activity
20172022
most citedQuantum algorithm for nonlinear differential equations

24 citations · 29 across the 4 of their papers we have counts for

collaborators

7 papers

quant-ph2022

A local phase space stochastic quantization?

Can Gokler

I examine whether Nelson's stochastic formulation of Schrödinger equation could be derived from a phase space process through a colored noise smoothing. If this conjecture is true,…

quant-ph202024 cited

Quantum algorithm for nonlinear differential equations

Seth Lloyd, Giacomo De Palma, Can Gokler +5

Quantum computers are known to provide an exponential advantage over classical computers for the solution of linear differential equations in high-dimensional spaces. Here, we pres…

quant-ph2020

Equivalence of quantum harmonic oscillators and classical oscillators subject to random forces

Can Gokler

We show that the Schrödinger equation for the quantum harmonic oscillator can be derived as an approximation to the Newtonian mechanics of a classical harmonic oscillator subject t…

quant-ph20201 cited

Mean field limit for many-particle interactions

Can Gokler

We provide an error bound for approximating the time evolution of N bosons by a generalized nonlinear Hartree equation. The bosons are assumed to interact via permutation symmetric…

quant-ph2020

Quantum behavior of a classical particle subject to a random force

Can Gokler

We give a partial answer to the question whether the Schrodinger equation can be derived from the Newtonian mechanics of a particle in a potential subject to a random force. We sho…

quant-ph2020

Estimation theory and gravity

Can Gokler

It is shown that if the Euclidean path integral measure of a minimally coupled free quantum scalar field on a classical metric background is interpreted as probability of observing…