Hear from Prof. Gennadiy Vladimirovich Zhizhin, Chemistry expert with over 20+ years of experience

Exploring The Mystery of the World of Chemistry: The Geometry Of High-Dimensional Polytopes

By IGI Global on Jan 13, 2023
Biochemistry is a complicated subject that seeks to explain how inanimate chemicals like carbohydrates and proteins can give rise to living organisms (NewScientist). The majority of the chemical elements form chemical compounds with molecules of higher dimensions. This fact is essential for analyzing molecular interactions, including nanomedicine, nanotoxicology, and quantum biology. The scholarly reference, The Geometry of Higher-Dimensional Polytopes (ISBN: 9781522569688), published by IGI Global, explores the methods and applications of the structures of binary compounds. It gives us a hint to enter the vast universe of biochemistry. To help researchers better understand this mystery world, Prof. Gennadiy Vladimirovich Zhizhin, with over 20 years of experience in chemistry, introduces his research series beginning from The Geometry of Higher-Dimensional Polytopes.

Monograph of Zhizhin G.V., The Geometry of High-Dimensional Polytopes (ISBN: 9781522569688) published by IGI Global, marked the beginning of the creation of a new geometry of the world around us on planet Earth. Exploring the real geometric forms of chemical compounds and biological formations in the monograph it is proved that their elementary units have the highest dimension. Higher dimension is not a formal way of describing complex structures, but a fundamental property of natural compounds. Therefore, to understand the essence of the processes occurring in nature, it is necessary to have knowledge about the properties of higher-dimensional polytopes, not limited to mentioning the hypercube and cross-polytope.
9781522569688
The Geometry of Higher-Dimensional Polytopes
Profs. Gennadiy Vladimirovich Zhizhin(Russian Academy of Sciences, Russia)
©2019| 286 pgs. | ISBN13: 9781522569688
  • Covers Topics such as Chemical Compounds, Symmetry Transformation, and DNA structures
  • Ideal for Researchers, Academicians, and Students
  • Edited by a Leading Researcher in Chemistry with over 20+ Years of Experience
  • Excellent Addition to Your Institution’s Library
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The initial course of this knowledge is presented in this monograph. This knowledge has already been used in the further development of individual chapters of the monograph in subsequent monographs. Almost at the same time, a little later, a book Zhizhin G.V., Attractors and Higher Dimensions in Population and Molecular Biology (ISBN: 9781522596516) came out of print, in which the geometry of DNA, RNA and protein molecules is considered in detail, as objects of the highest dimension.
A year later, a book Zhizhin G.V., Nanotechnologies and Clusters in the Spaces of Higher Dimension (ISBN: 9781799837848) was published by IGI Global, in which it is proved that clusters known in nanotechnology also have a higher dimension.
In the next monograph Zhizhin G.V. Normal Partitions and Hierarchical Fillings of N-Dimensional Spaces (ISBN: 9781799867685), for the first time, Hilbert's problem on the construction of n-dimensional spaces, which was posed more than 100 years ago, was solved.
The next monograph Zhizhin G.V., The Classes of Polytopes Higher Dimensions in Physics, Chemistry and Biology (ISBN: 9781799883746) was devoted to the classification of higher-dimensional polytopes encountered in physics, chemistry, biology, and mathematics.
The last monograph of this series Zhizhin G.V., Non-Euclidean Geometry in Materials of Living and Non-Living Matter in the Space of the Highest Dimension is especially important. It proves that the geometry of higher-dimensional polytopes is a non-Euclidean geometry. The non-Euclidean nature of this geometry is not related to the curvature of space, as is the case in the geometries of Lobachevsky and Riemann. It is a consequence of the properties of higher-dimensional polytopes. Thus, our entire earthly world is non - Euclidean and its components have a higher dimension. This requires a significant change in our ideas about the world around us. The monograph The Geometry of Higher-Dimensional Polytopes (ISBN: 9781522569688) can be considered as the initial step on this path of education.
View Prof. Gennadiy Vladimirovich Zhizhin's More Titles
