• FRESHMAN CALCULUS

Contents
Chapter 1. Function, Limit, Continuity
Chapter 2. Differentiation

Publication Number 1

• FRESHMAN CALCULUS

Contents
Chapter 3. Determinants and System of Linear Equations
Chapter 4. Analytic Geometry in IR²
Chapter 5. Integration
Chapter 6. Logarithmic and its Reated Functions
Chapter 7. Techniques of integration
Chapter 8. Applications of Definite integrals

Publication Number 2

• FRESHMAN CALCULUS

Contents
Chapter 1. Sequences and Numbers
Chapter 2. Matrices and Solution Systems of Linear Equation by Matrices
Chapter 3. Analytic Geometry in R³

Publication Number 3
 

• FRESHMAN CALCULUS

Contents
Chapter 4. Differentiation (Functions of Several Variables)
Chapter 5. Integration (Functions of Several Variables)
Chapter 6 Differential Equations

Publication Number 3

• AN INTRODUCTION TO MODERN MATHEMATICS

Contents
Chapter 1. Preliminaries
Chapter 2. Natural Numbers
Chapter 3. The Integers
Chapter 4. The Rational Numbers
Chapter 5. Real Numbers
Chapter 6. Groups
Chapter 7. Rings and Fields
Chapter 8. Polynomials

Publication Number 5

• LECTURE NOTES ON DIFFERENTIAL EQUATIONS.

Contents
Chapter 1. First Order Equations
Chapter 2. Applications of First Order Equations.
Chapter 3. Numerical Methods of Solving First Order Ordinary Differential Equations
Chapter 4. Methods of Solving Higher Order Linear Differential Equations.
Chapter 5. Power Series Solutions
Chapter 6. The Laplace Transform
Chapter 7. Systems of Linear Differential Equations.
Chapter 8. Separation of Variables and Fourier series.
Appendix A. Existence and Uniqueness Theorems
Appendix B. Supplementary Theorems for Chapter 7

Publication Number 6

• A FIRST COURSE IN ANALYTIC GEOMETRY

Contents
Chapter 1. Fundamental Principles of Analytic Geometry
Chapter 2. Cartesian Coordinates
Chapter 3. Vectors in the Plane
Chapter 4. The Conic Sections
Chapter 5. Vectors in the Three space
Chapter 6. Systems of Linear Equations and Matrices
Chapter 7. Determinants
Chapter 8. Surfaces
Appendix A. Real and Complex Numbers
Appendix B. Expansion of Determinants

Publication Number 7

• BASIC MATHEMATICS I

Contents
Chapter 1. Logic
Chapter 2. Functions and Relations
Chapter 3. Matrices
Chapter 4. Systems of Linear Equations
Chapter 5. Counting
Chapter 6. Graphs

Publication Number 8

• BASIC MATHEMATICS II

Contents
Chapter 1. Analytic Geometry
Chapter 2. Functions, Limits, Continuity
Chapter 3. Differentiation
Chapter 4. Applications of Differentiation
Chapter 5. İntegration
Appendix A. Trigonometric and Inverse Trigonometric Functions
Appendix B. Proofs of Theorems

Publication Number 9

• CALCULUS I FOR MATH STUDENTS

Contents
Chapter 1.
Chapter 2.
Chapter 3.
Chapter 4.
Chapter 5.
Chapter 6.

Publication Number 10

• CALCULUS II FOR MATH STUDENTS

Contents
Chapter 1. The Integral
Chapter 2. Techniques of Integration
Chapter 3. Applications of Integration
Chapter 4. Sequences
Chapter 5. Improper Integrals and Series with Constant Terms
Chapter 6. Power Series

Publication Number 11

• LECTURES ON MECHANICS I

Contents
Chapter 1.
Chapter 2.
Chapter 3.

Publication Number 12

• LECTURES ON MECHANICS II

Content
Chapter 1. A Short Course of Theoretical Mechanics
Chapter 2. Fundamentals of Analytical Mechanics
Chapter 3. Introduction to the Mechanics of Continua

Publication Number 13

• INTRODUCTION TO THEORETICAL ASPECTS OF ORDINARY DIFFERENTIAL EQUATIONS

Contents
Chapter 1. First Order Ordinary Differential Equations
Chapter 2. Proof of the Existence-Uniqueness Theorem
Chapter 3. Systems and Higher Order Ode’s
Chapter 4. Linear Differential Equations
Chapter 5. Boundary Value Problems and Eigenvalue
Chapter 6. Ossillation and Comparison Theorems

Publication Number 14

• AN INTRODUCTION TO REAL ANALYSIS

Contents
Chapter 1. The Real Number System
Chapter 2. Metric Spaces
Chapter 3. Compactness and Connectedness
Chapter 4. Applications

Publication Number 15

• BASIC LINEAR ALGEBRA

Contents
Chapter 1. Matrices and Systems of Linear Equations
Chapter 2. Vector Spaces
Chapter 3. Inner Product Spaces
Chapter 4. Diagonalization and Its Applications
Chapter 5. Linear Transformations
Appendix A. A Basis for the Space of UC-Functions
Appendix B. Lagrange’s Interpolation

Publication Number 16

• LINEAR ALGEBRA I

Contents
Chapter 1. Matrices and Systems of Linear Equations
Chapter 2. Vector Spaces
Chapter 3. Linear Transformations
Appendix A. A Basis for the Space of UC-Functions
Appendix B. Lagrange’s Interpolation

Publication Number 17

• A FIRST COURSE IN SOLITON THEORY

Contents
Chapter 1. Introduction and Preliminaries
Chapter 2. The Korteweg-de Vries Equation
Chapter 3. Direct Scattering Theory for the Schrödinger Operator
Chapter 4. The Inverse Scattering Method and the KdV Equation
Chapter 5. Two-Component Direct and Inverse Scattering Problems

Publication Number 18

• GRADUATE ALGEBRA PROBLEMS WITH SOLUTIONS

Contents
Chapter 1. Groups
Chapter 2. Rings
Chapter 3. Fields
Chapter 4. Modules
Chapter 5. Tensor Product

Publication Number 19

• EXERCISES AND SOLUTIONS IN GROUPS, RINGS AND FIELDS

Publication Number 20

• COMPUTATIONAL CLASS FIELD THEORY

Publication Number 21

• EXAMINATION PAPERS FOR B.SC. DEGREE MAIN SUBJECT: MATHEMATICS

Publication Number 22

• AN INTRODUCTION TO MEASURE THEORY AND LEBESGUE INTEGRAL

Publication Number 23