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Biotechnology --- Biotechnology. --- Systems Biology. --- Biology, Systems --- Biotechnologies --- synthetic biology --- metabolic engineering --- natural products --- enzyme engineering --- biosystems engineering --- genome editing --- Systems Theory --- Chemical engineering --- Genetic engineering --- Bioengineering
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This book is based on a one semester course that the authors have been teaching for several years, and includes two sets of case studies. The first includes chemostat models, predator-prey interaction, competition among species, the spread of infectious diseases, and oscillations arising from bifurcations. In developing these topics, readers will also be introduced to the basic theory of ordinary differential equations, and how to work with MATLAB without having any prior programming experience. The second set of case studies were adapted from recent and current research papers to the level of the students. Topics have been selected based on public health interest. This includes the risk of atherosclerosis associated with high cholesterol levels, cancer and immune interactions, cancer therapy, and tuberculosis. Readers will experience how mathematical models and their numerical simulations can provide explanations that guide biological and biomedical research. Considered to be the undergraduate companion to the more advanced book "Mathematical Modeling of Biological Processes" (A. Friedman, C.-Y. Kao, Springer – 2014), this book is geared towards undergraduate students with little background in mathematics and no biological background.
Biology - General --- Biology --- Health & Biological Sciences --- Mathematical and Computational Biology. --- Mathematical Applications in the Physical Sciences. --- Systems Biology. --- Biomathematics. --- Mathematical physics. --- Systems biology. --- Biological systems. --- Mathematics --- Biosystems --- Systems, Biological --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Physical mathematics --- Physics --- Philosophy
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This SpringerBrief focuses on clinical nutrition research, particularly on the effects of slowly absorbed carbohydrates on postprandial glucose metabolism in type 2 diabetes. Slowlyabsorbed carbohydrates will cause gradual increases in blood glucose and insulin levels, and may therefore be effective as part of a treatment strategy for glycemic control and reduction of cardiovascular complications in type 2 diabetes.
Biology - General --- Biology --- Health & Biological Sciences --- Carbohydrates --- Non-insulin-dependent diabetes. --- Metabolism. --- Adult onset diabetes --- Ketosis resistant diabetes --- Maturity onset diabetes --- NIDDM (Diabetes) --- Noninsulin-dependent diabetes --- Stable diabetes --- Type II diabetes --- Type 2 diabetes --- Carbohydrate metabolism --- Diabetes --- Biological models. --- Endocrinology. --- Systems Biology. --- Internal medicine --- Hormones --- Models, Biological --- Systems biology. --- Biological systems. --- Endocrinology . --- Biosystems --- Systems, Biological --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Philosophy
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This book discusses the ways in which mathematical, computational, and modelling methods can be used to help understand the dynamics of intracellular calcium. The concentration of free intracellular calcium is vital for controlling a wide range of cellular processes, and is thus of great physiological importance. However, because of the complex ways in which the calcium concentration varies, it is also of great mathematical interest.This book presents the general modelling theory as well as a large number of specific case examples, to show how mathematical modelling can interact with experimental approaches, in an interdisciplinary and multifaceted approach to the study of an important physiological control mechanism. Geneviève Dupont is FNRS Research Director at the Unit of Theoretical Chronobiology of the Université Libre de Bruxelles;Martin Falcke is head of the Mathematical Cell Physiology group at the Max Delbrück Center for Molecular Medicine, Berlin;Vivien Kirk is an Associate Professor in the Department of Mathematics at the University of Auckland, New Zealand; James Sneyd is a Professor in the Department of Mathematics at The University of Auckland, New Zealand. .
Mathematics. --- Neurosciences. --- Biomathematics. --- Systems biology. --- Biological systems. --- Mathematical and Computational Biology. --- Biological Networks, Systems Biology. --- Cellular signal transduction. --- Cellular signal transduction --- Mathematical models. --- Cellular information transduction --- Information transduction, Cellular --- Signal transduction, Cellular --- Bioenergetics --- Cellular control mechanisms --- Information theory in biology --- Systems Biology. --- Neural sciences --- Neurological sciences --- Neuroscience --- Medical sciences --- Nervous system --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Mathematics --- Philosophy
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This volume is a tutorial for the study of dynamical systems on networks. It discusses both methodology and models, including spreading models for social and biological contagions. The authors focus especially on “simple” situations that are analytically tractable, because they are insightful and provide useful springboards for the study of more complicated scenarios. This tutorial, which also includes key pointers to the literature, should be helpful for junior and senior undergraduate students, graduate students, and researchers from mathematics, physics, and engineering who seek to study dynamical systems on networks but who may not have prior experience with graph theory or networks. Mason A. Porter is Professor of Nonlinear and Complex Systems at the Oxford Centre for Industrial and Applied Mathematics, Mathematical Institute, University of Oxford, UK. He is also a member of the CABDyN Complexity Centre and a Tutorial Fe llow of Somerville College. James P. Gleeson is Professor of Industrial and Applied Mathematics, and co-Director of MACSI, at the University of Limerick, Ireland.
