Single-Photon Metrology & Technology
We are working on single photon technology including detectors, sources,
processing. We are also developing both metrology of those devices as well as
metrology methods making use of single-photon technology.
Our detector efforts
include
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a) the testing of IR photon counting APDs prototypes under development
by a number of groups. One goal of this effort is to encourage the development
of high-efficiency (> 60%) and low-dark-count (%lt;1000 Hz)
photon counting detectors for the 1 µm to 1.6 µm spectral region.
Trade-offs between detection efficiency and dark counts can be seen in
Figure 1.
Figure 1a. Detector test apparatus.
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Figure 1b. Prototype detector test results. |
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b) the development of an infrared high-efficiency near-zero-dark-count
detector with photon-number resolving capability. This is a collaboration led
by Sae Woo Nam of NIST, Boulder. Sae Woo and his detector can be
seen in Figure 2. |

Figure 2. Sae Woo and his detector.
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The detector |
c) the development of a detector system using a deadtime management
scheme (Figure 3) that is capable of operating at higher detection rates
while maintaining low deadtime fractions. This is a collaboration with
Michael Ware of BYU and the team of Ivo DeGiavanni of INRIM,
Turin, Italy.
- Use pool of detectors as a resource to register high rate of incoming
photons
- Incoming photon switched to any ready detector
- If it fires detector is switched out of ready pool until
recovery
- If it does not fire detector remains ready
- Allows operation at higher than single detector rates
- Allows operation near "100% dead" rate
- Max rate limited by detection efficiency and number of detectors.
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Figure 3. ~30 ns deadtime, but only after firing 0 ns deadtime
after not firing. |
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Our source efforts
include
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the development of a compact robust way of producing a Polarization
Entangled Photon pair Source for quantum cryptography. This effort is a wide
collaboration to produce photons for both free-space and fiber-based
cryptography links (Figure 4).
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Source prototyping,
Engineering, and
Characterization |
Warren Grice, Oak Ridge Nat'l Lab.
Alan Migdall, NIST
Franco Wong, MIT |
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Pump source |
Prem Kumar, Northwestern Univ.
Franco Wong, MIT |
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Crystal development |
David Zelmon, Wright-Patterson AFB |
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Fiber-based pair source |
Alan Migdall, NIST
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Fiber coupling and entanglement |
John Howell, Univ. of Rochester
Tom Bahder, Army Research Lab
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Miniaturization |
Ray Beausoleil, Hewlett Packard |
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Figure 4. Polarization Entangled Photon Pair Source Integration Team.
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There are two approaches:
- One visible source for a free space optical link (figure 5).
- One IR source for fiber telecom link. We have a program to develop
two-photon sources based on
(3)
nonlinearity in a microstructure fiber. This nonlinearity takes two pump
photons and creates a correlated pair. It can be arranged that two degenerate
pump photons can be converted to one redder and one bluer photon or the
backward process can be arranged where a red and blue photon are converted in
to correlated pair at the center frequency. The conversion efficiency of this
nonlinear process is enhanced in a microstructure fiber because the small fiber
core size allowing low pump powers and making possible compact
sources. |

Figure 5. Robust Compact Fieldable Entangled Photon Source
Collaboration. |
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Figure 6. Two degenerate photons in, two non-degenerate photons
out. |

Figure 7. Microstructure fiber (MF) output spectrum. |
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- The development of a single-photon source using a multiplexed array of
parametric down-converters. This is an approach to solve the problem of
producing single photons in a truly on-demand fashion for use in quantum
communication. Ultimately what is needed is a train of single photons for use
in quantum circuits operating the way a clock pulse train does in electronic
circuits. Currently "single photon" sources cannot produce single
photons with high probability, without also having a high probability of
producing more than one photon. Producing more than one photon at a time
can compromise quantum cryptographic schemes. Using multiplexed arrays of
single photon sources and optical switching, it will be possible to
independently control the probability to produce a single photon and more than
one photon. (Fig. 8).
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Figure 8a. Entangled photons via Parametric Down Conversion (PDC)
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Figure 8b. |
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Our metrology
efforts include
- the development of accurate methods to measure photon-counting detection
efficiency. One scheme uses the parametric down-conversion, which produces two
photons at a time so that when one is detected we know when and where the other
photon will arrive. This type of source is particularly useful in the
calibration of detector efficiency. We have tested the accuracy limits of this
method by comparison to conventional measurement methods with an uncertainty
of better than 0.2%. (Fig 9).
For more information see Correlated Photon
Radiometry.
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Figure 9. Primary standard detector calibration method. |
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- A new program we call Quantum Optical Metrology with N-Photons:
optical measurements that rely on the quantum-engineered states of light to
obtain higher precision than can be obtained using classical states of
light. Combining the resources of Richard Mirin, Sae Woo Nam, Marty Stevens,
of EEEL; Manny Knill and Scott Glancy of ITL; and Alan Migdall of
PL.
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States of Light Status |
States of Light |
Laser pump sources and optical switching systems are being evaluated for
implementing method.
Our efforts on sources include the development of compact robust entangled
photon sources for quantum cryptography. We have formed a team. NIST is part of
a DTO funded multi-team effort to build a compact robust entangled photon
source for use in Quantum Cryptography. Efforts are underway to develop one
source of visible photons using parametric downconversion for a free-space
space cryptography link and another source of infrared photons using
microstructure fiber for a fiber telecom cryptography link.
Quantum Optical Metrology with N-Photons: optical measurements that rely on the
quantum-engineered states of light to obtain higher precision than can be
obtained using classical states of light. |
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The movement to more controlled and engineered states of light opens the
possibility for significant advances in measurement capability.
Quantum States of Light
Examples of engineered states of light include:
- Photon Number (fock) state: Fock State,
,
contains exactly N photons
- Entangled state: A multiparticle state whose wavefunction cannot be written
as a product state; the particles are "extremely linked."
On-demand, Entangled photon pairs can be made using
- Parametric down conversion or by
- Combining indistinguishable single photons
High "NOON" states, which are path-entangled states with
N-photons and are written as
offer much measurement potential because an N-photon state evolves
N times faster than single photon states!
Examples of Quantum Optical Metrology
Such states may be of use for applications such as precision length
measurements:
- photolithography
- navigation (optical gyros)
- astrophysics
- gravity waves
as well as less traditional applications like
- Nanotechnology
- Super-resolving optical microscopy
- Quantum lithography
- Biotech
- Non-invasive imaging
- Enhanced N-photon microscopy
- Quantum Optical Coherence Tomography
We will use our expertise with quantum dots with two photon states photon
number revolving dots and the theory of linear optical Quantum Computing to
make there large number of entangled photon states. |

Figure 10. Single photons on-demand via quantum dots (Mirin). |

Figure 11. Qdot correlation map. Missing peak indicates single pulses
do not contain multiple photons. |
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Our goals are to
- Demonstrate bright N-photon entangled quantum states of
light, N > 5 (Goal is N = 10 or
more)
- Understand the limitations of quantum state tomography (QST) and quantify
uncertainties
- Perform quantum optical metrology, including Heisenberg-limited
interferometry, using N-photon states
- Construct a quantum optical metrology testbed with all of the necessary
tools (Quantum state generators and measurement schemes) for demonstrating
new theoretical proposals
- Advance quantum state engineering and photon metrology
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