Oxygenation (environmental)

In mathematics, Monk's formula, found by Template:Harvtxt, is an analogue of Pieri's formula that describes the product of a linear Schubert polynomial by a Schubert polynomial. Equivalently, it describes the product of a special Schubert cycle by a Schubert cycle in the cohomology of a flag manifold.

Write t_ij for the transposition (i j), and s_i = t_i,i+1. Then 𝔖_sr = x₁ + ⋯ + x_r, and Monk's formula states that for a permutation w,

${\mathfrak{S}}_{s_r}{\mathfrak{S}}_w=\sum _{\genfrac{}{}{0ex}{}{i\le r<j}{\ell (w{t}_{ij})=\ell (w)+1}}{\mathfrak{S}}_{w{t}_{ij}},$

where $\ell (w)$ is the length of w. The pairs (i, j) appearing in the sum are exactly those such that i ≤ r < j, w_i < w_j, and there is no i < k < j with w_i < w_k < w_j; each wt_ij is a cover of w in Bruhat order.

References

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