Mathematics for Economists

Mathematics for Economists by Carl P. Simon, published by Norton in 1994, is a comprehensive resource that spans 930 pages. This edition provides a thorough exploration of mathematical concepts essential for understanding economics, focusing on topics such as one-variable calculus, linear algebra, and optimization techniques.
Readers will find a detailed examination of various mathematical principles, including systems of linear equations, matrix algebra, and the calculus of several variables. The book also addresses economic applications of these mathematical tools, covering subjects like eigenvalues, eigenvectors, and ordinary differential equations. This text serves as a foundational guide for those looking to apply mathematical techniques within the fields of business and economics.
Official synopsis Publisher
One-variable calculus : foundations – One-variable calculus : applications – One-variable calculus : chain rule – Exponents and logarithms – Introduction to linear algebra – Systems of linear equations – Matrix algebra – Determinants : an overview – Euclidean spaces – Linear independence – Limits and open sets – Functions of several variables – Calculus of several variables – Implicit functions and their derivatives – Quadratic forms and definite matrices – Unconstrained optimization – Constrained optimization I : first order conditions – Constrained optimization – Homogeneous and homothetic functions – Concave and quasiconcave functions – Economic applications – Eigenvalues and eigenvectors – Ordinary differential equations : scalar equations – Ordinary differential equations : systems of equations – Determinants : the details – Subspaces attached to a matrix – Applications of linear independence – Limits and compact sets – Calculus of several variables.
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