This text focuses on two key components of microeconomics -
optimization subject to constraints and the development of
comparative statics. It assumes familiarity with calculus of one
variable and basic linear algebra, allowing more extensive coverage
of additional topics like constrained optimization, the chain rule,
Taylor's theorem, line integrals and dynamic programming. The book
contains numerous examples that illustrate economics and
mathematical situations, many with complete solutions.;"Mathematics
for Economists" provides a collection of topics to complement first
semester PhD microeconomics course. It contains the mathematical
material necessary as background for topics covered in graduate
level microeconomics courses.
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