2015
DOI: 10.1364/josaa.32.001256
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Synchronous position two-photon interference of random-phase grating

Abstract: By generalizing the phase structure of the random-phase grating we recently designed [Opt. Express21, 14056 (2013)OPEXFF1094-408710.1364/OE.21.014056], we show that non-HBT type (synchronous position) two-photon grating interference can be obtained, which physically relies on groups of multiple indistinguishable two-photon paths modulated by the spatial distributions of phase modes. By properly selecting the random-phase structures, synchronous position subwavelength interference can be obtained, the period of… Show more

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Cited by 5 publications
(7 citation statements)
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“…Therefore, more feasible method needs to be explored. Besides the synchronous-position multi-photon interference [28,31], Hanbury Brown-Twiss type interference (dependent on the coordinate difference of the observation points) has recently been introduced for realizing Heisenberg-resolution imaging [40]. The proposed imaging scheme is shown in Figure 8I, which can be realized with current well-developed technology.…”
Section: Super-resolution Via Quantum Entanglementmentioning
confidence: 99%
See 1 more Smart Citation
“…Therefore, more feasible method needs to be explored. Besides the synchronous-position multi-photon interference [28,31], Hanbury Brown-Twiss type interference (dependent on the coordinate difference of the observation points) has recently been introduced for realizing Heisenberg-resolution imaging [40]. The proposed imaging scheme is shown in Figure 8I, which can be realized with current well-developed technology.…”
Section: Super-resolution Via Quantum Entanglementmentioning
confidence: 99%
“…The super-resolved n-photon interference was initially realized in the optical interferometers and the far-field diffraction setups, firstly with quantum entangled sources [13][14][15][16][17][18][19], and later with different classical sources such as thermal/pseudothermal light [20][21][22][23][24] and laser [25,26], and recently with dynamical phase control on the wavefront of spatially coherent light [27][28][29][30]. The super-resolved interference has been shown to be important for applications such as super-resolved phase measurement and high-resolution optical lithography.…”
Section: Introductionmentioning
confidence: 99%
“…Subwavelength interference is capable of breaking through the classical Rayleigh spatial resolution limitation of a light field [88]; therefore, it has many potential applications, such as super-resolved optical lithography and precision measurement [89][90][91][92]. There are various ways to achieve subwavelength interference, for example, by using the higher-order optical coherence of an entangled quantum NOON state [93][94][95] or phase-correlated classical light sources [96][97][98][99][100][101]. For the quantum light sources, interfering fringes with a visibility up to 100% can be reached theoretically, whereas for practical applications, such as quantum lithography, the main challenge is the conflicting requirements on the light field strength-it should be strong enough for efficient multi-photon nonlinearity but weak enough to maintain the quantum features [92].…”
Section: First-order Subwavelength Interferencementioning
confidence: 99%
“…The main challenging in the implementation of quantum lithography based on subwavelength interference is the conflicting requirements that the light field should be strong enough to induce efficient multi-photon nonlinearity yet be so weak as to keep the quantum features 9 . Later, subwavelength interference was also reported with classical light sources, but in general the interfering fringe visibility is much lower than that with quantum light sources 10 15 . High visibility subwavelength interference can also be achieved with specially designed classical light sources, for example, by correlating wave vector and frequency with a frequency-selective multi-photon detection that uses Doppleron-type resonances 16 , or using phase-correlated classical light sources in the higher-order optical coherence 17 , however, the difficulty in the availability of multi-photon nonlinear optical materials with efficient high-order optical nonlinearity may become a serious limitation for its practical applications 9 .…”
Section: Introductionmentioning
confidence: 96%