States of a multiparticle quantum system are useful for quantum information processing when they are entangled\, i.e.\, not product states relative to the tensor product decomposition of the Hilbert space corresp onding to the particles. \; Arbitrary entanglements between parts of a quantum system are not possible\, however\; they must satisfy certain &ld quo\;monogamy&rdquo\; constraints which limit how much multiple different subsystems can be entangled with one another. \; The standard monogamy constraints can be generalized in several ways: \; in this talk we&rs quo\;ll tighten some\, generalize others to higher dimensional tensor fact ors\, and derive inequalities satisfied by symmetric sets of entanglement measures. \; Along the way we&rsquo\;ll contrast the quantum results w ith corresponding statements about classical random variables. \;

\n\nhttps://math.ucsd.edu/people/profiles/david-meyer/\n DTSTART:20180119T203000Z LOCATION:Physics Building\, Room 204 SUMMARY:Constraints on multiparticle entanglement END:VEVENT END:VCALENDAR