pith:AZUXU4PI
A two-disk approach to the synthesis of coherent passive equalizers for linear quantum systems
Linking the coherent equalization problem to the classical two-disk H∞ control problem allows synthesis of passive equalizers for a broader class of linear quantum communication channels.
arxiv:2502.01332 v3 · 2025-02-03 · quant-ph · cs.SY · eess.SY · math.OC
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\usepackage{pith}
\pithnumber{AZUXU4PIK7NTXDQMZFV3YOX4W3}
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Record completeness
Claims
The proposed method applies to a broader class of linear quantum communication channels compared with the previous methods.
The two-disk problem formulation from classical H∞ control for uncertain linear systems can be transferred to the quantum linear system model without introducing quantum-specific corrections or additional constraints.
Connects coherent equalization for linear quantum systems to the classical two-disk H∞ problem to handle a broader class of channels.
Receipt and verification
| First computed | 2026-06-09T02:08:28.724877Z |
|---|---|
| Builder | pith-number-builder-2026-05-17-v1 |
| Signature | Pith Ed25519
(pith-v1-2026-05) · public key |
| Schema | pith-number/v1.0 |
Canonical hash
06697a71e857db3b8e0cc96bbc3afcb6e12e9d890e5901c76ed568dbe51420a5
Aliases
· · · · ·Agent API
Verify this Pith Number yourself
curl -sH 'Accept: application/ld+json' https://pith.science/pith/AZUXU4PIK7NTXDQMZFV3YOX4W3 \
| jq -c '.canonical_record' \
| python3 -c "import sys,json,hashlib; b=json.dumps(json.loads(sys.stdin.read()), sort_keys=True, separators=(',',':'), ensure_ascii=False).encode(); print(hashlib.sha256(b).hexdigest())"
# expect: 06697a71e857db3b8e0cc96bbc3afcb6e12e9d890e5901c76ed568dbe51420a5
Canonical record JSON
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"license": "http://arxiv.org/licenses/nonexclusive-distrib/1.0/",
"primary_cat": "quant-ph",
"submitted_at": "2025-02-03T13:10:15Z",
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