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On Improving the Calculation efficiency in Certain Classes of Hypercomplex Numerical Systems

机译:关于提高某些超复杂数值系统的计算效率

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摘要

A method of calculation efficiency is considered in representing information in complex numbers and their extensions, i.e. in hypercomplex numerical systems which are widely used in various fields of science and engineering. The isomorphous transitions are studied in certain classes of commutative associative extensions of complex numbers of the third and fourth orders. The method is efficient in simulating a wide spectrum of problems of electrodynamics, solid state Mechanics, theoretical physics and others.
机译:在以复数及其扩展表示信息时,即在广泛用于科学和工程领域的超复数值系统中,考虑了一种计算效率的方法。在某些类别的三阶和四阶复数的可交换缔合扩展中研究了同构过渡。该方法可以有效地模拟广泛的电动力学,固态力学,理论物理等问题。

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