇开这个问题的详细回顾,我们仅指出最小化技术的族可以有条件地细分为两类:第一个包括将初始非凸空间转换为严格凸空间的方法,而第二组研究针对给定非凸空间的特异性进行调整的方法。

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