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  2. On Spectral Inclusion Sets and Computing theSpectra and Pseudospectra …

    www.damtp.cam.ac.uk/research/afha/workshops/cid2014/ChandlerWilde.pdf
    23 Jul 2014: b0 0 1. b1 0. ,. where b = ( ,b1,b0,b1, ) {1}Z is a pseudoergodicsequence. ; ... every finite pattern of 1’s can be foundsomewhere in the infinite sequence b.
  3. 24 Sep 2014: This is evaded by:. (a) Confinement for gluons. (b) Higgs mechanism for W,Z. ... 20 c c = b20 b b = 1. Thus we see that the left action of g defines an.
  4. On asymptotic structure in compressed sensingBogdan Roman ∗, Ben ...

    www.damtp.cam.ac.uk/research/afha/bogdan/Asymptotic_10a.pdf
    19 Jun 2014: m & µ(U) N s (1 log(1/)) log(N), [ 2 ]. (a)(a) (b)(b). (c)(c) (d)(d). Fig. 1. (a) 12.5% uniform random subsampling scheme, (b) CS reconstructionfrom ... b}. The kth relative sparsity is. Sk = Sk(N,M,s) = maxzΘ‖PNk1Nk Uz‖.
  5. On Asymptotic Incoherence and its Implications forCompressed Sensing…

    www.damtp.cam.ac.uk/research/afha/anders/1DCoherence_6.pdf
    24 Jun 2014: a] [b], b R(B1). Definition 2.5 (Optimal ordering). Given the setup above, then any element of the optimal equivalence classis called an ‘optimal ordering of the basis pair ... Theorem 2.14. Let U B(l2(N)) be an isometry. ThenN µ(QNU) diverges.
  6. On Asymptotic Incoherence and its Implications forCompressed Sensing…

    www.damtp.cam.ac.uk/research/afha/people/alexj/1DCoherence_6.pdf
    21 Feb 2014: a] [b], b R(B1). Definition 2.5 (Optimal ordering). Given the setup above, then any element of the optimal equivalence classis called an ‘optimal ordering of the basis pair ... Theorem 2.14. Let U B(l2(N)) be an isometry. ThenN µ(QNU) diverges.
  7. On Asymptotic Incoherence and its Implications forCompressed Sensing…

    www.damtp.cam.ac.uk/research/afha/people/anders/1DCoherence_6.pdf
    24 Jun 2014: a] [b], b R(B1). Definition 2.5 (Optimal ordering). Given the setup above, then any element of the optimal equivalence classis called an ‘optimal ordering of the basis pair ... Theorem 2.14. Let U B(l2(N)) be an isometry. ThenN µ(QNU) diverges.

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