activity
20202025
most citedDynamical Zeta Functions in the Nonorientable Case

9 citations · 17 across the 6 of their papers we have counts for

collaborators

6 papers

math.NA2025★ 1 cited

Discrete Superconvergence Analysis for Quantum Magnus Algorithms of Unbounded Hamiltonian Simulation

Yonah Borns-Weil, Di Fang, Jiaqi Zhang

Motivated by various applications, unbounded Hamiltonian simulation has recently garnered great attention. Quantum Magnus algorithms, designed to achieve commutator scaling for tim…

quant-ph2023★ 1 cited

A Quantum Algorithm for Functions of Multiple Commuting Hermitian Matrices

Yonah Borns-Weil, Tahsin Saffat, Zachary Stier

Quantum signal processing allows for quantum eigenvalue transformation with Hermitian matrices, in which each eigenspace component of an input vector gets transformed according to…

math-ph2022★ 1 cited

Particle Trajectories for Quantum Maps

Yonah Borns-Weil, Izak Oltman

We study the trajectories of a semiclassical quantum particle under repeated indirect measurement by Kraus operators, in the setting of the quantized torus. In between measurements…

quant-ph2022★ 5 cited

Uniform observable error bounds of Trotter formulae for the semiclassical Schrödinger equation

Yonah Borns-Weil, Di Fang

Known as no fast-forwarding theorem in quantum computing, the simulation time for the Hamiltonian evolution needs to be in the worst case, which essentially states tha…

math.SP2022

The Spectrum of an Almost Maximally Open Quantized Cat Map

Yonah Borns-Weil

We consider eigenvalues of a quantized cat map (i.e. hyperbolic symplectic integer matrix), cut off in phase space to include a fixed point as its only periodic orbit on the torus.…

math.DG2020★ 9 cited

Dynamical Zeta Functions in the Nonorientable Case

Yonah Borns-Weil, Shu Shen

We use a simple argument to extend the microlocal proofs of meromorphicity of dynamical zeta functions to the nonorientable case. In the special case of geodesic flow on a connecte…