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DESCRIPTION:Zahra Khanian\, Technical University of Munich\n\nStrong converse bounds for compression of mixed states\n\nThe optimal rates for compression of mixed states was found by Koashi and Imoto in 2001 for the blind case and by Horodecki and independently by Hayashi for the visible case respectively in 2000 and 2006. However\, it was not known so far whether the strong converse property holds for these compression problems. In this work\, we show that the strong converse holds for the blind compression scheme. For the visible scheme\, the strong converse holds up to the continuity of the regularized Renyi entanglement of purification.\n\nZoom Link: https://uwaterloo.zoom.us/j/98435686246?pwd=YWlGZWRzSUNJMGpaVjRuWnFjRlo0Zz09 \n \nMeeting ID: 984 3568 6246\nPasscode: 967582
X-ALT-DESC;FMTTYPE=text/html:Zahra Khanian, Technical University of Munich<br><br>Strong converse bounds for compression of mixed states<br><br>The optimal rates for compression of mixed states was found by Koashi and Imoto in 2001 for the blind case and by Horodecki and independently by Hayashi for the visible case respectively in 2000 and 2006. However, it was not known so far whether the strong converse property holds for these compression problems. In this work, we show that the strong converse holds for the blind compression scheme. For the visible scheme, the strong converse holds up to the continuity of the regularized Renyi entanglement of purification.<br><br>Zoom Link: https://uwaterloo.zoom.us/j/98435686246?pwd=YWlGZWRzSUNJMGpaVjRuWnFjRlo0Zz09 <br /> <br />Meeting ID: 984 3568 6246<br />Passcode: 967582
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SUMMARY:Strong converse bounds for compression of mixed states
DTSTART;TZID=America/New_York:20220804T100000
DTEND;TZID=America/New_York:20220804T110000
DTSTAMP:20260408T225214Z
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STATUS:CONFIRMED
SEQUENCE:0
LOCATION:Zoom
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