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   <subfield code="a">Born-Oppenheimer and hyperspherical adiabatic approximations in the nuclear- and molecular-mass limits</subfield>
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   <subfield code="c">[Sadhan Adhikari, V. Brito, H. Coelho, T. Das]</subfield>
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   <subfield code="a">Summary: Ground-state energies of a three-particle system composed of a distinct and two equal-mass particles interacting via localS-wave potentials is studied using Born-Oppenheimer and hyperspherical adiabatic approximations in the nuclear-and molecular-mass limits. The nuclear situation is simulated when the ratiom of equal to distinct particle masses is of the order of unity. The molecular situation is simulated form≫1, when the potential among the equal-mass particles is switched off. The ratiom was varied between the limitsm∼1 andm≫1 and the depths and ranges of the potentials were varied to simulate intermediate situations. In all cases the extreme and the uncoupled hyperspherical adiabatic approximations, which are the lower and upper bounds for the exact ground-state energy, is found to define a very narrow band with the Born-Oppenheimer approximation lying very close to it. Thus the two types of approximations are always found to work surprisingly well.</subfield>
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