Difference between revisions of "Sanchezmunoz14a"

Latest revision as of 08:53, 1 July 2024

Emitters of $N$-photon bundles. C. Sánchez Muñoz, E. del Valle, A. González Tudela, K. Müller, S. Lichtmannecker, M. Kaniber, C. Tejedor, J.J. Finley and F.P. Laussy in Nature Photon. 8:550 (2014). What the paper says?

The bundler—or emitter of $N$-photon bundles—is an hypothetic device (as of today, still only a theoretical design) that releases all its light in groups (or bundles) of exactly $N$ photons, for a tuneable integer $N=1, 2, 3, etc.$ The particular case $N=1$ is well-known as the single-photon source and thus would not qualify as a bundler. The case $N=2$ is also very particular and emission of this type has been approached through a variety of mechanisms. What makes the bundler special, is $N=3$ and above.

Revision as of 08:52, 1 July 2024 (view source) Fabrice (Talk \| contribs) (In prevision of my IAS talk at the Multiphotonics 1st workshop)		Latest revision as of 08:53, 1 July 2024 (view source) Fabrice (Talk \| contribs) m
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−	The [[bundler]]—or emitter of $N$-photon bundles—is an hypothetic device (as of today, still only a theoretical design) that releases all its light in groups (or ''bundles'') of exactly $N$ photons, for a tuneable integer~$N=1, 2, 3, etc.$ The particular case $N=1$ is well-known as the [[single-photon source]] and thus would not qualify as a bundler. The case $N=2$ is also very particular and emission of this type has been approached through a variety of mechanisms. What makes the bundler special, is $N=3$ and above.	+	The [[bundler]]—or emitter of $N$-photon bundles—is an hypothetic device (as of today, still only a theoretical design) that releases all its light in groups (or ''bundles'') of exactly $N$ photons, for a tuneable integer $N=1, 2, 3, etc.$ The particular case $N=1$ is well-known as the [[single-photon source]] and thus would not qualify as a bundler. The case $N=2$ is also very particular and emission of this type has been approached through a variety of mechanisms. What makes the bundler special, is $N=3$ and above.