Introductory Quantum Optics
By M. Beck. 2005
1,355 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry, Physical and Theoretical Chemistry
View Paper: https://www.semanticscholar.org/paper/c975eca178eb769399a880a41ee10bf17fbe45b3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atomic and Molecular Physics, and Optics
- Franco Nori
- Sahel Ashhab
- Stefano Pirandola
- Adam Miranowicz
- Yu-xi Liu
- Roman Schnabel
- Jeffrey H. Shapiro
- Christian Weedbrook
In Materials Chemistry
- C. Rosales-Guzmán
- Sahel Ashhab
- Roman Schnabel
- Yu-xi Liu
- Jonathan P. Dowling
- Yijie Shen
- Kaushik Parasuram Seshadreesan
- Franco Nori
In Physical and Theoretical Chemistry
- C. Rosales-Guzmán
- Sahel Ashhab
- Roman Schnabel
- Yu-xi Liu
- Stefano Pirandola
- Jonathan P. Dowling
- Yijie Shen
- Kaushik Parasuram Seshadreesan
Citations in the corpus
- Quantum optical metrology – the lowdown on high-N00N states (2008, methodology): “Without going through the details, which are in most quantum optics textbooks and a nice review article by Louden and Knight [4,7] let us estimate how well we can do with this squeezing approach.”
- Enhancing the sensitivity of the LIGO gravitational wave detector by using squeezed states of light (2013, background): “field amplitudes that oscillate out of phase with each other by 90, labeled as “in-phase” and “quadrature phase” [7].”
- Qubit-oscillator systems in the ultrastrong-coupling regime and their potential for preparing nonclassical states (2009, background): “The next limit that we consider is that where the oscillator’s characteristic frequency ω0 is large compared to the qubit’s energy splitting (i.e. h̄ω0 ≫ Eq) and also compared to the coupling strength (h̄ω0 ≫ λ).”
- The Mathematical Language of Quantum Theory: From Uncertainty to Entanglement (2012, background): “Only basic concepts are needed, but a reader who is not familiar with this topic can find further explanations in the books by Gerry and Knight [64] and Walls and Milburn [139].”
- Gaussian quantum information (2011, background): “For a quantum optics (Gerry and Knight, 2005; Bachor and Ralph, 2004; Leonhardt, 2010) approach to quantum information see the textbooks by Walls and Milburn (2008), Kok and Lovett (2010), and Furusawa and van Loock (2011) (who provide a joint theoretical and experimental point of view), while the…”
- Enhanced sensitivity of the LIGO gravitational wave detector by using squeezed states of light (2013, background): “[7] Gerry, C.”
- Nonseparable States of Light: From Quantum to Classical (2022, background): “which are of the same form of the ladder operator for Fock states or number states of photons [41].”
- Quantum Optical Technologies for Metrology, Sensing, and Imaging (2014, methodology): “The N = 2 N00N states were generated using Hong-Ou-Mandel interference [49] with entangled photon pairs from a parametric down conversion source.”
- Squeezed states of light and their applications in laser interferometers (2016, methodology): “The P -function [Glauber (1963); Sudarshan (1963)] is calculated by de-convoluting the Wigner function from the ground state uncertainty [Gerry and Knight (2005)].”
- Silicon Quantum Photonics (2015, background): “Assuming an ideal photon-pair source, which emits into only two spectral modes, the probability to obtain n pairs per pulse is given by [25], [27], [28]”
- Perspectives for Applications of Quantum Imaging (2019, background): “A particular example of non-classical states not considered here are squeezed states of light.[7,9] They also feature a subPoissonian statistics, offering the possibility for measurements with enhanced precision, which has been employed, for example, for subshot noise phase measurements in gravitati”
- Microwave photonics with superconducting quantum circuits (2017, methodology): “This pair of conjugate variables satisfies the commutation relation [φ, n] = i (or, rather, [ eiφ, n ] = eiφ [29]) and obeys the Heisenberg uncertainty relation∆φ ∆n ≥ 1.”