The upper bound p_f ≤ q_s on the Bernstein-Sato root range is proved sharp for nodal projective hypersurfaces under two explicit combinatorial inequalities, with explicit constructed examples.
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Roots of Bernstein-Sato polynomials for projective hypersurfaces with ordinary double points
The upper bound p_f ≤ q_s on the Bernstein-Sato root range is proved sharp for nodal projective hypersurfaces under two explicit combinatorial inequalities, with explicit constructed examples.