Exploring the Riemann Zeta Function

Chapter 1 An Introduction to Riemann’s Life, His Mathematics, and His Work on the Zeta Function

Chapter 2 Ramanujan’s Formula for ζ (2 n + 1)

Chapter 3 Towards a Fractal Cohomology: Spectra of Polya–Hilbert Operators, Regularized Determinants and Riemann Zeros

Chapter 4 The Temptation of the Exceptional Characters

Chapter 6 On a Cubic Moment of Hardy’s Function with a Shift

Chapter 7 Some Analogues of Pair Correlation of Zeta Zeros

Chapter 8 Bagchi’s Theorem for Families of Automorphic Forms

Chapter 9 The Liouville Function and the Riemann Hypothesis

Chapter 10 Explorations in the Theory of Partition Zeta Functions

Chapter 11 Reading Riemann

Chapter 12 A Taniyama Product for the Riemann Zeta Function