LabCompass

William Heinzer

Mathematics · Purdue University West Lafayette

OpenAlex
Established · publishing since 1966
Rings, Modules, and AlgebrasCommutative Algebra and Its ApplicationsPolynomial and algebraic computationAlgebraic Geometry and Number TheoryAlgebraic structures and combinatorial models

Publications

261

Citations

3,495

Est. group size

—

Recurring co-author estimate

Active years

59

Publishing since 1966

Research summary
AI-generated

William Heinzer works in commutative algebra, a branch of pure mathematics that studies the structure of rings (algebraic systems generalizing number systems) and the ideals within them. His research focuses on Noetherian local rings, power series constructions, and how prime ideals behave under repeated algebraic transformations, particularly in low-dimensional settings such as two-dimensional regular local rings. This work is largely theoretical, aimed at understanding fundamental structural properties of algebraic objects rather than applications.

Commutative algebra and ring theoryNoetherian local rings and their completionsPower series and formal fiber constructionsIdeal theory and prime divisorsQuadratic transforms of regular local rings

Publication output has been variable but persistent over the last decade, with a notable cluster of monograph-related outputs in 2021 and continued activity through 2023, though recent years show a slower pace (mean of about 1.2 publications per year over the last five years).

Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026

Publication cadence
Publications per year over the last 10 years — averaging 1.2/year recently
2017: 7 publications7172018: 2 publications182019: 3 publications192020: 3 publications202021: 6 publications21222023: 4 publications232024: 2 publications242526
Recent publications
Publishes in
  • Journal of Algebra×7
  • arXiv (Cornell University)×7
  • Mathematical surveys and monographs×6
  • Rendiconti del Seminario Matematico della Università di Padova×1
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This profile was generated automatically from public scholarly data (OpenAlex). Group size and activity levels are estimates derived from co-authorship patterns.

Last updated Jul 20, 2026.

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