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Volume 33: Pages 355-357, 2020
Quantum mass of an electron in the hydrogen atom derived from the relativistically modified Schrödinger equation
Noboru Kohiyamaa)
2-1-5-710 Shinmeidai, Hamura City, Tokyo 205-0023, Japan
In Bohr’s theory, the photon emission or absorption by the hydrogen atom is expressed by the frequency condition. In the hydrogen atom, the eigenvalue of energy derived from the relativistically modified Schrödinger equation contains the quantum mass of an electron. The frequency condition is explained using this mass. The electromagnetic wave (e.g., X rays) emission from the highly accelerated free electron was thus predicted from this mass.
Dans la théorie de Bohr, l'émission ou l'absorption d’un photon par l'atome d'hydrogène est exprimée par la condition de fréquence. Dans l'atome d'hydrogène, la valeur propre de l'énergie dérivée de l'équation de Schrödinger modifiée de manière relativiste contient la masse quantique d'un électron. La condition de fréquence est expliquée en utilisant cette masse. L'émission d'ondes électromagnétiques (par exemple, les rayons X) de l'électron libre hautement accéléré a donc été prédite à partir de cette masse.
Key words: Hydrogen Atom; Schrödinger Equation; Dirac Equation; Frequency Condition; 21 cm Radio Wave; Cosmic Background Radiation.
Received: June 1, 2020; Accepted: August 9, 2020; Published Online: September 1, 2020
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