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首页> 外文期刊>Pattern recognition and image analysis: advances in mathematical theory and applications in the USSR >Algorithms for Estimate Calculations Designed for the Case of 2D Support Sets. Part 1: Rectangular Support Sets
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Algorithms for Estimate Calculations Designed for the Case of 2D Support Sets. Part 1: Rectangular Support Sets

机译:为2D支持集设计的估算计算算法。第1部分:矩形支撑集

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摘要

Most of the advanced data processing and analysis technologies designed for solving domain-specific problems employ the automation and optimization techniques of decision-making based on "real" (incomplete, indirect, heterogeneous, inconsistent, erroneous, etc.) information. The methods of mathematical theory of pattern recognition play an important role here. To carry out image recognition, we need an image representation that corresponds to the requirements of the efficient recognition algorithm chosen for the task. A vast majority of the efficient image recognition algorithms only work with image descriptions or models. To completely use the information contained in images, it is necessary to overcome the principal discrepancy between the nature of images and the data-extraction techniques based on symbol models of images. Thus, there is a practical need for an efficient recognition algorithm that directly deals with images and their fragments. Moreover, the algorithm should provide the possibility of posing and solving the problem of choosing the best recognition algorithm. This class of algorithms-algorithms of estimate calculations based on 2D information (2D-AEC)-was defined by I. Gurevich as a special type of the classical model of the recognition algorithms based on estimate calculations (AEC) introduced by Yu. Zhuravlev. Generally, the AEC model can cope with the spatial (2D) image structure. The principal feature of the 2D-AEC is the use of the proximity of objects in spatial support sets, i.e., in images and their fragments. The range of the problems of 2D-AEC includes the enumeration and investigation of spatial support sets as well as definition of the subclasses of algorithms (corresponding to the types of the support sets) which allow one to produce efficient formulas that model the work of the algorithms. In this work, we find these formulas for the particular subclass of 2D-AEC-algorithms of estimate calculations with rectangular support sets.
机译:为解决特定于领域的问题而设计的大多数高级数据处理和分析技术都采用基于“真实”(不完整,间接,异构,不一致,错误等)信息的决策自动化和优化技术。模式识别的数学理论方法在这里起着重要的作用。为了进行图像识别,我们需要一个与该任务选择的有效识别算法要求相对应的图像表示。绝大多数有效的图像识别算法仅适用于图像描述或模型。为了完全使用图像中包含的信息,有必要克服图像本质和基于图像符号模型的数据提取技术之间的主要差异。因此,实际需要直接处理图像及其片段的有效识别算法。此外,该算法应提供摆出和解决选择最佳识别算法的问题的可能性。此类算法-基于2D信息(2D-AEC)的估计计算算法-由I. Gurevich定义,是Yu提出的基于估计计算(AEC)的识别算法经典模型的一种特殊类型。茹拉夫列夫。通常,AEC模型可以处理空间(2D)图像结构。 2D-AEC的主要特征是在空间支持集(即图像及其片段)中使用对象的接近度。 2D-AEC的问题范围包括对空间支持集的枚举和研究,以及算法子类的定义(与支持集的类型相对应),这些算法允许人们生成有效的公式来模拟模型的工作。算法。在这项工作中,我们为带有矩形支持集的估计计算的2D-AEC算法的特定子类找到了这些公式。

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