quantum-sensing

Layer 1 — Physics24 concepts in this subtree

Using quantum coherence, entanglement, or squeezing to measure physical quantities below the classical shot-noise (standard-quantum) limit. Platforms: NV-centre diamond magnetometry (spin coherence times T₂ up to ms at room temperature;…

NV-centre diamond magnetometry: optically-detected magnetic resonance
Squeezed-vacuum injection: 3-dB shot-noise reduction below SQL in LIGO
QND measurement: [A_obs, H_sys+H_int] = 0 → back-action-evasion
Heisenberg limit: δφ ≥ 1/N vs SQL δφ ≥ 1/√N — ratio √N enhancement
NV DC-magnetometry sensitivity: η_B = ℏ/(g_e μ_B · √(N) · T₂* · √t)
Squeezed phase noise: δφ_sqz = e^{−r}/√N (Caves 1981)
Ramsey interferometry: (π/2)–free-evolution(τ)–(π/2); signal convolution of pulse + evolution
Wigner quasi-probability distribution: W(x,p) = (1/π)∫⟨x+y|ρ|x−y⟩·e^(−2ipy)dy
Squeezed vacuum quadrature variance: (ΔX₁)² = e^(−2r)/4, (ΔX₂)² = e^(2r)/4; polar/Bloch decomp of S(r)
Ramsey fringe visibility: V(τ) = exp(−τ/T₂); P(τ) = 0.5·(1 + V·cos(ωτ + φ))
Wigner function of Fock states: W_0 = e^(−2(x²+p²))/π; W_1 = (4(x²+p²)−1)·e^(−2(x²+p²))/π
Squeezed variance: (ΔX₁)²·(ΔX₂)² = 1/16 (minimum-uncertainty); Δφ = 1/(√N̄·e^r) sub-SQL
OPM (Budker-Romalis 2007)
NV-center (Jelezko 2002)
Clock network (Grotti 2018)
Storage-ring EDM
LIGO squeezed (2019)
Aberration-corrected EM (2007)
SQUID (Jaklevic 1964)
NV centre (Doherty 2013)
OAM (Budker-Romalis 2007)
Squeezed-LIGO (Aasi 2013)
Atom interferometer (Kasevich-Chu 1991)
Heisenberg limit (Giovannetti 2004)
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