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Finite Directional Coefficient Modules over Euler Fibers of $A$-Hypergeometric Systems
Let \(A\) be a full-rank integer matrix, let \(β\) be a complex parameter, and consider the associated \(A\)-hypergeometric system. Without assuming homogeneity, pointedness, or positivity, we study directed formal logarithmic solutions over all exponent lattices in the Euler fiber. For a fixed latt
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