Mathematical Modeling of Protein Complexes

Author:   Tatiana Koshlan ,  Kirill Kulikov
Publisher:   Springer International Publishing AG
Edition:   1st ed. 2018
ISBN:  

9783319983035


Pages:   367
Publication Date:   06 September 2018
Format:   Hardback
Availability:   Manufactured on demand   Availability explained
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Mathematical Modeling of Protein Complexes


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Overview

This book is devoted to the physical and mathematical modeling of the formation of complexes of protein molecules. The models developed show remarkable sensitivity to the amino acid sequences of proteins, which facilitates experimental studies and allows one to reduce the associated costs by reducing the number of measurements required according to the developed criteria. These models make it possible to reach a conclusion about the interactions between different amino acid chains and to identify more stable sites on proteins.  The models also take the phosphorylation of amino acid residues into account. At the end of the book, the authors present possible directions of application of their physical and mathematical models in clinical medicine.

Full Product Details

Author:   Tatiana Koshlan ,  Kirill Kulikov
Publisher:   Springer International Publishing AG
Imprint:   Springer International Publishing AG
Edition:   1st ed. 2018
Weight:   0.740kg
ISBN:  

9783319983035


ISBN 10:   3319983032
Pages:   367
Publication Date:   06 September 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Introduction.- Physical methods for studying proteins.- Physical properties of amino acids and proteins.- Selection of a biological objects.- Mathematical simulation of complex formation of protein molecules allowing for their domain structure.- Mathematical modeling of  histone dimers  formation in vitro with solutions of different ionic strength in the presence of monovalent salts.- Mathematical modeling  of the temperature  effect  on binding of monomeric proteins  in aqueous solutions by  example on histones  H2A, H2B, H3 and H4.- Mathematical modeling of the temperature  effect on binding of  different sites of protein BCL-XL  in aqueous solutions.- Mathematical modeling of the phosphorylation effect on the nature formation of biological complexes P53-MDM2 and P53-P300.

Reviews

It is to be expected that the monograph will be of interest to researchers in the field of applied proteomics who possess an aptitude for mathematical modelling and numerical simulation. (Nikola Popovic, zbMATH 1470.92004, 2021)


“It is to be expected that the monograph will be of interest to researchers in the field of applied proteomics who possess an aptitude for mathematical modelling and numerical simulation.” (Nikola Popovic, zbMATH 1470.92004, 2021)


Author Information

Tatiana Koshlan graduated from St. Petersburg State University, the department of Molecular Biophysics and Physics of Polymers. She is Master of Science in the field of biophysics. Now she is a post-graduate student at the department of Photonics, St. Petersburg State University. Her interdisciplinary research is in the field of biological and physical sciences. Her research is devoted to studying the interaction of biological molecules by physical methods, using mathematical tools to develop new technology and software with the ability to perform systematic measurements of various data sets of biological interactions. Kirill Kulikov has been a full professor since 2014 at Peter the Great St. Petersburg Polytechnical University, Institute of Applied Mathematics and Mechanics, Department of Higher Mathematics. He received his Ph.D. in Physics and Mathematics with «Mathematical Modeling of the Optical Properties of Multilayer Biological Systems and Structures in their Heterogeneous Conjugation» (2004). He has habilitation at the State Polytechnical University (Great St. Petersburg Polytechnical University) of St. Petersburg, Russia (Doctor Science in Physics and Mathematics). His Doctor of Science thesis title was «Analytical models of interaction of laser radiation with complex heterogeneous biological tissues» (2014). His research interests are theory diffraction theory, electrodynamics, physics of lasers, tissue optical methods of mathematical modeling in biological tissue optics and numerical method, biophysics. 

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