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Anti-symmetric square well and barrier potential between two rigid walls
Published 18 Jun 2014 in quant-ph, math-ph, and math.MP | (1406.4761v1)
Abstract: We study an anti-symmetric (square) well and barrier potential of depth/height $(V_0)$ placed between two rigid walls. Unlike the usual double-well, here the closely lying sub-barrier doublets need not be the lowest ones in the spectrum. When $V_0$ admits certain calculable values, $E=0$ or $E=V_0$ or both could become energy eigenvalues of the special eigenstate which emerge only if one seeks a linear solution of Schr{\"o}dinger equation in the appropriate regions.
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