J Mol Model (2004) 10:19–24

The author regrets that in the above article Equations (15), (57), (66) and after Equation (66) were some misprints. They are now reproduced correctly below:

$$ O^{{ij}} {\left( {\eta ,\vec{r}} \right)} = {\sqrt 3 }{\left[ {f_{{ - 22s}} {\left( {\eta ,\vec{r}} \right)} + \eta f_{{ - 12s}} {\left( {\eta ,\vec{r}} \right)} + \frac{{\eta ^{2} }} {3}f_{{02s}} {\left( {\eta ,r} \right)}} \right]} ,$$
(15)
$$ \frac{1} {R}\frac{\partial } {{\partial R}}{\left( {\frac{1} {R}\frac{{\partial f}} {{\partial R}}} \right)} = {\left[ {{\left( {N - \nu - 1} \right)}{\left( {N - \nu - 3} \right)}R^{{N - \nu - 5}} - z{\left( {2N - 2\nu - 3} \right)}R^{{N - \nu - 4}} + z^{2} R^{{N - \nu - 3}} } \right]}\operatorname{e} ^{{ - zR}} . $$
(57)
$$ \begin{aligned} & f^{{tk}}_{{\mu \nu \sigma ,{u}'00}} {\left( {z,z;\vec{R}} \right)} = f^{{tk}}_{{\mu \nu \sigma ,{u}'00,00}} {\left( {z,z;\vec{R}} \right)} \\ & \,\,\,\,\,\,\,\,\,\,\,\,\, = {z}'\;{\sum\limits_{N = \nu + 1}^{\mu + {u}' + 1} {g^{{\alpha N\nu \sigma }}_{{\mu \nu \sigma ,{u}'00}} 2^{N} {\left[ {{\left( {2\nu + 1} \right)}/{\left( {2N} \right)}!} \right]}^{{1/2}} {\left( {zR} \right)}^{{N - t - 1}} {\sum\limits_{{\sigma }' = 0}^k {\beta ^{k}_{{{\sigma }'}} {\left( {N,\nu } \right)}{\left( {zR} \right)}^{{{\sigma }'}} } }\operatorname{e} ^{{ - zR}} } } \\ \end{aligned} $$
(66)
$$ \beta ^{2}_{1} {\left( {N,\nu } \right)} = - {\left( {2N - 2\nu - 3} \right)} $$