most citedAddressing the Readout Problem in Quantum Differential Equation Algorithms with Quantum Scientific Machine Learning

1 citations · 1 across the 4 of their papers we have counts for

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6 papers

quant-ph2025

Experimental differentiation and extremization with analog quantum circuits

Evan Philip, Julius de Hond, Vytautas Abramavicius +8

Solving and optimizing differential equations (DEs) is ubiquitous in both engineering and fundamental science. The promise of quantum architectures to accelerate scientific computi…

quant-ph2025

From quantum feature maps to quantum reservoir computing: perspectives and applications

Casper Gyurik, Filip Wudarski, Evan Philip +5

We explore the interplay between two emerging paradigms: reservoir computing and quantum computing. We observe how quantum systems featuring beyond-classical correlations and vast…

quant-ph2025

Vortex Detection from Quantum Data

Chelsea A. Williams, Annie E. Paine, Antonio A. Gentile +2

Quantum solutions to differential equations represent quantum data -- states that contain relevant information about the system's behavior, yet are difficult to analyze. We propose…

quant-ph2025

Quantum algorithm for solving nonlinear differential equations based on physics-informed effective Hamiltonians

Hsin-Yu Wu, Annie E. Paine, Evan Philip +2

We propose a distinct approach to solving linear and nonlinear differential equations (DEs) on quantum computers by encoding the problem into ground states of effective Hamiltonian…

quant-ph2025

Differential equation quantum solvers: engineering measurements to reduce cost

Annie Paine, Casper Gyurik, Antonio Andrea Gentile

Quantum computers have been proposed as a solution for efficiently solving non-linear differential equations (DEs), a fundamental task across diverse technological and scientific d…

quant-ph20241 cited

Addressing the Readout Problem in Quantum Differential Equation Algorithms with Quantum Scientific Machine Learning

Chelsea A. Williams, Stefano Scali, Antonio A. Gentile +2

Quantum differential equation solvers aim to prepare solutions as -qubit quantum states over a fine grid of points, surpassing the linear scaling of classical solvers.…