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May 7, 2024 - Python
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qudits
Here are 10 public repositories matching this topic...
Hardware-aware compilation and benchmarking of qudit circuits encoded on qubit quantum processors.
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Sep 22, 2026 - Python
HMQTF: A Measurement-Free Dissipative Qudit Error Correction Framework based on Anti-Cascade Geometry and Symmetry Algebra
quantum quantum-computing quantum-information quantum-algorithms quantum-physics quantum-simulation quantum-error-correction deeptech qudits fault-tolerant-quantum-computing
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Oct 12, 2026
A Python, framework designed for passive error mitigation. Features an autonomous state-walking architecture driven by quasi-periodic Fibonacci time dynamics, scaling at deterministic with zero measurement overhead. Fully integrated with Qiskit and Cirq backends.
quantum quantum-computing quantum-information quantum-algorithms quantum-physics qiskit quantum-simulation quantum-error-correction cirq qudits quantum-computing-research commercial-tech fault-tolerant-quantum-computing
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Oct 16, 2026 - Python
Reproducibility release for 49Ti nuclear-spin qudit addressability and control on MgO/Ag(100), with frozen data, analysis scripts, and hardware benchmarks.
reproducibility quantum-information qiskit quantum-control qudits scanning-tunneling-microscopy nuclear-spin esr-stm
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Aug 20, 2026 - Python
Passive autonomous, measurement-free Quantum Error Correction & Healing (AQEH32) simulation suite. Inspired by SO(32) symmetries and Fibonacci timing to drive error states back into a protected codespace without active measurements.
fault-tolerance quantum quantum-mechanics quantum-computing quantum-information fibonacci-sequence quantum-algorithms quantum-physics qubit qiskit quantum-simulation quantum-error-correction qudits photonic-quantum-computing photonic-integrated-circuits
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Oct 10, 2026 - Python
torch tensor network based simple qudit simulations in python
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May 6, 2026 - Python
Palindromic Liouvillian symmetry under dephasing: proven for any Heisenberg graph, verified N=2–8 (87,376 eigenvalues, zero exceptions). Absorption Theorem Re(λ) = −2γ⟨n_XY⟩, golden-ratio mirrors, noise that reads its own spectrum; 17 predictions confirmed on IBM hardware. A living research notebook, Thomas Wicht & Claude. R = CΨ²
palindrome golden-ratio chebyshev-polynomials lindblad open-quantum-systems spin-chains ibm-quantum dihedral-group qudits quantum-state-transfer exceptional-points human-ai-collaboration mirror-symmetry liouvillian non-hermitian-physics klein-four-group spectral-symmetry dephasing absorption-theorem r-equals-c-psi-squared
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Oct 16, 2026 - Python
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