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      The Morbid Equation of Quantum Numbers

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      ScienceOpen Preprints
      ScienceOpen
      Coulomb field; equivalent field; Schrödinger equation; quantized energy; incompatible quantum states
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            Abstract

            The quantum model of valence electron generation orbital penetration of alkali metal elements with unique stable structure is investigated. The electric field outside the atomic kernel is usually expressed by the Coulomb field of the point charge mode, and the composite electric field in atomic kernel can be equivalent to the electric field inside the sphere with uniform charge distribution or other electric fields without divergence point. The exact solutions of two Schrödinger equations for the bound state of the Coulomb field outside the atom and the binding state of the equivalent field inside the atom determine two different quantization energy formulas respectively. Here we show that the atomic kernel surface is the only common zero potential surface that can be selected. When the orbital penetration occurs, the law of conservation of energy requires that the two energy level formulas must have corresponding quantum numbers to make them equal. As a result, there is no solution to the quantum number equation, indicating that the two quantum states of the valence electron are incompatible. This irreconcilable contradiction shows that the quantized energy of quantum mechanics cannot absolutely satisfy the law of conservation of energy.

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            Author and article information

            Journal
            ScienceOpen Preprints
            ScienceOpen
            21 December 2020
            Affiliations
            [1 ] Wutong Mountain National Forest Park
            Article
            10.14293/S2199-1006.1.SOR-.PP61CUI.v1
            3e64ebf5-b2e7-4960-98da-a5ae639cd369

            This work has been published open access under Creative Commons Attribution License CC BY 4.0 , which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Conditions, terms of use and publishing policy can be found at www.scienceopen.com .

            History
            : 21 December 2020

            The datasets generated during and/or analysed during the current study are available from the corresponding author on reasonable request.
            Education,Physics,Mathematics
            Coulomb field; equivalent field; Schrödinger equation; quantized energy; incompatible quantum states

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            Please download the revised version: https://www.researchgate.net/publication/349018406_The_Morbid_Equation_of_Quantum_Numbers

            2021-10-29 06:57 UTC
            +1

            Dongfang Announcement

            In the history of theoretical physics, Dongfang truly and thoroughly revealed the essence of quantum mechanics for the first time, and put forward the morbid equation of quantum numbers, which points out that quantized energy destroys the law of energy conservation. This is a mistake that a scientific giant who is really proficient in theoretical physics can correct.

            However, the academic circles all over the world are mercenary, refuse to publish Dongfang's great research papers with epoch-making significance, slander Dongfang's many breakthrough research achievements, and secretly hope to plagiarize Dongfang's core principles, resulting in Dongfang basically gave up hundreds of breakthrough research achievements in theoretical physics and basic mathematics obtained through silent cultivation for more than 30 years, and no longer wrote theoretical material theory and mathematical papers.

            At this time, Dongfang promises that before Dongfang publicly publishes the essence of quantum mechanics, or in his lifetime when Dongfang does not publicly publish the essence of quantum mechanics, the world's first person who perfectly solves the most difficult quantum mechanics problem of quantum number morbid equation will receive a reward of 1 million yuan from Dongfang.

            2021-10-26 02:53 UTC
            +1

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