Jonathan Stanfill
Mathematics · The Ohio State University
Publications
41
Citations
57
Est. group size
—
Recurring co-author estimate
Active years
7
Publishing since 2020
Jonathan Stanfill works in mathematical analysis, focusing on differential operators such as Sturm-Liouville and Schrödinger-type operators, which are mathematical tools used to describe how systems evolve or vibrate (relevant to physics and engineering problems). His work examines the technical properties of these operators, including how they can be extended or classified, their spectra (natural frequency-like values), and related inequalities used to bound mathematical quantities. This research is theoretical, contributing foundational results used in mathematical physics and analysis rather than applied engineering work.
Publication output was minimal before 2020, rose sharply starting in 2021, and has remained active with some year-to-year variation through 2025-2026.
Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026
- Finer limit circle/limit point classification for Sturm–Liouville operators
Journal of Differential Equations · 2026
- Maximally dissipative and self‐adjoint extensions of K‐invariant operators
Bulletin of the London Mathematical Society · 2026
- Complex analytic theory of Sturm-Liouville operators with Schatten $p$-class resolvents
arXiv (Cornell University) · 2026
- Complex analytic theory of Sturm-Liouville operators with Schatten $p$-class resolvents
arXiv (Cornell University) · 2026
- On the fundamental solutions of two nonlocal parabolic equations related to logarithmic Laplacians
arXiv (Cornell University) · 2026
- On the fundamental solutions of two nonlocal parabolic equations related to logarithmic Laplacians
arXiv (Cornell University) · 2026
- Factorizations and Power Weighted Rellich and Hardy–Rellich-Type Inequalities
Journal of Geometric Analysis · 2025
- The spectral $$\zeta $$-function for quasi-regular Sturm–Liouville operators
Letters in Mathematical Physics · 2025
- Nonnegative extensions of Sturm–Liouville operators with an application to problems with symmetric coefficient functions
Journal of Differential Equations · 2025
- The Exotic Structure of the Spectral $$\zeta $$-function for the Schrödinger Operator with Pöschl–Teller Potential
Annales Henri Poincaré · 2025
- $ζ$-functions via contour integrals and universal sum rules
arXiv (Cornell University) · 2025
- An elementary approach to integral inequalities involving higher order derivatives
arXiv (Cornell University) · 2025
- The Jacobi Operator on $$(-1,1)$$ and Its Various m-Functions
Complex Analysis and Operator Theory · 2024
- Donoghue 𝑚-functions for Singular Sturm–Liouville operators
St Petersburg Mathematical Journal · 2024
- Logarithmic refinements of a power weighted Hardy–Rellich-type inequality
Annals of Functional Analysis · 2024
- arXiv (Cornell University)×23
- Operator theory×2
- Annals of Functional Analysis×2
- Journal of Differential Equations×2
- The Scholarship East Carolina University's Institutional Repository (East Carolina University)×1
- Kiril Datchev
Mathematics · Purdue University West Lafayette
- Boris Mityagin
Mathematics · The Ohio State University
- Chris Judge
Mathematics · Indiana University
- Lawford Hatcher
Mathematics · Indiana University
- Ján Lang
Mathematics · The Ohio State 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.
Claim or correct this profile