Paolo Mantero Source Confirmed

Affiliation confirmed via AI analysis of OpenAlex, ORCID, and web sources.

Federal Grant PI

Assistant Professor

University of Arkansas at Fayetteville

faculty

7 h-index 38 pubs 117 cited

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Biography and Research Information

OverviewAI-generated summary

Paolo Mantero's research focuses on abstract algebra, particularly in the areas of commutative algebra and algebraic geometry. His work investigates the properties of algebraic structures, including symbolic powers of ideals, Koszul algebras, and canonical modules.

Mantero has published on topics such as the Alexander–Hirschowitz Theorem and its related problems, providing formulas for symbolic powers and examining the structure of specific algebraic objects like Koszul algebras defined by quadrics. He also studies the characteristics of canonical modules and class groups within Rees-like algebras, as well as the Betti numbers of conormal modules for certain classes of rings.

In addition to his research, Mantero has been involved in organizing mathematical conferences. He served as PI for the 50th Arkansas Spring Lecture Series in the Mathematical Sciences and as Co-PI for the 51st iteration of the same series, both funded by the National Science Foundation (NSF). These grants totaled $61,600. With 38 publications, an h-index of 7, and 117 citations, Mantero maintains an active research presence.

Metrics

  • h-index: 7
  • Publications: 38
  • Citations: 117

Selected Publications

  • A formula for symbolic powers (2024) DOI
  • The structure of Koszul algebras defined by four quadrics (2022) DOI
  • Betti numbers of the conormal module of licci rings (2021) DOI
  • The Alexander–Hirschowitz Theorem and Related Problems (2021) DOI

Federal Grants 2 $61,600 total