BIBLIOTECA MANUEL BELGRANO - Facultad de Ciencias Económicas - UNC

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Mathematics for economists : an introductory textbook / Malcolm Pemberton and Nicholas Rau.

Por: Colaborador(es): Tipo de material: TextoTextoDetalles de publicación: Manchester : Manchester University Press, 2020, c2016Edición: 4th ed. reprinted with correctionsDescripción: xviii, 757 pISBN:
  • 9781784991487
Tema(s): Clasificación CDD:
  • 330.0151
Recursos en línea:
Contenidos:
Preface -- Answres and solutions -- The Greek alphabet -- 1. Linear equations -- 2. Linear inequalities -- 3. Sets and functions -- 4. Quadratics, indices and logarithms -- 5. Sequences, series and limits -- 6. Introduction to differentiation -- 7. Methods of differentiation -- 8. Maxima and minima -- 9. Exponential and logarithmic functions -- 10. Approximations -- 11. Matrix algebra -- 12. Systems of linear equations -- 13. Determinants and quadratic forms -- 14. Functions of several variables -- 15. Implicit relations -- 16. Optimisation with several variables -- 17. Principles of constrained optimisation -- 18. Further topics in constrained optimisation -- 19. Integration -- 20. Aspects of integral calculus -- 21. Probability -- 22. Expectation -- 23. Introduction to dynamics -- 24. The circular functions -- 25. Complex numbers -- 26. Further dynamics -- 27. Eigenvalues and eigenvectors -- 28. Dynamic systems -- 29. Dynamic optimisation in discrete time -- 30. Dynamic optimisation in continuous time -- 31. Introduction to analysis -- 32. Metric spaces and existence theorems. -- Note on further reading.
Existencias
Tipo de ítem Biblioteca actual Signatura topográfica Estado Fecha de vencimiento Código de barras
Libro Libro Biblioteca Manuel Belgrano T 330.0151 P 56703 (Navegar estantería(Abre debajo)) Prestado 31/07/2024 56703

Notas y bibliografía: p. 745-746.

Preface -- Answres and solutions -- The Greek alphabet -- 1. Linear equations -- 2. Linear inequalities -- 3. Sets and functions -- 4. Quadratics, indices and logarithms -- 5. Sequences, series and limits -- 6. Introduction to differentiation -- 7. Methods of differentiation -- 8. Maxima and minima -- 9. Exponential and logarithmic functions -- 10. Approximations -- 11. Matrix algebra -- 12. Systems of linear equations -- 13. Determinants and quadratic forms -- 14. Functions of several variables -- 15. Implicit relations -- 16. Optimisation with several variables -- 17. Principles of constrained optimisation -- 18. Further topics in constrained optimisation -- 19. Integration -- 20. Aspects of integral calculus -- 21. Probability -- 22. Expectation -- 23. Introduction to dynamics -- 24. The circular functions -- 25. Complex numbers -- 26. Further dynamics -- 27. Eigenvalues and eigenvectors -- 28. Dynamic systems -- 29. Dynamic optimisation in discrete time -- 30. Dynamic optimisation in continuous time -- 31. Introduction to analysis -- 32. Metric spaces and existence theorems. -- Note on further reading.

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