This page is for archival purposes only!
Students should use ODTU-Class

Alternate Course Materials

• Modular Functions and Modular Forms - J.S. Milne
• Cartan, H., 1963. Elementary Theory of Analytic Functions of One or Several Complex Variables
• Diamond, F.; Shurman' J. 2005. A First Course on Modular Forms
• Gunning, R., 1962. Lectures on modular Forms
• Koblitz, N., 1984. Introduction to Elliptic Curves and Modular Forms
• Lang, S., 1976. Introduction to Modular Forms
• Miyake, T., 1976. Modular Forms
• Ogg, A., 1969. Modular Forms and Dirichlet Series
• Schoeneberg, B., 1974. Elliptic Modular Functions
• Serre, J.-P., 1970. A course in Arithmetic
• Shimura, G., 1971. Introduction to the Arithmetic Theory of Automorphic Functions

Basic Reading Materials

• Blecksmith, R; Brudno, S. Equal Sums of Three Fourth Powers or What Ramanujan Could Have Said
• Boston, N. A Taylor-Made Plug for Wiles' Proof
• Chahal, J. S. Congruent Numbers and Elliptic Curves
• Conrad, K. The Congruent Number Problem
• Cox, D.A. Introduction to Fermat's Last Theorem
• Cox, D.A.; Shurman, J. Geometry and Number Theory on Clovers
• Dieudonne, J. The Historical Development of Algebraic Geometry
• Kleiner, I. Fermat: The Founder of Modern Number Theory
• Mazur, B. Arithmetic on Curves
• Stillwell, J. Modular Miracles
• Goueva, F.Q. A Marvelous Proof
• Brown, E.; Myers, B.T. Elliptic Curves from Mordell to Diophantus and Back
• Manin, J.I. Modular Forms and Number Theory
• Guy, R.K. My Favorite Elliptic Curve: A Tale of Two Types of Triangles
• Mazur, B. Number Theory as Gadfly
• Brown, E. Three Fermat Trails to Elliptic Curves