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E-raamat: Economic Dynamics and Distributions: Differential Equations, Optimal Control and Applications

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This textbook introduces readers to the economic dynamics of growth and distribution and presents dynamic mathematical tools essential to understanding various economic phenomena. From ordinary differential equations to partial differential equations and stochastic differential equations, it guides readers through the mathematical landscape. Optimization problems are also highlighted, from maximizing static functionals to optimal control problems involving systems governed by the previously mentioned types of differential equation. The applications of these formal structures cover various areas of economics, including macroeconomics, growth theory, microeconomics, spatial economics, finance, income and wealth distribution, and social mobility.

Written primarily for Master’s and Ph.D. students, the book also offers a comprehensive reference guide for economists and applied mathematicians alike.

Chapter
1. Introduction and overview.- Part I. Ordinary differential
equations.
Chapter
2. Scalar linear ODE.
Chapter
3. Scalar non-linear ODE:
the regular case.
Chapter
4. Planar linear ODE.
Chapter
5. Planar
non-linear ODE: the regular case.
Chapter
6. Piecewise smooth or continuous
ODE.
Chapter
7. Singular ODE.- Part II. Functional calculus and calculus of
variations.
Chapter
8. Introduction to functional calculus.
Chapter
9.
Introduction to calculus of variations.
Chapter
10. Introduction to optimal
control: the maximum principle approach.
Chapter
11. Introduction to the
dynamic programming principle.
Chapter
12. Optimal control of ODE:
extensions.- Part III. Partial differential equations.
Chapter
13.
First-order PDE.
Chapter
14. Optimal control of first order PDE.
Chapter
15. Scalar parabolic partial differential equations.
Chapter
16. Optimal
control of parabolic partial differential equations.- Part IV. Stochastic
differential equations.
Chapter
17. Introduction to stochastic calculus and
stochastic differential equations.
Chapter
18. Scalar linear stochastic
differential equations.
Chapter
19. Stochastic optimal control.
Paulo B. Brito is a senior associate professor in Economics at the University of Lisbon (Portugal), Lisbon School of Economics and Management (ISEG). He was the inaugural editor-in-chief of the Portuguese Economic Journal from 2002 to 2015 and continues to contribute as a member of the Advisory Board since 2015. His current research focuses on the dynamics of income and wealth distribution in economics, growth economics and economic history.