1st Edition
Limits and Derivatives of Real Functions for Physicists
Chapter 1 Review of Logic, Set Theory, Isomorphism, and Natural Numbers.
Chapter 2 Review of Integers, Rational Numbers, and Real Numbers .
Chapter 3 Review of Convergent Real Number Sequences and Real Exponentiation
Chapter 4 Review of Trigonometric Functions
Chapter 5 Additional Properties of Trigonometric Functions
Chapter 6 Intervals and Regions in R
Chapter 7 Limit L of Real Functions when x→a (or x→a− or x→a+)
Chapter 8 Limit L of Real Functions when x→¥ (or x→−¥ or x→+¥)
Chapter 9 When the Limit of Real Functions is ¥ (or −¥ or +¥)
Chapter 10 Additional Properties of Limits
Chapter 11 Continuous Functions
Chapter 12 Derivatives of Real Functions
Chapter 13 Additional Properties of Derivatives
Chapter 14 Derivatives of Exponential and Logarithmic Functions
Chapter 15 Derivatives of Trigonometric Functions
Chapter 16 Analysis of Differentiable Functions
Biography
Dr Nicolas Pereyra pursued his undergraduate studies in Physics in Caracas at the Universidad Central de Venezuela, where he graduated in 1991. Following this, he studied Physics at University of Maryland at College Park where he obtained his MS and PhD in 1995 and 1997. Currently, Dr Pereyra is a Professor in Astrophysics at the Physics and Astronomy Department of the University of Texas Rio Grande Valley. Dr Pereyra's research work has been largely in the development of computational models of physical systems.
