Calabi-Yau Manifolds in Biology and Biological String-Brane Theory

Chang, Yi-Fang

doi:10.14704/nq.2015.13.4.875

Cited by 6 publications

(5 citation statements)

References 36 publications

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“…Should we talk about a new paradigm of 'biologic quantum cosmology' and revisit the philosophical foundations of quantum theory? A few papers are already written in this direction [39][40][41].…”

Section: Discussionmentioning

confidence: 99%

Finite Groups for the Kummer Surface: The Genetic Code and a Quantum Gravity Analogy

et al. 2021

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The Kummer surface was constructed in 1864. It corresponds to the desingularization of the quotient of a 4-torus by 16 complex double points. Kummer surface is known to play a role in some models of quantum gravity. Following our recent model of the DNA genetic code based on the irreducible characters of the finite group G5:=(240,105)≅Z5⋊2O (with 2O the binary octahedral group), we now find that groups G6:=(288,69)≅Z6⋊2O and G7:=(336,118)≅Z7⋊2O can be used as models of the symmetries in hexamer and heptamer proteins playing a vital role for some biological functions. Groups G6 and G7 are found to involve the Kummer surface in the structure of their character table. An analogy between quantum gravity and DNA/RNA packings is suggested.

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Section: Discussionmentioning

confidence: 99%

Finite Groups for the Kummer Surface: The Genetic Code and a Quantum Gravity Analogy

et al. 2021

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“…and revisit the philosophical foundations of quantum theory? A few papers are already written in this direction [34,35] and [36].…”

Section: Discussionmentioning

confidence: 99%

Finite Groups for the Kummer Surface: the Genetic Code and a Quantum Gravity Analogy

Planat

Chester²,

Aschheim

et al. 2021

Preprint

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The Kummer surface was constructed in 1864. It corresponds to the desingularisation of the quotient of a 4-torus by 16 complex double points. Kummer surface is kwown to play a role in some models of quantum gravity. Following our recent model of the DNA genetic code based on the irreducible characters of the finite group G5:=(240,105)&cong;Z5⋊2O (with 2O the binary octahedral group), we now find that groups G6:=(288,69)&cong;Z6⋊2O and G7:=(336,118)&cong;Z7⋊2O can be used as models of the symmetries in hexamer and heptamer proteins playing a vital role for some biological functions. Groups G6 and G7 are found to involve the Kummer surface in the structure of their character table. An analogy between quantum gravity and DNA/RNA packings is suggested.

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“…Further, this may combine the extensive graph theory, which includes five types of the basic elements: various solid lines, dotted lines, wavy lines, and vertices, fields. Variegated Calabi-Yau manifolds and superstring-branes correspond to multiformity of biological structures [23]. Based on a discussion of the topological physics, we introduced the general topological sciences, and researched string and its developments.…”

Section: Nonlinear Biology and Topological Biologymentioning

confidence: 99%

Developments of Mathematical-Physical Biology, Matrix Mechanics in Pharmacology, and Medicine with Time Sequences

Chang¹

2021

SJSR

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First, some mathematical and physical developments of biology and medicine are discussed, including biofield and biological electromagnetics. Second, we research nonlinear biology and biotopology, in which some knots may describe the protein folding. Third, symbolic dynamics of biology and the extensive quantum biology are researched. Fourth, we study the biothermodynamics and entropy. In thermodynamics of pharmacology, the main effects of various drugs are to promote internal interactions in body, and entropy decrease. Further, we introduce the diagnostic space, treatment space and some medicinal vectors, and propose the matrix mechanics of pharmacology. Finally, we research biology, medicine and pharmacology with time sequences. If we master the medication time, this will be able to get the minimum amount of medication, and the drugs can play the maximum treatment effect. If period is accurate, it can determine the time of play, negotiations, attack, etc. But, period of each individual should be change follow age, etc. This is a very valuable research.

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Calabi-Yau Manifolds in Biology and Biological String-Brane Theory

Cited by 6 publications

References 36 publications

Finite Groups for the Kummer Surface: The Genetic Code and a Quantum Gravity Analogy

Finite Groups for the Kummer Surface: The Genetic Code and a Quantum Gravity Analogy

Finite Groups for the Kummer Surface: the Genetic Code and a Quantum Gravity Analogy

Developments of Mathematical-Physical Biology, Matrix Mechanics in Pharmacology, and Medicine with Time Sequences

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