# Formula for the “integral form” action of Iwahori-Hecke algebra on the standard basis for Specht modules

Is there a formula somewhere in the literature for the action of the generators $T_1,\ldots,T_{n-1}$ of the Iwahori-Hecke algebra on the standard basis of its Specht modules? It is well-known that the coefficients of these matrices are elements of $\mathbb{Z}[q,q^{-1}]$ but I am unsure if there is a closed formula (there certainly is for the seminormal form, which I thought was derived from this integral form).

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