A new representation of the meromorphic Zeta function

A new representation of the meromorphic symmetrical form of the zeta function and a toolbox to enable non-harmonic Fourier series theory in the context of density theorems and the determination of the rate of growth of analytic functions from their growth on sequences of points.

Braun K., A new representation of the meromorphic symmetric Zeta function.pdf (554.36KB)

Braun K., A new representation of the meromorphic symmetric Zeta function.pdf (554.36KB)

Braun K., A toolbox to build a non-harmonic Fourier series based two-semicircle method.pdf (2.22MB)

Braun K., A toolbox to build a non-harmonic Fourier series based two-semicircle method.pdf (2.22MB)

Trial-and-error attempts

Braun. K., Addendum, A Two-Density Kummer-Digamma Extension for Additive Prime Number Theory.pdf (584.73KB)

Braun. K., Addendum, A Two-Density Kummer-Digamma Extension for Additive Prime Number Theory.pdf (584.73KB)

Digamma Concept Consolidated.pdf (363.68KB)

Digamma Concept Consolidated.pdf (363.68KB)

Discuss this approach

Critical examination, alternative approaches and further development of the ideas presented here are welcome in the Discussion & Collaboration Forum.