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Applications of the new class of atomic-fractal functions to problems of antenna synthesis

机译:新类原子分数函数在天线综合问题中的应用

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The new class of fractal functions based on specific properties of atomic functions (AF) y{sub}r and π{sub}m [1-2] is proposed and justified in this work. For the first time, the new types of atomic-fractal functions (AFF) constructed on the base of combinations of Kravchenko AFF with classical nondifferentiable Boltzano (1830), Weierstrass (1872), Besicovitch (1922), Van-der-Waerden (1930), etc. functions [3-5] are obtained. The work consists of two parts. First of them is devoted to foundations of AF and their fractal properties. Here, the construction of AFF is also described. In the second part the applications of AFF for solving some problems of synthesis of discrete and continuous fractal radiating structures are presented. Numerical experiments and their comparison with results obtained by D. Werner et. al. [6] prove the efficiency of the new class of AFF.
机译:基于原子函数(AF)y {sub} R和π{Sub} M [1-2]的新类别的分数函数,并在这项工作中合理。首次,新型的原子分形函数(AFF)构建在克拉维克科法的古典非难的Boltzano(1830),Weierstrass(1872),BesiCovitch(1922),Van-der-waerden(1930 )等。获得功能[3-5]。工作包括两个部分。首先致力于AF的基础及其分形特性。这里,还描述了施工。在第二部分中,介绍了求解分离和连续分形辐射结构的一些问题的应用的应用。 D. Werner等结果的数值实验及其比较。 al。 [6]证明了新的课程的效率。

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