L. Frolov. 2026. “Arbitrarily precise arrival time measurements in quantum mechanics.” https://arxiv.org/pdf/2606.01005 .
L. Frolov. 2026. "Detection Screens Modeled by Extensions of Schrödinger Operators". Ph.D. thesis, Rutgers University New Brunswick.
L. Frolov. 2025. “Detecting screens modeled by extensions of Schrödinger operators that generate C_0 contraction semigroups.” Rev Math Phys, Editor Pick.
L. Frolov, S. Teufel, and R. Tumulka. 2025. “Existence of Schrödinger Evolution with Absorbing Boundary Condition.” Math Phys Anal Geom 28 (27).
L. Frolov, S. Leigh, and S. Tahvildar-Zadeh. 2025. “On the relativistic quantum mechanics of a photon between two electrons in 1+1 dimensions.” Lett Math Phys 115 (9).
L. Frolov. 2025. “The initial value problem for a massless scalar field and N point-charges in one space dimension.” J Dyn Diff Eqs.
L. Frolov, S. Leigh, and S. Tahvildar-Zadeh. 2024. “Joint evolution of a Lorentz-covariant massless scalar field and its point-charge source in one space dimension.” J Math Phys 65 (6).
"Overcoming the arrival time quantum Zeno effect" - Given to the Mathematical Physics Seminar at Rutgers University on April 16, 2026.
"Detecting screens modeled by extensions of Schrodinger operators" - Thesis defense talk at Rutgers University on March 2 2026.
"Schrödinger operators that model hard detection" - Given to the Math-Phys seminar at Tubingen University on Aug 15 2025.
"Irreversible hard detection of non-relativistic quantum particles" - Given to the Operator Theory seminar at TU Graz on Feb 27 2025.
"Point singularities in classical field theory" - Given to the PDE seminar at the University of Innsbruck on Aug 5 2025.
"The initial value problem for a massless scalar field and N point-charges in one space dimension" - Given at the Kick-off Workshop: A new geometry for Einstein's theory and Beyond on Feb 25 2025.
"Joint evolution of a Lorentz-covariant scalar field and its point charge in one space dimension" - Given at the International Conference for Generalized Functions on Sep 16 2024.