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Shell 7: The Higgs Stability Point This paper presents Shell 7 as the first fully stabilized recursive resonance state in the structure of reality. Using five independent mathematical frameworks—including φπ scaling, log(13), Prime Wave, vacuum shell recursion, and tetrahedral symmetry—we derive the Higgs boson mass at 125.09 GeV with exceptional ...
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On Mathematical Analyses of Critical Point Statistical Mechanics and Continuum Field Theory
Mathematical theory of critical phenomena in classical spin system is reviewed in complete detail. The main interest is to derive macroscopic critical behaviors from microscopic theories. A brief summary is given in Chapter 2.
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Mathematical Modelling of Weak Points in Critical Infrastructure
In recent years, cyber attacks targeting critical infrastructure have emerged as a significant threat, with railway systems serving as a prominent example. This thesis aims to mathematically model the railway system to find traffic-related weaknesses and use these to analyze cyber-attacks within the framework of a Stackelberg game.
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Mathematics Professional Development that Focuses on Student Achievement: A Parallel Case Example [PDF]
Iverson, N. R.
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A mathematical theory of pure exchange economies without the no-critical-point hypothesis
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