Alex Kruckman
Mathematics · The Ohio State University
Publications
24
Citations
94
Est. group size
—
Recurring co-author estimate
Active years
17
Publishing since 2008
Alex Kruckman works in mathematical logic, specifically model theory, which studies abstract mathematical structures and the languages used to describe them. Recent work focuses on classifying types of mathematical theories based on properties like 'dividing,' 'amalgamation,' and 'invariant measures,' as well as connections to finite structures, metric spaces, and logic used in computer science. This research is highly theoretical and contributes to foundational questions about how mathematical structures can be classified and combined.
Publication output has been steady over the past decade, peaking around 2021 with five papers and settling to about 1-2 papers per year in the most recent years.
Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026
- THREE SURPRISING INSTANCES OF DIVIDING
Journal of Symbolic Logic · 2024
- A New Kim’s Lemma
Model Theory · 2024
- A New Kim's Lemma
arXiv (Cornell University) · 2023
- Three surprising instances of dividing
arXiv (Cornell University) · 2023
- Invariant measures in simple and in small theories
Journal of Mathematical Logic · 2022
- Examples of weak amalgamation classes
Mathematical logic quarterly · 2022
- Interpolative fusions II: Preservation results
arXiv (Cornell University) · 2022
- Higher-dimensional obstructions for star reductions
Fundamenta Mathematicae · 2021
- Tameness in least fixed-point logic and McColm's conjecture
Logical Methods in Computer Science · 2021
- The almost sure theory of finite metric spaces
Bulletin of the London Mathematical Society · 2021
- Tameness in least fixed-point logic and McColm's conjecture
Research at the University of Copenhagen (University of Copenhagen) · 2021
- Invariant measures in simple and in small theories
arXiv (Cornell University) · 2021
- Interpolative fusions
Journal of Mathematical Logic · 2020
- Disjoint n-Amalgamation and Pseudofinite Countably Categorical Theories
Notre Dame Journal of Formal Logic · 2019
- Generic expansion and Skolemization in NSOP 1 theories
Annals of Pure and Applied Logic · 2018
- arXiv (Cornell University)×5
- Journal of Mathematical Logic×2
- Annals of Pure and Applied Logic×1
- The Review of Symbolic Logic×1
- Notre Dame Journal of Formal Logic×1
- Margaret E. M. Thomas
Mathematics · Purdue University West Lafayette
- Gabriel Conant
Mathematics · The Ohio State University
- Chris Miller
Mathematics · The Ohio State University
- Harvey Friedman
Computer Science · The Ohio State University
- Peter Gerdes
Computer Science · Indiana University
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 19, 2026.
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