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Spontaneous Parametric Down-
Conversion
Presented by
Kaleb Niall & Kyle Chesnut
Graduate Internship Program
University of Oregon
September 2, 2016
What is the purpose of this
experiment?
Goal – Observation of quantum entanglement
and proof of Bell’s Theorem
Why – This proves some of the fundamental
postulates of Quantum Mechanics
* Existence of single photons
* Dual particle-wave nature of photons
* QM does not follow local realism
What are the applications of SPDC?
Single Photon Source
- Fundamental QM research
Quantum Information
- Quantum Communication
- Quantum Computing
SPDC – Non-linear optical process where an
incident photon is down-converted to a dual
photon pair each with half the original frequency
Type I SPDC – Produced entangled signal and
idler photons, which have parallel polarization
and are phase matched
Bell’s Theory – No physical theory of local
hidden variables can ever reproduce all of the
predictions of quantum mechanics
Plan of Attack for Experiments
1. Show SPDC follows Conservation of
Momentum
2. Proof of the existence of single photons
3. Single photon interference
4. Entanglement measurements
Down-Converted photon streams are
symmetric about central axis
Down-Converted photon streams are
symmetric about central axis
Optimum angle found to be 3.4˚ +/- 0.1˚
Second order of coherence does not
follow classical expectations
Second order of coherence does not
follow classical expectations
Second order coherence g(2) - Probability of
detecting more than one photon at the same
time [Classical: g(2)= 1 QM Ideal: g(2)=0]
2-Det Classical Test – g(2) = 5.54
3-Det QM Test – g(2) = 0.193 Std Dev = 0.0187
Observed single photon constructive
and destructive interference
Observed single photon constructive
and destructive interference

Initial observations of entanglement
Introduced half-wave plate to put down-converted photons in a
superposition state of vertical and horizontal polarization and a
linear polarizer in front of Detector A
Initial observations of entanglement


Superposition State
Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚
Visibility – 84% Visibility – 75% Visibility – 65%
Detector A Counts – 125,087 Detector A Counts – 115,795 Detector A Counts – 92,614
i
A H H e V V
     
Vertically Polarized State
Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚
Visibility – 90% Visibility – 85% Visibility – 83%
Detector A Counts – 197,174 Detector A Counts – 130,931 Detector A Counts – 39,594
V V 
Optimizing visibility of interference
pattern
Qualities of the non-linear crystal introduce a
phase mismatch between the horizontal and
vertical polarization state
We will introduce a quartz plate at an optimized
angle to compensate for this phase difference
i
A H H e V V
   
 
Finding quartz plate angle for phase
compensation
Finding quartz plate angle for phase
compensation
Measure of entanglement by
polarization
Entanglement polarization
measurement
Superposition state interference
Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚
Visibility – 81% Visibility – 57% Visibility – 68%
Detector A Counts – 69,320 Detector A Counts – 66,697 Detector A Counts – 60,051
1
2
H H V V    
Vertical polarization state interference
Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚
Visibility – 92% Visibility – 90% Visibility – 92%
Detector A Counts – 140,877 Detector A Counts – 102,287 Detector A Counts – 39,888
V V 
Conclusions
• Showed conservation of momentum in the
signal and idler beams
• Indirectly verified the existence of photons
• Observed single photon interference
• Demonstrated the theory of local realism does
not apply to QM by having a polarization
measurement on one photon affect the
polarization measurement of its’ entangled
pair

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SPDC Presentation (2)

  • 1. Spontaneous Parametric Down- Conversion Presented by Kaleb Niall & Kyle Chesnut Graduate Internship Program University of Oregon September 2, 2016
  • 2. What is the purpose of this experiment? Goal – Observation of quantum entanglement and proof of Bell’s Theorem Why – This proves some of the fundamental postulates of Quantum Mechanics * Existence of single photons * Dual particle-wave nature of photons * QM does not follow local realism
  • 3. What are the applications of SPDC? Single Photon Source - Fundamental QM research Quantum Information - Quantum Communication - Quantum Computing
  • 4. SPDC – Non-linear optical process where an incident photon is down-converted to a dual photon pair each with half the original frequency
  • 5. Type I SPDC – Produced entangled signal and idler photons, which have parallel polarization and are phase matched Bell’s Theory – No physical theory of local hidden variables can ever reproduce all of the predictions of quantum mechanics
  • 6. Plan of Attack for Experiments 1. Show SPDC follows Conservation of Momentum 2. Proof of the existence of single photons 3. Single photon interference 4. Entanglement measurements
  • 7. Down-Converted photon streams are symmetric about central axis
  • 8. Down-Converted photon streams are symmetric about central axis Optimum angle found to be 3.4˚ +/- 0.1˚
  • 9. Second order of coherence does not follow classical expectations
  • 10. Second order of coherence does not follow classical expectations Second order coherence g(2) - Probability of detecting more than one photon at the same time [Classical: g(2)= 1 QM Ideal: g(2)=0] 2-Det Classical Test – g(2) = 5.54 3-Det QM Test – g(2) = 0.193 Std Dev = 0.0187
  • 11. Observed single photon constructive and destructive interference
  • 12. Observed single photon constructive and destructive interference 
  • 13. Initial observations of entanglement Introduced half-wave plate to put down-converted photons in a superposition state of vertical and horizontal polarization and a linear polarizer in front of Detector A
  • 14. Initial observations of entanglement  
  • 15. Superposition State Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚ Visibility – 84% Visibility – 75% Visibility – 65% Detector A Counts – 125,087 Detector A Counts – 115,795 Detector A Counts – 92,614 i A H H e V V      
  • 16. Vertically Polarized State Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚ Visibility – 90% Visibility – 85% Visibility – 83% Detector A Counts – 197,174 Detector A Counts – 130,931 Detector A Counts – 39,594 V V 
  • 17. Optimizing visibility of interference pattern Qualities of the non-linear crystal introduce a phase mismatch between the horizontal and vertical polarization state We will introduce a quartz plate at an optimized angle to compensate for this phase difference i A H H e V V      
  • 18. Finding quartz plate angle for phase compensation
  • 19. Finding quartz plate angle for phase compensation
  • 20. Measure of entanglement by polarization
  • 22. Superposition state interference Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚ Visibility – 81% Visibility – 57% Visibility – 68% Detector A Counts – 69,320 Detector A Counts – 66,697 Detector A Counts – 60,051 1 2 H H V V    
  • 23. Vertical polarization state interference Linear Polarization: 0˚ Linear Polarization: 45˚ Linear Polarization: 90˚ Visibility – 92% Visibility – 90% Visibility – 92% Detector A Counts – 140,877 Detector A Counts – 102,287 Detector A Counts – 39,888 V V 
  • 24. Conclusions • Showed conservation of momentum in the signal and idler beams • Indirectly verified the existence of photons • Observed single photon interference • Demonstrated the theory of local realism does not apply to QM by having a polarization measurement on one photon affect the polarization measurement of its’ entangled pair