Browsing by Author "Susam, Lidya Amon"

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    Conference Object
    Citation Count: 1
    New Dirac Equation from the View Point of Particle
    (Amer inst Physics, 2012) Yarman, Nuh Tolga; Altintas, Azmi Ali; Susam, Lidya Amon; Arik, Metin; Yarman, Tolga; Enerji Sistemleri Mühendisliği / Energy Systems Engineering
    According to the classical approach, especially the Lorentz Invariant Dirac Equation, when particles are bound to each other, the interaction term appears as a quantity belonging to the "field". In this work, as a totally new approach, we propose to alter the rest masses of the particles due to their interaction, as much as their respective contributions to the static binding energy. Thus we re-write and solve the Dirac Equation for the hydrogen atom, and amazingly, obtain practically the same numerical results for the ground states, as those obtained from the Dirac Equation.
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    Article
    Citation Count: 4
    A novel approach to the systematization of α-decaying nuclei, based on shell structures
    (Springer, 2016) Yarman, Nuh Tolga; Zaim, Nimet; Susam, Lidya Amon; Kholmetskii, Alexander; Arik, Metin; Altintas, Ali Azmi; Ozaydin, Fatih; Enerji Sistemleri Mühendisliği / Energy Systems Engineering
    We provide a novel systematization of alpha-decaying nuclei, starting with the classically adopted mechanism. The decay half-life of an alpha-disintegrating nucleus is framed, supposing that i) the alpha-particle is born inside the parent, then ii) it keeps on hitting the barrier, while it runs back and forth inside the parent, and hitting each time the barrier, and iii) it finally tunnels through the barrier. One can, knowing the decay half-life, consider the probability that the alpha-particle is born within the parent, before it is emitted, as a parameter. Under all circumstances, the decay appears to be governed by the shell structure of the given nucleus. Our approach well allows to incorporate (not only even-even nuclei, but) all nuclei, decaying via throwing an alpha particle. Though herein, we limit ourselves with just even-even nuclei, in the aim of comparing our results with the existing Geiger-Nuttal results.