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1 - 10 of 17 search results for KA :ZA31 op |u:api.newton.ac.uk where 0 match all words and 17 match some words.
  1. Results that match 2 of 3 words

  2. Classifying spaces of finite groups of tame representation type ...

    https://api.newton.ac.uk/website/v0/events/preprints/NI21020
    p is a p-complete, nilpotent space and π1(BG. p )= G/Op(G). ... HBG = HBNG(D) = HB(NG(D)/Op′NG(D)) = HBDNG(D)/CG(D). Proof. See Swan [209].
  3. HIGHEST WEIGHT CATEGORIES ARISING FROMKHOVANOV’S DIAGRAM ALGEBRA IV:…

    https://api.newton.ac.uk/website/v0/events/preprints/NI09067
    it induces an algebra homomorphism. Φ : Hp,qd EndG(V(λp,q) Vd)op. (3.5). ... p,qd ). op thanks to Theorem 3.9. The laststatement follows from Corollary 3.8.
  4. arX iv:q uant -ph/ 0409 078 v1 14 S ...

    https://api.newton.ac.uk/website/v0/events/preprints/NI04027
    p(m)qkd (kA,kB) = Pr(KA = kA,KB = kB|M = m). (1). ... KA, kA, KB, kB: output keys for Alice and Bob.
  5. HOMOGENIZATION OF NONSTATIONARY SCHR�ODINGER TYPE EQUATIONS WITH…

    https://api.newton.ac.uk/website/v0/events/preprints/NI15047
    1.4). 1.3. The analytic branches of eigenvalues and eigenvectors of A(t).According to the general analytic perturbation theory (see [Ka]), for |t| 6 t0there exist real-analytic functions
  6. DW_review.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI06048
    In spinors, if Ka = ιAoA. ′. then an α-plane distribution is defined by oA′. ,
  7. Asymptotics for Erdős-Solovej Zero Modes inStrong Fields Daniel M.…

    https://api.newton.ac.uk/website/v0/events/preprints/NI15026
    Using the isometry z and the above identification of spinc bundles any Dirac op-. ... lim inf|k|. 1. |k|#{λ spec(PD,kA) : λ ε2k. } 1. 2π.
  8. kriloff5.17.01.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI01026
    The geometri representation theory of these algebras has been studied in [Lu1, Lu2, Lu3 and fundamental re-sults have appeared in [HO, Op. ... The following proposition provides a graded He ke analogue of the results in [Ka,Proposition 1.20 and [Ka,
  9. #"$% &$' (),%-/.#.0.12/ /. 3465879;:<9;=?>A@BC :EDGF)H1: CIJLK 4NMOQPSRGHUT. VW6XZY6[N]_Ya b!c'd6efc'g#cihfj6k?l6emkon0poqsrtciu6vwpoxsyhwktzktqsktro{hfk|efhfd6l_{hfj6c'c}xsrtci/tpoqsd6cehwvfd6yhwd6vfc0kon1pmyiktg#z6qsc 9 ewewcivfgpopoqsrtciu6vZpoxsy
  10. û 7N oP NQP M ð?ò-PYNÂ. ... û 7N oPNðÅ{lM O ò- NP;ðÅ{lM O òMóðòPN û N Pj]N oP O M NQPj NQP O Móðh?ò-PYN û 7NP;ðR O òMO NQPYM ð¤M
  11. MW-final.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI14098
    JOURNAL OF MATHEMATICAL STUDYJ. Math. Study, Vol. x, No. x (201x), pp. 1-74. Astrophysical Dynamics and Cosmology. Tian Ma1, Shouhong Wang2,. 1 Department of Mathematics, Sichuan University, Chengdu, P. R. China.2 Department of Mathematics, Indiana

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