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Differential Equations, Discrete Systems and Control - 9780792346753 - A. Halanay, J. Samuel
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A. Halanay, J. Samuel:

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(ISBN-13: 9780792346753, 978-0792346753. In [url] fHll of !). 2, Professor Dr. M. [url] chairman of tIw newly established dppartnwnt or Managenwnt. It was an inter8sting challengo, since … Más…

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J. Samuel:

Differential Equations, Discrete Systems and Control - encuadernado, tapa blanda

1997, ISBN: 0792346750

[EAN: 9780792346753], New book, [PU: Springer Netherlands Aug 1997], MATHEMATIK / WIRTSCHAFTS- U. SOZIALWISSENSCHAFTEN; OPTIMIERUNG; VARIATIONSRECHNUNG; OPTIMALCONTROL; DYNAMICOPTIMIZATIO… Más…

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A. Halanay#J. Samuel:
Differential Equations, Discrete Systems and Control - encuadernado, tapa blanda

1997

ISBN: 9780792346753

This volume presents some of the most important mathematical tools for studying economic models. It contains basic topics concerning linear differential equations and linear discrete-time… Más…

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ISBN: 9780792346753

Differential Equations Discrete Systems and Control ab 138.99 € als gebundene Ausgabe: Economic Models. Auflage 1997. Aus dem Bereich: Bücher, Wissenschaft, Wirtschaftswissenschaft, Medie… Más…

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Differential Equations, Discrete Systems and Control - J. Samuel A. Halanay
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J. Samuel A. Halanay:
Differential Equations, Discrete Systems and Control - encuadernado, tapa blanda

1997, ISBN: 0792346750

[EAN: 9780792346753], New book, [PU: Springer], pp. 380, Books

NEW BOOK. Gastos de envío: EUR 3.99 Books Puddle, New York, NY, U.S.A. [70780988] [Rating: 4 (of 5)]

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Detalles del libro
Differential Equations Discrete Systems and Control

This volume presents some of the most important mathematical tools for studying economic models. It contains basic topics concerning linear differential equations and linear discrete-time systems; a sketch of the general theory of nonlinear systems and the stability of equilibria; an introduction to numerical methods for differential equations, and some applications to the solution of nonlinear equations and static optimization. The second part of the book discusses stabilization problems, including optimal stabilization, linear-quadratic optimization and other problems of dynamic optimization, including a proof of the Maximum Principle for general optimal control problems. All these mathematical subjects are illustrated with detailed discussions of economic models. Audience: This text is recommended as auxiliary material for undergraduate and graduate level MBA students, while at the same time it can also be used as a reference by specialists.

Detalles del libro - Differential Equations Discrete Systems and Control


EAN (ISBN-13): 9780792346753
ISBN (ISBN-10): 0792346750
Tapa dura
Tapa blanda
Año de publicación: 1997
Editorial: Springer Netherlands
380 Páginas
Peso: 0,730 kg
Idioma: eng/Englisch

Libro en la base de datos desde 2008-02-19T10:32:59+01:00 (Madrid)
Página de detalles modificada por última vez el 2023-08-07T06:24:01+02:00 (Madrid)
ISBN/EAN: 0792346750

ISBN - escritura alterna:
0-7923-4675-0, 978-0-7923-4675-3
Mode alterno de escritura y términos de búsqueda relacionados:
Autor del libro: samuel
Título del libro: differential equations discrete systems control, theory differential equations, mathematical modelling economics, well control equations


Datos del la editorial

Autor: A. Halanay; J. Samuel
Título: Mathematical Modelling: Theory and Applications; Differential Equations, Discrete Systems and Control - Economic Models
Editorial: Springer; Springer Netherland
360 Páginas
Año de publicación: 1997-08-31
Dordrecht; NL
Idioma: Inglés
106,99 € (DE)
109,99 € (AT)
118,00 CHF (CH)
Available
XVI, 360 p.

