Manuscript XVI-J@1 · XVI-J.tex · definition · 6c1f306d

Definition: Source-decorated tensor

Fiber contraction and normalization · lines 732–748

XVI-J@1#def:K, XVI-J@1#eq:Kdef

Set

K^{μν} (y, w; h) = i, j = 0 \sum^{9} L_{h} (w) (B_{i}, B_{j}) s^{μν} (Z_{i}, Z_{j}; J (y)) .

The reduced selected-sector distribution on $y \neq = w$ is

Q^{\circ, μν} (y, w; h) = χ_{I} (w) K^{μν} (y, w; h) q^{\circ} (y - w) .

Displayed formulas in this passage

XVI-J@1#eq:Kdef · line 735
$K^{μν} (y, w; h) = i, j = 0 \sum^{9} L_{h} (w) (B_{i}, B_{j}) s^{μν} (Z_{i}, Z_{j}; J (y)) .$
unlabeled · line 743
$Q^{\circ, μν} (y, w; h) = χ_{I} (w) K^{μν} (y, w; h) q^{\circ} (y - w) .$