Calculus --- Mathematics --- Physical Sciences & Mathematics --- Dynamics --- Data processing. --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Physics --- Statics --- Dynamics. --- Ergodic theory. --- Physics. --- Systems biology. --- Biological systems. --- Dynamical Systems and Ergodic Theory. --- Applications of Graph Theory and Complex Networks. --- Systems Biology. --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Ergodic transformations --- Continuous groups --- Mathematical physics --- Measure theory --- Transformations (Mathematics) --- Philosophy
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The book summarizes the state-of-the-art of research on control of self-organizing nonlinear systems with contributions from leading international experts in the field. The first focus concerns recent methodological developments including control of networks and of noisy and time-delayed systems. As a second focus, the book features emerging concepts of application including control of quantum systems, soft condensed matter, and biological systems. Special topics reflecting the active research in the field are the analysis and control of chimera states in classical networks and in quantum systems, the mathematical treatment of multiscale systems, the control of colloidal and quantum transport, the control of epidemics and of neural network dynamics.
Atomic Physics --- Physics --- Physical Sciences & Mathematics --- Physics. --- Systems biology. --- System theory. --- Amorphous substances. --- Complex fluids. --- Complex Systems. --- Soft and Granular Matter, Complex Fluids and Microfluidics. --- Systems Biology. --- Mathematical Methods in Physics. --- Statistical Physics and Dynamical Systems. --- Complex liquids --- Fluids, Complex --- Amorphous substances --- Liquids --- Soft condensed matter --- Systems, Theory of --- Systems science --- Science --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Philosophy --- Mathematical physics. --- Statistical physics. --- Physical mathematics --- Mathematical statistics --- Mathematics --- Statistical methods --- Dynamical systems. --- Biological systems. --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics
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This book provides an introduction to qualitative and quantitative aspects of human physiology. It looks at biological and physiological processes and phenomena, including a selection of mathematical models, showing how physiological problems can be mathematically formulated and studied. It also illustrates how a wide range of engineering and physics topics, including electronics, fluid dynamics, solid mechanics and control theory can be used to describe and understand physiological processes and systems. Throughout the text there are introductions to measuring and quantifying physiological processes using both signal and imaging technologies. Physiology for Engineers describes the basic structure and models of cellular systems, the structure and function of the cardiovascular system, the electrical and mechanical activity of the heart and provides an overview of the structure and function of the respiratory and nervous systems. It also includes an introduction to the basic concepts and applications of reaction kinetics, pharmacokinetic modelling and tracer kinetics. It is of interest to final year biomedical engineering undergraduates and graduate students alike, as well as to practising engineers new to the fields of bioengineering or medical physics.
Biomedical Engineering --- Health & Biological Sciences --- Biomedical engineering. --- Human physiology. --- Biological models. --- Cell physiology. --- Biomedical Engineering and Bioengineering. --- Human Physiology. --- Systems Biology. --- Cell Physiology. --- Cell function --- Cytology --- Physiology --- Models, Biological --- Human biology --- Medical sciences --- Human body --- Clinical engineering --- Medical engineering --- Bioengineering --- Biophysics --- Engineering --- Medicine --- Mathematical models. --- Systems biology. --- Biological systems. --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Philosophy --- Bioinformatics. --- Cytology. --- Computational and Systems Biology. --- Cell Biology. --- Cell biology --- Cellular biology --- Cells --- Bio-informatics --- Biological informatics --- Information science --- Data processing
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The book presents the challenges inherent in the paradigm shift of network systems from static to highly dynamic distributed systems – it proposes solutions that the symbiotic nature of biological systems can provide into altering networking systems to adapt to these changes. The author discuss how biological systems – which have the inherent capabilities of evolving, self-organizing, self-repairing and flourishing with time – are inspiring researchers to take opportunities from the biology domain and map them with the problems faced in network domain. The book revolves around the central idea of bio-inspired systems -- it begins by exploring why biology and computer network research are such a natural match. This is followed by presenting a broad overview of biologically inspired research in network systems -- it is classified by the biological field that inspired each topic and by the area of networking in which that topic lies. Each case elucidates how biological concepts have been most successfully applied in various domains. Nevertheless, it also presents a case study discussing the security aspects of wireless sensor networks and how biological solution stand out in comparison to optimized solutions. Furthermore, it also discusses novel biological solutions for solving problems in diverse engineering domains such as mechanical, electrical, civil, aerospace, energy and agriculture. The readers will not only get proper understanding of the bio inspired systems but also better insight for developing novel bio inspired solutions. Shows how bio-inspired systems – which are inherently robust, flexible and have high resilience towards critical errors -- hold immense potential for next generation network systems Outlines computing and problem solving techniques inspired by biological systems that can provide flexible, adaptable ways of solving networking problems Provides insights into how the study of biological systems can make network systems more flexible, adaptable, self-organized, self-aware, and self-sufficient.
