has been cited by the following article(s):
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[1]
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Mathematics Of Harmony As A New Interdisciplinary Direction And" Golden" Paradigm Of Modern Science-Volume 1: The Golden Section, Fibonacci Numbers …
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2020 |
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[2]
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Mathematics Of Harmony As A New Interdisciplinary Direction And" Golden" Paradigm Of Modern Science-Volume 2: Algorithmic Measurement Theory …
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2020 |
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[3]
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Mathematics Of Harmony As A New Interdisciplinary Direction And" Golden" Paradigm Of Modern Science-volume 3: the" Golden" Paradigm Of Modern …
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2020 |
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[4]
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The "golden" non-Euclidean geometry: Hilbert's fourth problem, "golden" dynamical systems, and the fine-structure constant
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World Scientific Publishing,
2016 |
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[5]
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The" golden" Non-euclidean Geometry
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2016 |
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[6]
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ТЕОРИЯ ИЗБЫТОЧНЫХ И СВЕРХИЗБЫТОЧНЫХ ИЗМЕРЕНИЙ: ФОРМАЛИЗОВАННОЕ ОПИСАНИЕ ЧЕТВЕРТОЙ ГРУППЫ КОМБИНАТОРНЫХ СПОСОБОВ …
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2014 |
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[7]
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ИСТОРИЯ, РЕЗУЛЬТАТЫ ГЛАВНАЯ МАТЕМАТИЧЕСКИЕ И ПРИЛОЖЕНИЙ ДЛЯ МАТЕМАТИКИ ГАРМОНИИ
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2014 |
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[8]
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Теория избыточных и сверхизбыточных измерений: формализованное описание пятой подгруппы третьей группы правил вывода уравнений …
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Вим?рювальна та обчислювальна техн?ка в технолог?чних процесах,
2014 |
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[9]
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публикации книги “The Mathematics of Harmony. From Euclid to Contemporary Mathematics and Computer Science”(Wor
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АП Стахов, А Эйнштейн - trinitas.ru,
2014 |
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[10]
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The Mathematics of Harmony, Hilbert's Fourth Problem and Lobachevski's New Geometries for Physical World
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Journal of Applied Mathematics and Physics,
2014 |
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[11]
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A History, the Main Mathematical Results and Applications for the Mathematics of Harmony
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Applied Mathematics,
2014 |
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