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Quantum Imaging: Q-OCT Department of Electrical & Computer Engineering

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Presentation on theme: "Quantum Imaging: Q-OCT Department of Electrical & Computer Engineering"— Presentation transcript:

1 Quantum Imaging: Q-OCT Department of Electrical & Computer Engineering
Bahaa Saleh Alexander Sergienko Malvin Teich Quantum Imaging Lab Department of Electrical & Computer Engineering & Photonics Center MURI 6/9/05

2 Outline Quantum Imaging Two-Photon Imaging Quantum OCT MURI 6/9/05

3 Outline Quantum Imaging Two-Photon Imaging Quantum OCT MURI 6/9/05

4 Optical Imaging = Estimation of the spatial distribution (2D, 3D, 4D) of a physical object by use of optical measurement (direct or interferometric) Source Reflectance R(x,y) Conventional Imaging Metrology Detector or R(x,y, ) Spectral or Hyperspectral Imaging or Jones matrix J(x,y) Polarization-sensitive Imaging (Ellipsometry) MURI 6/9/05

5 Imaging may involve spatial, spectral, and/or polarization effects
Source or R(z ) Ranging Detector Axial imaging or (x,y,z) 3D Imaging Subsurface imaging Imaging may involve spatial, spectral, and/or polarization effects MURI 6/9/05

6 Optical Lithography = Fabrication of objects with specified spatial distributions (2D, 3D) by use of optical sources and systems Source R(x,y) Source (x,y,z) MURI 6/9/05

7 Limitations of Optical Imaging & Lithography
Resolution (transverse & axial) Noise Quantum Classical Io = RIi Source Ii Io Detector R MURI 6/9/05

8 Quantum Imaging Quantum Lithography
= Estimation of the spatial distribution of a physical object by use of light field in a nonclassical state & direct or Interferometric measurement Quantum Lithography = Fabrication of objects with specified spatial distribution by use of light field in a nonclassical state MURI 6/9/05

9 States of Light Nonclassical States Coherent (laser imaging)
Thermal (conventional, photon-correlation imaging) Saleh et al. PRA 2000 Saleh et al. PRL 2005 Nonclassical States Quadrature-Squeezed Photon-Number Squeezed Two-Photon Gaussian NOON … MURI 6/9/05

10 Outline Quantum Imaging Two-Photon Imaging Quantum OCT MURI 6/9/05

11 non-separable function  entangled state
Two-Photon light 1 k1 2 k = a state of exactly two photons in multimodes (spatial/spectral/polarization) non-separable function  entangled state Entanglement: Spatial (momentum) Spectral Polarization MURI 6/9/05

12 H = Spatial, spectral, or polarization system
Two Configurations H r x A. Direct H o H r x B. Interferometric H o H = Spatial, spectral, or polarization system MURI 6/9/05

13 A. Applications of Direct 2-Photon Imaging
x H o MURI 6/9/05

14 1. Correlated-Photon Absolute Measurement
Measurement of reflectance/ Transmittance/ Quantum Efficiency x Sample Klyshko, SJQE 77 Branning et al. PRA 00 x Sample Ellipsometry Toussaint et al. PRA 04 SU(2) P A MURI 6/9/05

15 2. Imaging (transverse) - Spatial modes
x Belinskii & Klyshko, Zh. Eksp. Teor. Fiz. 94 Pittman et al., PRA 95 MURI 6/9/05

16 Example: Optical Fourier transform
3. Two-Photon Microscopy / Lithography 2-photon absorber Factor of 2 enhancement Abouraddy et al., JOSA-B 02 Boto et al., PRL 00 Example: Optical Fourier transform Teich & Saleh, Cesk. Cas. Fyz. 97 MURI 6/9/05

17 4. Dispersion Compensation
Hr() x C Ho() GVD’s of opposite signs cancel Franson PRA 1992 MURI 6/9/05

18 B. Applications of Interferometric 2-Photon Imaging
x H o MURI 6/9/05

19 Axial Imaging/Ranging
Spectral Modes Hr() x C Ho() i.e., insensitive to even-order dispersion (GVD) in Ho, Interference term in C  Nonlocal Dispersion Cancellation Steinberg, Kwiat, Chiao, PRL 92; PRA 92 Shapiro, Sun, JOSA-B 94 Larchuk, Teich, Saleh, PRA 95 MURI 6/9/05

20 Outline Quantum Imaging Two-Photon Imaging Quantum OCT MURI 6/9/05

21 Q-OCT = Two-Photon Axial Imaging
z C() Dispersion-Cancellation Hong-Ou-Mandel Interferometer Abouraddy et al. PRA, , 2002 MURI 6/9/05

22 Experiment ct C(t) I(t) Kr+ 406 nm 55 mW x
Detector Filter 2.2 mm 55 mW Filter NLC 8-mm LiIO3 Detector Kr+ 406 nm Sample Nasr et al. PRL, 91, August 2003 MURI 6/9/05

23 Two Boundaries + dispersive layer
5-mm ZnSe Air 90 m fused silica Air 53 m Classical Quantum 19 m MURI 6/9/05

24 M. B. Nasr et al., Opt. Express 12, 1353-1362 (2004)
Four Boundaries + dispersive medium in-between 90-m AIR 12-mm ZnSe AIR 90-m M. B. Nasr et al., Opt. Express 12, (2004) MURI 6/9/05

25 The Promise of Q-OCT Q-OCT promises x2 improved axial resolution in comparison with conventional OCT for sources of same spectral bandwidth Self-interference at each boundary is immune to GVD introduced by upper layers Inter-boundary interference is sensitive to dispersion of inter-boundary layers; dispersion parameters can thus be estimated Preliminary experiments demonstrated viability of technique Technique can be extended to transverse imaging (Q-OCM) Technique can be extended to polarization-sensitive Q-OCT MURI 6/9/05

26 Q-OCT: Challenges & Plans
State-of-the-art linewidth is not sufficiently large (Axial resolution is only 19 m). Two-photon flux is low. Duration of experiment is too long. A better 2-photon source is needed! Faster broadband single-photon detector is needed! Applications to scattering media (e.g., tissue). Theoretical & experimental research is necessary. Algorithms for data processing need to be developed. MURI 6/9/05

27 Reprints MURI 6/9/05

28 Comparison of OCT & QOCT
10 20 30 40 50 60 70 Penetration Length in H2O Resolution (m) SLD  = 26 nm SLD  = 61 nm Ti:Al2O3,  = 140 nm OCT o = 812 nm Cornea Anterior segment Posterior in Ocular Imaging Eye 5 15 25 mm better 8-mm LiIO3  = 12 nm QOCT 1-mm LiIO3,  = 60 nm & QOCT MURI 6/9/05


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