Spontaneous Parametric Down Conversion

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Presentation transcript:

Spontaneous Parametric Down Conversion Advanced Projects Lab Summer 2015 GIP Projects Alexander Watt & Michael Hirte

SPONTANEOUS WHAT? Spontaneous parametric down conversion (SPDC) is a non-linear process that takes place when specially engineered optical crystals (e.g. Beta Barium Borate) are used. This process will “split” the incident light beam into two beams, a “signal” & a ”idler” beam, at a well defined angle w.r.t. the pump axis.

Why SPDC? Spontaneous : There is no input signal or idler field to stimulate the process: they are generated spontaneously inside the crystal. Parametric : An optical process in which light interacts with matter in such a way as to leave the quantum state of the material unchanged. Down-Conversion: Signal and idler fields always have a lower frequency than the pump.

Why would a physicist care about SPDC? It is one of the most interesting quantum phenomena of nonlinear optics that has no classical correspondent. It is efficiently used in spectroscopy, quantum metrology, quantum optics, and quantum informatics. Most works on quantum optics and quantum informatics, that are associated with investigation and application of quantum features of the EMF, are based on SPDC.

Main Objective: Successfully build a quantum eraser Necessary steps: Determine max. # counts vs. angle Determine max. # coincidences vs. angle Determine the correct value for a classical & quantum field Build a polarized interferometer Observe single photon interference

SPDC is an optical parametric process of the spontaneous decay of monochromatic radiation (pumping) photons, incident on the medium w/ frequency into a pair of signal ( frequency ) and the idler (frequency ) photons: (1) (2) idler signal beam blocker

Laboratory setup for determining the counts/coincidences vs. angle λ/2 BBO Pump beam B’ B A

No. of counts registered when the PDA & PDB were varied w. r No. of counts registered when the PDA & PDB were varied w.r.t optical input axis. Maximum # of counts s at PDA was when Maximum # of counts s at PDB was when

On average, were registered 278 coincidences/0 On average, were registered 278 coincidences/0.5s when PDA was set at , and PDB at w.r.t. optical input axis.

g(2)(0) Measurements

Degree of Second-Order Coherence Classical Quantum Waves Particle-Waves g(2)(0) 1 Positive Correlation Negative Correlation Bunching Anti-Bunching Image source : https://upload.wikimedia.org/wikipedia/commons/8/86/Photon_bunching.png

Calculation of g(2)(0) (3) IB(t) & IB’(t) are the intensities of fields transmitted and reflected to detectors B & B’. t is the time delay between intensity measurements.

Calculation of g(2)(0) continued II is the intensity of the field incident on the beam splitter a and b are the transmission and reflection coefficients, respectively (4)

Result Setup Average g(2)(0) Standard Deviation Classical 2 Detector 5.89 0.33 Quantum 3 Detector 0.49 0.22

Classical g(2)(0) vs. Quantum g(2)(0) Two detector measurements detect a classical field. Classical result: g(2)(0) ≥ 1 Three detector measurements, conditioned on A counts, detect a quantum field. Quantum Result: g(2)(0) < 1.

Polarization Interferometer λ/2 BBO λ /2 PBS BDP

Single photon interference If we see a sinusoidal pattern in B & B’ counts as we rotate the BDP in a circular horizontal plane, we are seeing an interference pattern. If g(2)(0) < 1 and we see the same sinusoidal pattern in AB & AB’ coincidence counts, we are witnessing single photon interference.

Single photon interference A B B’ AB AB’ ABB’

Entanglement “Spooky action at a distance” Albert Einstein Type I down conversion λ/2 E 45° 1 H V Δ is the phase diff. due to the birefringence & dispersion in the crystals (5)

Quantum eraser setup Q DBBO PI

The dancing photon…no partner at this time, just interfering w/ itself…

References: Beck, Mark. Quantum Mechanics: Theory and Experiment. New York: Oxford UP, 2012. Print. Kitaeva, G. Kh., and A. N. Penin. "Spontaneous Parametric Down-conversion." Jetp Lett. Journal of Experimental and Theoretical Physics Letters 82.6 (2005): 350-55. Web. Wiersig, J., C. Gies, F. Jahnke, M. Aßmann, T. Berstermann, M. Bayer, C. Kistner, S. Reitzenstein, C. Schneider, S. Höfling, A. Forchel, C. Kruse, J. Kalden, and D. Hommel. "Direct Observation of Correlations between Individual Photon Emission Events of a Microcavity Laser." Nature 460.7252 (2009): 245-49. Web. Dehlinger, Dietrich, and M. W. Mitchell. "Entangled Photons, Nonlocality, and Bell Inequalities in the Undergraduate Laboratory." Am. J. Phys. American Journal of Physics 70.9 (2002): 903. Web. http://hank.uoregon.edu/wiki/index.php/APL:Community_portal Private communication: Dr. Brian Boggs, Dr. Nima Dinyari, Ph.D. candidate Roger Smith