Logarithmic Hilbert schemes of points on smooth pointed curves are iterated weighted blow-ups of symmetric products, from which their integral Chow rings are computed using recent formulas for weighted blow-ups.
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3 Pith papers cite this work. Polarity classification is still indexing.
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UNVERDICTED 3representative citing papers
S-prime elements are defined in V-lattices and the S-Prime Element Principle is introduced to prove certain elements are S-prime, yielding a uniform approach to prime element existence in multiplicative lattices when S equals {1}.
Classifies equigenerated homogeneous ideals attaining equality in the Takagi-Watanabe bound fpt(I) >= height(I)/d and provides a new lower bound on fpt(I) via height of the test ideal tau(I to the power fpt(I)).
citing papers explorer
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Logarithmic Hilbert schemes of curves as weighted blow-ups and their integral Chow rings
Logarithmic Hilbert schemes of points on smooth pointed curves are iterated weighted blow-ups of symmetric products, from which their integral Chow rings are computed using recent formulas for weighted blow-ups.
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On $S$-Prime Element Principle
S-prime elements are defined in V-lattices and the S-Prime Element Principle is introduced to prove certain elements are S-prime, yielding a uniform approach to prime element existence in multiplicative lattices when S equals {1}.
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On lower bounds for the F-pure threshold of equigenerated ideals
Classifies equigenerated homogeneous ideals attaining equality in the Takagi-Watanabe bound fpt(I) >= height(I)/d and provides a new lower bound on fpt(I) via height of the test ideal tau(I to the power fpt(I)).