Nucleosynthesis in Thin Layers

ISBN-13: 9783758481079 / Angielski / Miękka / 316 str.

Otto Ziep

Opis

The book extends applications of elliptic theta functions to a unified theory of five interactions. A fractal universe is viewed as a fluctuating elliptic singularity. of the zeta function with fluctuating period lattices. Real Riemann surfaces in General Relativity are treated as complex surfaces created by quadratic maps. The book offers a rapid comprehensive publication consists of mostly not peer-reviewed new articles. 'Nucleosynthesis in thin layers' unifies computer algorithms like a Mandelbrot zoom, algorithms in algebra and number theory, and quantum statistics and enables a grand unified theory calculating fifth dark matter force. Unified forces are time-thermal rotatory motions as tidal and Auger exchange processes. The book addresses not only to specialists but encourages computer experts in a physical interpretation of high-resolution fractal zooms. The book deals with superlatives n mathematics and physics: The book offers an algebra-algorithmic calculation of coupling constants and bi spinors. This solves the cosmological constant problem by real conjugates of algebraic units. A quantum statistics approach confirms the Riemann hypothesis (1859), the Dyson-MacDonald identity (1972) and Dirac large numbers hypothesis (1937). The magnetic monopole problem is attached by calculating of coupling constants predicting ultra-high masses as thermal solutions with exact theta function. The most drastic predictions of 'Nucleosynthesis in thin layers' is a perpetuum-mobile-like new energy production mechanism next to fusion and fission implied e.g. by photosynthesis or thin layer as well a discontinuity of the universe radius caused by thermal-based redshift in a stationary universe. The presented unified theory of strong, weak, electromagnetic, gravitational, and dark interaction is confirmed by a number-theoretic calculation of the main physical constants.

A unified theory of five interactions in a fractal, algorithmic- algebraic universe