Research


Optical quantum networks


Optical quantum networks are composed of photon emitters, photon detectors, and optical elements that transform the optical mode structure to implement quantum oprations on the N-photon states. Experimental tools include lasers, entangled photon sources, single photon detectors, and elements of linear optics such as beam splitters, polarizers, waveplates, etc. By combining these optical components, it is possible to build up a system that can process quantum states defined at the level of individual photons. The combination of optical coherence and single photon detection permits the most detailed and precise characterization of quantum processes achievable with present technology. Optical quantum technologies are therefore a nearly perfect experimental toolbox for the investigation of fundamental quantum phenomena and their potential applications. Two examples from our present research are given below.

☆Quantum measurements


Most traditional approaches to quantum mechanics give very little consideration to the actual measurement process, giving the rather misleading impression that measurements just ``happen'' at the end of a quantum process. However, quantum technologies allow us to control the details of the measurement process much better than the crude
realizations of measurement by particle detection. In particular, it has been recognized that new insights into quantum statistics can be gained in the limit of weak measurements, where the interaction is so low that the original state of the system is undisturbed. It is then possible to bypass the uncertainty limits of quantum measurements to obtain joint
information about physical properties that cannot be measured jointly in a well-resolved strong measurement.

In our recent research, we have carried this approach one step farther by considering the statistical effects of measurement back-action in a variable strength measurement. As shown in the figure below, we realized a simple interferometric setup, where the interaction is realized by interference at a beam splitter. By rotating the half wave plates in the path, we determine how strongly the polarization couples to the interfering paths, thereby gaining optimal control of the measurement strength. Our analysis of the experimental results shows that the weak measurement statistics of the input can be obtained with even better precision at intermediate measurement strengths if the statistics of back-action errors is taken into account. A better understanding of the measurement process therefore shows that weak measurements are merely a specific limit of a more general experimental characterization of quantum statistics based on weak-valued joint probabilities.




 

Figure : Variable Strength Measurement of diagonal polarization SPM using the concept of optical quantum networks



☆Optical non-linearities at the quantum level

One drawback of present optical techologies is that non-linear effects usually require very strong fields with more than just a few photons. To realize the full potential of optical quantum networks, it would be useful to develop an optical device that can implement a fully coherent non-linear interaction between only two photons, or between a coherent state and a single photon. Since optical non-linearities originate from the changes in the optical properties caused by polarization and excitation of a medium, we have focussed on the non-linearity of a single few-level atom efficiently coupled to a light field freely propagating in one dimension, corresponding to the coupling achieved by a micro cavity using the enhancement of emission through the cavity mode to suppress scattering losses. Our theoretical analysis shows a variety of interesting dynamical effects that introduce quantum statistical patterns such as temporal entanglement in the interaction. While these effects make it difficult to perform simple operations on photon polarizations or paths, it may be possible to develop better strategies for non-linear implementations at the quantum level by improving our understanding of the actual physics involved in the processes.



Overview of our research


What is so special about quantum physics ?
Optical quantum networks Non-classical correlations Explanation of quantum phenomena