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From the 1 of 6 linked papers with an AI index.

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6 papers

math.AP2026

Geometric Criteria for Morrey Admissibility via the Real Log-Canonical Threshold

Nivaldo Grulha, Andréa Prokopczyk, Andréa Prokopczyk

The paper characterizes the local well‑posedness of aggregation equations with singular interaction kernels in Morrey spaces, showing that the admissible Morrey exponents are deter…

math.AG2026

Divisorial persistent homology and volume asymptotics of analytic pairs

Nivaldo Grulha

A log-resolution of an analytic pair attaches to every prime divisor of its total transform a vanishing order , a Jacobian order , and hence a divisorial expo…

math.AG2026

On the Divisorial Geometry of Volume Asymptotics of Sublevel Sets

Nivaldo Grulha

The log canonical threshold (LCT) is a fundamental invariant in birational geometry and singularity theory, measuring the complexity of an analytic singularity through discrepancy…

math.AG2026

Generic -finite determinacy and singularities of homogeneous polynomial mappings

N. G. Grulha, J. V. Pissolato, M. A. S. Ruas

We make a detailed investigation of the generic properties that polynomial mappings possess. An important starting point is the work by Farnik, Jelonek and Ruas in 2019, where they…

math.GT2026

Poincaré-Hopf Theorem for Isolated Determinantal Singularities

N. G. Grulha, M. S. Pereira, H. Santana

Let be a projective algebraic -variety endowed with isolated determinantal singularities, and let be a -form on exhibiting a finite number of singularities (in t…

math.GT2026

Poincaré-Hopf Theorem for Isolated Determinantal Singularities

N. G. Grulha, M. S. Pereira, H. Santana

Let be a projective -variety with isolated determinantal singularities and be a -form on with a finite number of singularities (in the strati…