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Hamiltonian simulation for hyperbolic partial differential equations by scalable quantum circuits #581
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Hey, I have successfully implemented the algorithm yesterday, but for some reason I have the error '’module ‘pydantic’ has no attribute ‘model_validator' showing up, without updating or changing any packages. May I ask how to resolve this? Thanks! |
I think I have implemented the algo in the paper. Would it be possible to have a check with someone from classiq? Thanks. |
Hi @AprilSweettooth
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Let us know if you want to take this issue @AprilSweettooth |
Yes, this is resolved now, thanks! |
Yes, please. |
Hello @AprilSweettooth! |
Hi @NadavClassiq, sorry I haven't found time to write up the explanation yet! |
Hi @AprilSweettooth, that is perfectly fine. |
Hi @NadavClassiq, if that's the case, please feel free to make any necessary adjustments to the assignment, as I don’t want to hold up the progress of the task. |
Hamiltonian simulation for hyperbolic partial differential equations by scalable quantum circuits
Abstract
Differential equations are fundamental to understanding quantum systems, yet classical methods struggle with the simulation of large quantum systems due to computational inefficiencies. Recent advancements in quantum computing have opened new pathways for solving differential equations with greater efficiency. The paper Hamiltonian Simulation for Hyperbolic Partial Differential Equations by Scalable Quantum Circuits by Yuki Sato et al. proposes a method for solving certain partial differential equations by transforming them into a Schrödinger equation, which can then be solved via Hamiltonian simulation on a quantum computer.
Project Overview
Challenge: Implement the technique outlined in the referenced paper to solve the advection equation with Dirichlet boundary conditions. You will test both a Hamiltonian simulation method of your choice and the circuit implementation proposed in the paper.
Objective
Solve the following advection equation with Dirichlet boundaries:
Deliverables
Follow the Contribution Guidelines in CONTRIBUTING.md. If you need any assistance, feel free to reach out via GitHub or join our Slack Community.
Getting Started
Implementation Steps
Algorithm Coding:
Mathematical Explanation:
Generate
.qmod
File:write_qmod(model, "filename.qmod")
to save your models..qmod
file generation.Quality Check:
Submit Contribution:
classiq-library/research/differential_equation_simulation
.Resources
Note: No strict deadline. Confirm with us if you start this task so we can assign it to you.
Good Luck!
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