Two Mathematical Approaches to Inferring the Internal Structure of Proteins from their Shape

Authors

  • Naoto Morikawa

protein structure; protein-protein interactions; protein condensates

Abstract

Abstract not found

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How to Cite

Two Mathematical Approaches to Inferring the Internal Structure of Proteins from their Shape. (2021). Global Journal of Science Frontier Research, 21(F3), 1-25. https://doi.org/10.34257/GJSFRFVOL21IS3PG1

References

Naoto Morikawa (2014) Discrete Differential Geometry of n-Simplices and Protein Structure Analysis. 05(16), 2458-2463.

N Morikawa (2020) On the Defining Equations of Protein's Shape from a Category Theoretical Point of View. 11, 890-916.

Naoto Morikawa (2016) Discrete Differential Geometry of Triangles and Escher-Style Trick Art. 06(03), 161-166.

N Holmes (2020) YouTube views of contents uploaded domestically, 2010-11 and 2013.

Mac Lane, S (1998) Categories for the Working Mathematician.

Masaki Kashiwara, Pierre Schapira (2006) Categories and Sheaves.

B Milewski (2014) Preface: Talking to Programmers. 83-84.

A Hyman, C Weber, F Julicher (2014) Liquid-Liquid Phase Separation in Biology. 30, 39-58.

V Callier (2021) Unknown Title.

S Maclane, I Moerdijk (1992) Sheaves in Geometry and Logic: A First Introduction to Topos Theory.

Naoto Morikawa (2018) Global Geometrical Constraints on the Shape of Proteins and Their Influence on Allosteric Regulation. 09(10), 1116-1155.

Two Mathematical Approaches to Inferring the Internal Structure of Proteins from their Shape

Published

2021-07-02

How to Cite

Two Mathematical Approaches to Inferring the Internal Structure of Proteins from their Shape. (2021). Global Journal of Science Frontier Research, 21(F3), 1-25. https://doi.org/10.34257/GJSFRFVOL21IS3PG1