9781522596516
Attractors and Higher Dimensions in Population and Molecular Biology
Profs. Gennadiy Vladimirovich Zhizhin(Russian Academy of Natural Sciences, Russia)
©2019| 232 pgs. | ISBN13: 9781522596516
  • Covers Topics such as Gene Analysis, Crossbreeding, and Reproduction
  • Ideal for Academics, Researchers, Biologists, and Mathematicians
  • Excellent Addition to Your Institution’s Library
  • Edited by a Leading Researcher in Chemistry with over 20+ Years of Experience
Quick Links
Bibliographic Information
Table of Contents
Recommend to Library
Access Full Text
IGI Global Online Bookstore
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GOBI
OASIS
ProQuest e-Book Central
EBSCOhost
9781799837848
Nanotechnologies and Clusters in the Spaces of Higher Dimension
Profs. Gennadiy Vladimirovich Zhizhin(Independent Researcher, Russia)
©2021| 286 pgs. | ISBN13: 9781799837848
  • Covers Topics such as Intermetallic Compounds, Incident Conservation Law, and Applied Mathematics
  • Ideal for Practitioners, Scientists, Engineers, Physicists, and Mathematicians
  • Edited by a Leading Researcher in Chemistry with over 20+ Years of Experience
  • Excellent Addition to Your Institution’s Library
Quick Links
Bibliographic Information
Table of Contents
Recommend to Library
Access Full Text
IGI Global Online Bookstore
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GOBI
OASIS
ProQuest e-Book Central
EBSCOhost
9781799867685
Normal Partitions and Hierarchical Fillings of N-Dimensional Spaces
Profs. Gennadiy Vladimirovich Zhizhin(Russian Academy of Natural Sciences, Russia)
©2021| 280 pgs. | ISBN13: 9781799867685
  • Covers Topics such as Chemical Compounds, Normal Partitions of Spaces, and Parallelohedra
  • Ideal for Practitioners, Stakeholders, Researchers, and Academicians
  • Indexed by Scopus
  • Excellent Addition to Your Institution’s Library
Quick Links
Bibliographic Information
Table of Contents
Recommend to Library
Access Full Text
IGI Global Online Bookstore
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GOBI
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9781799883746
The Classes of Higher Dimensional Polytopes in Chemical, Physical, and Biological Systems
Profs. Gennadiy Vladimirovich Zhizhin(Russian Academy of Natural Sciences, Russia)
©2022| 366 pgs. | ISBN13: 9781799883746
  • Covers Topics such as Heredity, Geometry, and Dimensions
  • Ideal for Researchers, Scholars, Academicians, Practitioners, Industry Professionals
  • Edited by a Leading Researcher in Chemistry with over 20+ Years of Experience
  • Excellent Addition to Your Institution’s Library
Quick Links
Bibliographic Information
Table of Contents
Recommend to Library
Access Full Text
IGI Global Online Bookstore
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GOBI
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EBSCOhost

Disclaimer: The opinions expressed in this article are the author’s own and do not reflect the views of IGI Global.
About the Editor
Prof. Gennadiy Vladimirovich Zhizhin was evacuated from Leningrad during the blockade. He has been head of the Russian Federation Branch of the European Society of Mathematical Chemistry, an academician of the Russian Academy of Natural Science, and a corresponding member of the Russian Ecological Academy. He has also been a senior fellow at the Institute of Silicate Chemistry, Russian Academy of Sciences and a professor at North-Western State Technical University.

About IGI Global

Founded in 1988 and headquartered in Hershey, Pennsylvania, USA with a subsidiary office (IGI Science and Technology, Ltd.) operating out of Beijing, China, IGI Global is a leading medium-sized independent international academic publisher of scholarly reference sources. They are committed to facilitating the discovery of pioneering scientific research that enhances and expands the body of knowledge available to the research community through traditional and open access publishing workflows. Working in close collaboration with more than 150,000+ expert researchers and professionals from leading institutions, IGI Global publishes quality peer-reviewed content across 350+ topics in 11 core subject areas, including business, computer science, education, engineering, healthcare, social sciences, and more. Learn more about IGI Global here.

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