First quantum-hardware demonstration of Hamiltonian simulation for time-domain Maxwell's equations via Schrödingerisation, with signed field measurements and agreement to classical benchmarks in 2D/3D.
Schr\” odingerization based quantum circuits for maxwell’s equation with time- dependent source terms
3 Pith papers cite this work. Polarity classification is still indexing.
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quant-ph 3years
2026 3verdicts
UNVERDICTED 3representative citing papers
Explicit first- and second-order Trotter circuits are constructed for the discretized 3D elastic wave equation with derived error bounds and qubit/CNOT complexity estimates in terms of grid size, time, accuracy, and material parameters.
Presents structure-preserving quantum method-of-lines algorithms for parabolic and hyperbolic PDEs with mixed BCs, using Coons interpolation, similarity transforms, and explicit quantum circuit constructions with complexity and error bounds.
citing papers explorer
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Hardware Realization of a Hamiltonian Simulation Algorithm for Time-Domain Maxwells Equations
First quantum-hardware demonstration of Hamiltonian simulation for time-domain Maxwell's equations via Schrödingerisation, with signed field measurements and agreement to classical benchmarks in 2D/3D.
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Hamiltonian simulation for 3D elastic wave equations in homogeneous elastic media
Explicit first- and second-order Trotter circuits are constructed for the discretized 3D elastic wave equation with derived error bounds and qubit/CNOT complexity estimates in terms of grid size, time, accuracy, and material parameters.
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Structure-Preserving Quantum Method of Lines for Evolutionary PDEs with Mixed Boundary Conditions
Presents structure-preserving quantum method-of-lines algorithms for parabolic and hyperbolic PDEs with mixed BCs, using Coons interpolation, similarity transforms, and explicit quantum circuit constructions with complexity and error bounds.