Electrical Engineering --- Electrical & Computer Engineering --- Engineering & Applied Sciences --- Computer networks --- Biological systems. --- Design and construction. --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Philosophy --- Telecommunication. --- Engineering mathematics. --- Artificial intelligence. --- Bioinformatics. --- Communications Engineering, Networks. --- Mathematical and Computational Engineering. --- Artificial Intelligence. --- Bio-informatics --- Biological informatics --- Information science --- Computational biology --- AI (Artificial intelligence) --- Artificial thinking --- Electronic brains --- Intellectronics --- Intelligence, Artificial --- Intelligent machines --- Machine intelligence --- Thinking, Artificial --- Bionics --- Cognitive science --- Digital computer simulation --- Electronic data processing --- Logic machines --- Machine theory --- Self-organizing systems --- Simulation methods --- Fifth generation computers --- Neural computers --- Engineering --- Engineering analysis --- Mathematical analysis --- Electric communication --- Mass communication --- Telecom --- Telecommunication industry --- Telecommunications --- Communication --- Information theory --- Telecommuting --- Data processing --- Mathematics --- Electrical engineering. --- Applied mathematics. --- Electric engineering
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This is a short and self-contained introduction to the field of mathematical modeling of gene-networks in bacteria. As an entry point to the field, we focus on the analysis of simple gene-network dynamics. The notes commence with an introduction to the deterministic modeling of gene-networks, with extensive reference to applicable results coming from dynamical systems theory. The second part of the notes treats extensively several approaches to the study of gene-network dynamics in the presence of noise—either arising from low numbers of molecules involved, or due to noise external to the regulatory process. The third and final part of the notes gives a detailed treatment of three well studied and concrete examples of gene-network dynamics by considering the lactose operon, the tryptophan operon, and the lysis-lysogeny switch. The notes contain an index for easy location of particular topics as well as an extensive bibliography of the current literature. The target audience of these notes are mainly graduates students and young researchers with a solid mathematical background (calculus, ordinary differential equations, and probability theory at a minimum), as well as with basic notions of biochemistry, cell biology, and molecular biology. They are meant to serve as a readable and brief entry point into a field that is currently highly active, and will allow the reader to grasp the current state of research and so prepare them for defining and tackling new research problems.
Medicine. --- Gene expression. --- Systems biology. --- Differential equations. --- Applied mathematics. --- Engineering mathematics. --- Probabilities. --- Biomathematics. --- Biomedicine. --- Gene Expression. --- Mathematical and Computational Biology. --- Systems Biology. --- Applications of Mathematics. --- Ordinary Differential Equations. --- Probability Theory and Stochastic Processes. --- Mathematical models. --- Models, Mathematical --- Simulation methods --- Mathematics. --- Differential Equations. --- Distribution (Probability theory. --- Math --- Science --- Genes --- Genetic regulation --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- 517.91 Differential equations --- Differential equations --- Expression --- Biological systems. --- Probability --- Statistical inference --- Combinations --- Mathematics --- Chance --- Least squares --- Mathematical statistics --- Risk --- Engineering --- Engineering analysis --- Mathematical analysis --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Philosophy
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This thesis explores the ability of M. maripaludis to capture and convert CO2 to methane in the presence of free nitrogen, and offers a consolidated review of the metabolic processes and applications of M. maripaludis. Further, it develops, validates and analyzes the first genome-scale metabolic model (iMM518) of M. maripaludis. Readers will discover, for the first time, the impact of nitrogen fixation on methane production. As such, the thesis will be of interest to researchers working on M. maripaludis, biofuels and bioenergy, systems biology modeling and its experimental validation, estimation of maintenance energy parameters, nitrogen fixing microbes, and bioremediation.
Chemistry. --- Renewable energy resources. --- Biochemical engineering. --- Systems biology. --- Renewable energy sources. --- Alternate energy sources. --- Green energy industries. --- Environmental engineering. --- Biotechnology. --- Biochemical Engineering. --- Environmental Engineering/Biotechnology. --- Renewable and Green Energy. --- Systems Biology. --- Renewable natural resources. --- Microbial metabolism. --- Methylotrophic bacteria. --- Bacteria, Methylotrophic --- Bacterial metabolism --- Metabolism, Bacterial --- Microorganisms --- Metabolism --- Autotrophic bacteria --- Methylotrophic microorganisms --- Physiology --- Alternate energy sources --- Alternative energy sources --- Energy sources, Renewable --- Sustainable energy sources --- Power resources --- Renewable natural resources --- Agriculture and energy --- Chemical engineering --- Genetic engineering --- Bio-process engineering --- Bioprocess engineering --- Biochemistry --- Biotechnology --- Biological systems. --- Biosystems --- Systems, Biological --- Biology --- System theory --- Systems biology --- Computational biology --- Bioinformatics --- Biological systems --- Molecular biology --- Environmental control --- Environmental effects --- Environmental stresses --- Engineering --- Environmental health --- Environmental protection --- Pollution --- Sustainable engineering --- Philosophy
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