Mathematics for economists/

Simon, Carl P.

Mathematics for economists/ Carl P. Simon and Lawrence Blume - New Delhi: Viva, 2009. - xxiv, 930 p. : ill. ; 25 cm.

Part I. Introduction: --
1. Introduction --
2. One-variable calculus : foundations --
3. One-variable calculus : applications --
4. One-variable calculus : chain rule --
5. Exponents and logarithms --
Part II. Linear algebra: --
6. Introduction to linear algebra --
7. Systems of linear equations --
8. Matrix algebra --
9. Determinants : an overview --
10. Euclidean spaces --
11. Linear independence --
Part III. Calculus of several variables: --
12. Limits and open sets --
13. Functions of several variables --
14. Calculus of several variables --
15. Implicit functions and their derivatives --
Part IV. Optimization: --
16. Quadratic forms and definite matrices --
17. Unconstrained optimization --
18. Constrained optimization I : first order conditions --
19. Constrained optimization II --
20. Homogeneous and homothetic functions --
21. Concave and quasiconcave functions --
22. Economic applications --
Part V. Eigenvalues and dynamics: --
23. Eigenvalues and Eigenvectors --
24. Ordinary differential equations : scalar equations --
25. Ordinary differential equations : systems of equations --
Part VI. Advanced linear algebra: --
26. Determinants : the details --
27. Subspaces attached to a matrix --
28. Applications of linear independence --
Part VII. Advanced analysis: --
29. Limits and compact sets --
30. Calculus of several variables II --
Part VIII. Appendices: --
1. Sets, numbers, and proofs --
2. Trigonometric functions --
3. Complex numbers --
4. Integral calculus --
5. Introduction to probability --
6. Selected answers.

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Mathematical Economics
Business mathematics
Finance

330.0151 / SIM/M
SIKKIM UNIVERSITY
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