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Hilbert, D. (1904) Theorie der Algebraischen Zahlkörper. In: Meyer, W.F., Eds., Encyklopädie der Mathematischen Wissenschaften mit Einschluss ihrer Anwendungen, Vieweg+Teubner Verlag, 675-698.
https://doi.org/10.1007/978-3-663-16019-9_4
has been cited by the following article:
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TITLE:
Matter and Quantum Entanglement
AUTHORS:
Otto Ziep
KEYWORDS:
Charge Definition, Quantum Entanglement, Cosmic Rays, Feigenbaum Renormalization, Air Ionization
JOURNAL NAME:
Journal of Applied Mathematics and Physics,
Vol.13 No.4,
April
10,
2025
ABSTRACT: The iteration of one-dimensional holomorphic functions allows a definition of conductivity plateaus and charge quanta which are related to nontrivial zeros of the Riemann zeta function and the Dirichlet L-function. A minimal and maximal iterated spacetime is shown to be a quadratic map of curvature. A spacetime point is defined as a congruent maximal general Riemann surface. Incongruent k-components of curvature are proven to be a bicubic bi spinor. Pseudo congruent k-components explain the low vacuum energy density whereby a small count rate of cosmic ray-like tensile forces is predicted for e.g. a conductivity plateaus and plant growth giving an enhanced air ionization.