Presents a geometrical method to evaluate electron transmission probabilities in quantum physics, suggesting implications for quantum modeling.
The conventional mathematical modeling of boundary-constrained quantum operators typically relies on the asymptotic reconciliation of piecewise continuous eigenstates within localized potential matrices, a framework bound by the transcendental constraints of traditional Hilbert space formulations. This paper presents a self-contained, purely geometric coordinate transformation method for evaluating localized electron transmission probabilities through finite potential barriers.
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Dick Hotchkiss (2026) studied this question.
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