A Weyl Creation Algebra Approach to the Riemann Hypothesis
Number Theory
2013-02-26 v2
Abstract
We sketch a Weyl creation operator approach to the Riemann Hypothesis; i.e.,arithmetic on the Weyl algebras with ergodic theory to transport operators. We prove that finite Hasse-Dirichlet alternating zeta functions or eta functions can be induced from a product of "creation operators". The latter idea is the result of considering complex quantum mechanics with complex time-space related concepts. Then we overview these ideas, with variations, which may provide a pathway that may settle RH; e.g., a Euler Factor analysis to study the quantum behavior of the integers as one pushes up the critical line near a macro zeta function zero.
Keywords
Cite
@article{arxiv.1302.5033,
title = {A Weyl Creation Algebra Approach to the Riemann Hypothesis},
author = {George T. Diderrich},
journal= {arXiv preprint arXiv:1302.5033},
year = {2013}
}
Comments
Typos corrected