Energy and expectation values of the PsH system

Energy and expectation values of the PsH system
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PsH系统的能量和期望值

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发表时间:
2006
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通讯作者:
J. Mitroy
J. Mitroy
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作者:
J. Mitroy

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用1800个显式关联的高斯态组成的基态波函数计算了PSH的近收敛能量和期望值。对${mathm{ps}}^{susuremathm{infty}}mathm{H}$能量的最佳估计是$ensureath{-}0.789幻象{ Ule{0.2em}{0ex}}196个体模{ Ule{0.2em}{0ex}}740幻影{ U{0.3em}{0ex}}Ext{Hartree}$,这是迄今为止最低的变分能。${mathrm{ps}}^{suremathm{inty}}mathm{H}$的$2ensureath{Gamma}$湮灭率为$2.471 phantom{ Ule{0.2em}{0ex}}78ifmmode imesElse exttimesfi{}{10}^{9}幻影{ Ule{0.3em}{0ex}}{mathrm{s}}^{ensuremath{-}1}$.
Close to converged energies and expectation values for PsH are computed using a ground state wave function consisting of 1800 explicitly correlated gaussians. The best estimate of the ${mathrm{Ps}}^{ensuremath{infty}}mathrm{H}$ energy was $ensuremath{-}0.789phantom{ ule{0.2em}{0ex}}196phantom{ ule{0.2em}{0ex}}740phantom{ ule{0.3em}{0ex}} ext{hartree}$ which is the lowest variational energy to date. The $2ensuremath{gamma}$ annihilation rate for ${mathrm{Ps}}^{ensuremath{infty}}mathrm{H}$ was $2.471phantom{ ule{0.2em}{0ex}}78ifmmode imeselse exttimesfi{}{10}^{9}phantom{ ule{0.3em}{0ex}}{mathrm{s}}^{ensuremath{-}1}$.