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Stability of Associated Primes and Depth of Integral Closures of Powers of Edge Ideals
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In this paper, we study associated primes and depth of integral closures of powers of edge ideals. We provide sharp bounds on how big of powers for which the set of associated primes and the depth of integral closures of powers of edge ideals are stable.
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$\operatorname{v}$-numbers of integral closure filtrations of monomial ideals
For certain monomial ideals, the paper proposes explicit values and bounds for v-numbers of integral closure filtrations and shows they can be smaller than v-numbers of ordinary powers.
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