The topic of this book is the mathematical analysis of biological and financial systems. Firstly we develop some methods for analyzing the data that are furnished into matrix form. In particular we analyze the adjacency matrix of some well-known networks in the pertinent literature. We perform a general matrix analysis with the main aim to study the possible linear relantionship between the eigenvector associated with the highest eigenvalue (principal eigenvector) and the degree vector. We furnish some theoretical results that establish when the linear relation between the principal eigenvector and the degree vector is possible. Secondly this book is concerned with the simulation of biological systems viewed as solution of differential models. Specifically the analysis of a delayed ODE-based model for wound healing disease under the action of the immune system, is performed, and the conditions under which a Hopf bifurcation occurs are investigated. Moreover by employing the thermostatted kinetic theory, a model for the development of therapies against keloid is considered.
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The topic of this book is the mathematical analysis of biological and financial systems. Firstly we develop some methods for analyzing the data that are furnished into matrix form. In particular we analyze the adjacency matrix of some well-known networks in the pertinent literature. We perform a general matrix analysis with the main aim to study the possible linear relantionship between the eigenvector associated with the highest eigenvalue (principal eigenvector) and the degree vector. We furnish some theoretical results that establish when the linear relation between the principal eigenvector and the degree vector is possible. Secondly this book is concerned with the simulation of biological systems viewed as solution of differential models. Specifically the analysis of a delayed ODE-based model for wound healing disease under the action of the immune system, is performed, and the conditions under which a Hopf bifurcation occurs are investigated. Moreover by employing the thermostatted kinetic theory, a model for the development of therapies against keloid is considered.
Julien Riposo is a PhD currently working in a financial institution in London. His research deals with spectral theory included in a statistical active portfolio management.Carlo Bianca is Temporary Associate Professor at École Normale Supérieure of Paris. His research interests are in the areas of applied mathematics and complex systems.
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Zustand: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Riposo JulienJulien Riposo is a PhD currently working in a financial institution in London. His research deals with spectral theory included in a statistical active portfolio management.Carlo Bianca is Temporary Associate Professor a. Bestandsnummer des Verkäufers 159145454
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Taschenbuch. Zustand: Neu. Neuware -¿The topic of this book is the mathematical analysis of biological and financial systems. Firstly we develop some methods for analyzing the data that are furnished into matrix form. In particular we analyze the adjacency matrix of some well-known networks in the pertinent literature. We perform a general matrix analysis with the main aim to study the possible linear relantionship between the eigenvector associated with the highest eigenvalue (principal eigenvector) and the degree vector. We furnish some theoretical results that establish when the linear relation between the principal eigenvector and the degree vector is possible. Secondly this book is concerned with the simulation of biological systems viewed as solution of differential models. Specifically the analysis of a delayed ODE-based model for wound healing disease under the action of the immune system, is performed, and the conditions under which a Hopf bifurcation occurs are investigated. Moreover by employing the thermostatted kinetic theory, a model for the development of therapies against keloid is considered.Books on Demand GmbH, Überseering 33, 22297 Hamburg 124 pp. Englisch. Bestandsnummer des Verkäufers 9783659796241
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Taschenbuch. Zustand: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The topic of this book is the mathematical analysis of biological and financial systems. Firstly we develop some methods for analyzing the data that are furnished into matrix form. In particular we analyze the adjacency matrix of some well-known networks in the pertinent literature. We perform a general matrix analysis with the main aim to study the possible linear relantionship between the eigenvector associated with the highest eigenvalue (principal eigenvector) and the degree vector. We furnish some theoretical results that establish when the linear relation between the principal eigenvector and the degree vector is possible. Secondly this book is concerned with the simulation of biological systems viewed as solution of differential models. Specifically the analysis of a delayed ODE-based model for wound healing disease under the action of the immune system, is performed, and the conditions under which a Hopf bifurcation occurs are investigated. Moreover by employing the thermostatted kinetic theory, a model for the development of therapies against keloid is considered. 124 pp. Englisch. Bestandsnummer des Verkäufers 9783659796241
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Taschenbuch. Zustand: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - The topic of this book is the mathematical analysis of biological and financial systems. Firstly we develop some methods for analyzing the data that are furnished into matrix form. In particular we analyze the adjacency matrix of some well-known networks in the pertinent literature. We perform a general matrix analysis with the main aim to study the possible linear relantionship between the eigenvector associated with the highest eigenvalue (principal eigenvector) and the degree vector. We furnish some theoretical results that establish when the linear relation between the principal eigenvector and the degree vector is possible. Secondly this book is concerned with the simulation of biological systems viewed as solution of differential models. Specifically the analysis of a delayed ODE-based model for wound healing disease under the action of the immune system, is performed, and the conditions under which a Hopf bifurcation occurs are investigated. Moreover by employing the thermostatted kinetic theory, a model for the development of therapies against keloid is considered. Bestandsnummer des Verkäufers 9783659796241
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