Recent Tweets
 Love the #starcraft #protoss clin d'oeil at 0:20 https://t.co/Zp5oRLIbfZ29 days ago
 Used it in https://t.co/u7XzhVeQIU to prove de Finetti reduction results in the case of partial exchangeability https://t.co/sACsgrk72Y33 days ago
 RT @theoremoftheday: Theorem no. 184 is a lovely application of linear programming duality to game theory https://t.co/wJohj08WZn https://…39 days ago

Recent Posts
 Counting meanders
 Bipartite unitary operators and quantum Latin squares
 Quantum Information semester in Paris, autumn 2017
 Seoul lectures on some applications of random matrices to quantum information theory
 Linear Matrix Inequalities, Semidefinite Programming and Quantum Information Theory, Toulouse 1822 January 2016
Recent Comments
 Thomas on Counting meanders
 ion on 1/9801
 Ajit Iqbal Singh on 1/9801
 ionnechita on Random subspaces of a tensor product (I)
 teobanica on Random subspaces of a tensor product (I)
Archives
Categories
Meta
Category Archives: quantum information theory
Seoul lectures on some applications of random matrices to quantum information theory
Last week, at the invitation of Hun Hee Lee, I gave a series of three lectures on some applications of random matrix theory to problems in quantum information theory. The notes are available here. After discussing the Marchenko–Pastur theorem, I … Continue reading
Random subspaces of a tensor product (II)
In this short post, I would like to discuss a special case of the construction introduced in the first part of the series, that is compute the set , where is the antisymmetric subspace of the tensor product. This example … Continue reading
Posted in quantum information theory
Leave a comment
Random subspaces of a tensor product (I)
This is the first post in a series about a problem inside RMT QIT that I have been working on for some time now [cn2,bcn]. Since I find it to be very simple and interesting, I will present it in … Continue reading
Posted in quantum information theory, random matrices
2 Comments