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Titlebook: Asymptotic Methods in Quantum Mechanics; Application to Atoms S. H. Patil,K. T. Tang Book 2000 Springer-Verlag Berlin Heidelberg 2000 Poten

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0172-6218 Quantum mechanics and the Schrodinger equation are the basis for the de­ scription of the properties of atoms, molecules, and nuclei. The development of reliable, meaningful solutions for the energy eigenfunctions of these many­ is a formidable problem. The usual approach for obtaining particle sys
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Proton and Neutron Densities in Nuclei,by the results in (2.15). Here we develop simple expressions for proton and neutron densities in nuclei and show that the surface properties of nuclei, such as surface thickness, can be understood in terms of the asymptotic behaviour of the density [110, 111].
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Using the Popfly Block Creator,when the two electrons are close to each other. We obtain the energies and polarizabilities of the two electron atom and ions in the ground state and also obtain the energies of some excited states. We then describe a three electron wave function for Li and its isoelectronic series, based on the two electron wave functions.
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Using the Popfly Block Creator,gin of these terms. Then we describe a method of calculating these quantities for alkali atoms and their isoelectronic sequences. Finally we discuss some general properties of matrix elements involved in their calculations and use these to obtain reliable values for polarizabilities and dispersion coefficients of some atoms.
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Getting Started with the Popfly Block SDK,l show that the asymptotic wave function can be used in the surface integral method to generate the exchange energy at large internuclear separations. But first, we will use some simple examples to explain the method.
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https://doi.org/10.1007/978-3-642-90850-7interplay between the exchange repulsion and the long range attraction. This is to be contrasted with the chemical potential with a deep well at 1.4 a.u. This shallow well potential is the simplest prototype of all van der Waals potentials which are responsible for many physical processes.
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