BB; Hardcover, Softcover / Wirtschaft/Volkswirtschaft; Wirtschaftstheorie und -philosophie; Verstehen; Optimal control; dynamic optimization; maximum principle; nonlinear systems; optimization; ordinary differential equations; Quantitative Economics; Differential Equations; Difference and Functional Equations; Calculus of Variations and Optimization; Optimization; Differentialrechnung und -gleichungen; Optimierung; BC; EA

1 Linear and Affine Differential Equations. Equations with Separated Variables.- 1.1 Differential Equations Modelling Growth Processes.- 1.2 Linear Differential Equations.- 1.3 Linear Affine Differential Equations.- 1.4 Simplest Models of Price Evolution in a Market Economy.- 1.5 Discrete — Time Models for Price Evolution.- 1.6 Simplest Models for Economic Growth.- 1.7 Discrete — Time Models for Economic Growth.- 1.8 Production Functions.- 1.9 Equations with Separated Variables.- 1.10 Notes and References.- 2 Linear Differential Equations with Constant Coefficients.- 2.1 Second Order Differential Equations with Constant Coefficients.- 2.2 Discrete — Time Second Order Linear Equations.- 2.3 Price Evolution in the Presence of Inventories.- 2.4 Economic Growth Models.- 2.5 Second Order Linear Affine Equations.- 2.6 The Phillips Model with Several Types of Autonomous Investment.- 2.7 Higher Order Linear Differential Equations with Constant Coefficients.- 2.8 Discrete — Time Linear Affine Equations.- 2.9 The Samuelson — Hicks Model for Economic Growth.- 2.10 Notes and References.- 3 Linear Systems with Constant Coefficients.- 3.1 General Form of Solutions.- 3.2 Matrix Exponential.- 3.3 Linear Affine Systems.- 3.4 Economic Models.- 3.5 Leontieff — type Models.- 3.6 Phase — Portrait for Second Order Linear Systems with Constant Coefficients.- 3.7 Notes and References.- 4 General Theory of Nonlinear Systems. Stability.- 4.1 Existence and Uniqueness Theorem for the Initial Value Problem.- 4.2 Equilibria. Stability. Continuous Time.- 4.3 Stability. Discrete Time.- 4.4 Discrete—Time Logistic Equation.- 4.5 Stable Polynomials.- 4.6 Some Properties of Matrices that occur in Economic Models.- 4.7 Notes and References.- 5 Numerical Solution of Differential Equations.-5.1 Euler Method.- 5.2 Richardson Extrapolation.- 5.3 Predictor — Corrector Methods.- 5.4 Numerical Quadrature.- 5.5 Adams Type Methods.- 5.6 Stiff Systems.- 5.7 Some Applications of Differential Equations in Numerical Analysis and Optimization.- 5.8 Notes and References.- 6 Control Systems. Stabilization of Linear Systems.- 6.1 Stabilization Problem. Stabilization by Linear State Feed-Back.- 6.2 Stabilization of Linear Systems by Using a Controller.- 6.3 Stabilization in an Economic Growth Model.- 6.4 A Monetary Policy Model.- 6.5 Stabilization of Discrete—Time Systems.- 6.6 A Discrete—Time Monetary Policy Model.- 6.7 Notes and References.- 7 Optimal Stabilization.- 7.1 Linear—Quadratic Optimization on Infinite Horizon. Continuous Time.- 7.2 Application to a Price Model.- 7.3 Optimal Stabilization in Discrete Time.- 7.4 Optimal Stabilization in a Discrete—Time Model of Price Evolution.- 7.5 Notes and References.- 8 Linear—Quadratic Optimization on Finite Horizon.- 8.1 Continuous Time.- 8.2 Applications.- 8.3 Discrete Time.- 8.4 Applications in Discrete Time.- 8.5 A Tracking Problem.- 8.6 A Simple Differential Game.- 8.7 Notes and References.- 9 Some Unconstrained Dynamic Optimization Problems.- 9.1 The Simplest Problem of the Calculus of Variations.- 9.2 A Macroeconomic Growth Model.- 9.3 A Discrete — Time Variational Problem.- 9.4 An Application.- 9.5 Unrestricted Optimal Control Problem in Discrete Time.- 9.6 An Application.- 9.7 Optimization with Linear Dynamics and Linear Cost. Continuous Time.- 9.8 Some Microeconomic Models.- 9.9 Optimization with Linear Dynamics and Linear Cost. Discrete Time.- 9.10 Applications.- 9.11 Notes and References.- 10 General Problem of Optimal Control.- 10.1 Problem Statement. General Theorems.- 10.2 Optimum CapitalAccumulation under the Minimum Time Objective.- 10.3 Reduction of Problems with Free Initial and Final Time to Problems on Fixed Horizon.- 10.4 An Abstract Multiplier Rule.- 10.5 Proof of Theorem 10.1.- 10.6 Notes and References.- References.

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