#  Online: Seminar, Roberto Longo (University of Rome Tor Vergata), The Information in a Wave 

 



####  calendar\_today Date and Time 

 **May 5, 2020** 

 10:00AM - 10:00AM EDT 

####  pin\_drop Location 

 **Zoom**  



 

 



 

   ![Roberto Longo](/sites/g/files/omnuum6611/files/styles/hwp_1_1__360x360_scale/public/mathpicture/files/roberto_longo.jpeg?itok=ZuGQLV1d) 

 

 **Location:** Zoom [https://harvard.zoom.us/j/779283357 ](https://harvard.zoom.us/j/779283357%C2%A0)

 **Time:** Tuesday, May 5, 2020, 10:00 AM (Eastern US), 16:00 (Central Europe), 22:00 (China)

 **Title:** The Information in a Wave

 **Abstract:** Suppose that some information is transmitted by an undulatory signal. In Classical Field Theory, the stress-energy tensor provides the energy-momentum density of the wave packet at any time. But, how to measure the information, or entropy, carried by the wavepacket in a certain region at given time?  
Surprisingly, one can answer the above (entirely classical) question by means of Operator Algebras and Quantum Field Theory. In fact, in second quantisation a wave packet gives rise to a sector of the Klein-Gordon Quantum Field Theory on the Rindler spacetime W. The associated vacuum noncommutative entropy of the global von Neumann algebras of W is the entropy of the wave packet in the wedge region W of the Minkowski spacetime. One can then read this result in first quantisation via a notion of entropy of a vectorof a Hilbert space with respect to a real linear subspace.  
I give a path to the above results by an overview of some of basic results in Operator Algebras and Quantum Field Theory and of the relation with the Quantum Null Energy Inequality.

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