activity
20152026
most citedQuadratic speedup for spatial search by continuous-time quantum walk

67 citations · 131 across the 26 of their papers we have counts for

collaborators

36 papers

quant-ph2026

Robust subspace designs and the power of a unique small quantum witness

Simon Apers, Roman Edenhofer, Benjamin Mathieu-Bloise +1

The concept of subspace designs was introduced by Guruswami and Xing (STOC'13), and explicit constructions were given by Guruswami and Kopparty (FOCS'13). These are families of sub…

quant-ph2026

Improved quantum volume estimation with transducers and amortized quantum walks

Arjan Cornelissen, Simon Apers, Sander Gribling

The volume estimation problem is a classic task in computational geometry. The development of randomized algorithms for this problem spurred the development of many influential alg…

quant-ph2026

Log-concavity and tunneling: adiabatic quantum optimization for convex functions (with a spike)

Arthur Braida, Elie Bermot, Simon Apers

Quantum tunneling is expected to provide a computational speedup in quantum computing, a phenomenon that Adiabatic Quantum Optimization (AQO) aims to leverage. While some academic…

quant-ph2026

Elfs, transducers and quantum walks

Simon Apers, Jérémie Roland, Yuxin Zhang

Electric flow sampling (elfs) is a new tool in the quantum walk toolbox and a useful primitive for solving search, sampling and optimization problems on graphs. We refine this tool…

quant-ph2025

Randomized and quantum approximate matrix multiplication

Simon Apers, Arjan Cornelissen, Samson Wang

The complexity of matrix multiplication is a central topic in computer science. While the focus has traditionally been on exact algorithms, a long line of literature also considers…

quant-ph2025

Self-concordant Schrödinger operators: spectral gaps and optimization without condition numbers

Sander Gribling, Simon Apers, Harold Nieuwboer +1

Spectral gaps play a fundamental role in many areas of mathematics, computer science, and physics. In quantum mechanics, the spectral gap of Schrödinger operators has a long histor…