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1 - 7 of 7 search results for KaKaoTalk:po03 op |u:geometry.mrao.cam.ac.uk where 0 match all words and 7 match some words.

  1. Results that match 1 of 2 words

  2. trinity_ima_write_up_rs_form.dvi

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/05anl_ima.pdf
    19 Feb 2015: GHI a),-KJKH_LF! OP,K/. a VJ,3: 2IP13 / / a13 '2-1! (#JK. ,",- ... B,# %-2R35 /0A,LFc,U,U G)2-1 Ol)7%$IW / I -,P3 '& 78 Q0- M1#/# V?<%.-U7QFGO'OP c0RU.

  3. proc_acacse2.dvi

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/00jl_mexico.pdf
    19 Feb 2015: cc yzÉ y "Ç (_|O y|{Àw _{ O zz { y w ¿c z x||c w [op_ËÈrqkcestcyÉ. ... op_zwÈ{h|ZmeÉBc h|Zm5_}w Bo! 0/J1 2465 7;9 9#4 G;H!HJIKG;LOQ? L%HDE?;L QK?HJI_GALOQ3G >?;@CBDE?;Q DEB _?HJI AB HGFDEB

  4. arX iv:c ond- mat /040 6167 v1 [ cond ...

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/04Surface_waves.pdf
    19 Feb 2015: In most situations it isnecessary to continue confining the qubit during the op-eration of the gate, because the spreading time68 for afree Gaussian wavefunction is comparatively short – onthe order of

  5. anl_erice_2001.dvi

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/01_anl_erice.pdf
    19 Feb 2015: But it can be shown that wavefunctions tend to the origin as r3/4,so the lower limit is finite and HI is therefore not (quite) a Hermitian op-erator. ... What is the significance of the antiparticle solutions, which have op-.

  6. arXiv:hep-th/0110212v1 23 Oct 2001

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/02StateSpaceDolbyGull.pdf
    19 Feb 2015: Sp,λ;q,σ(t1,t0) =. [αp,λ;q,σ(t1,t0) βp,λ;q,σ(t1,t0)γp,λ;q,σ(t1,t0) ǫp,λ;q,σ(t1,t0). ]. =. [〈up,

  7. arXiv:hep-th/0103228v1 27 Mar 2001

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/01QFT_Dolby_Gull.pdf
    19 Feb 2015: tation of state space, so that we cannot derive properties of the field op-.

  8. arXiv:gr-qc/0405033v1 6 May 2004

    geometry.mrao.cam.ac.uk/wp-content/uploads/2015/02/98_Gravity_Gauge.pdf
    18 Feb 2015: arX. iv:g. r-qc. /040. 5033. v1 6. May. 200. 4. GRAVITY, GAUGE THEORIES ANDGEOMETRIC ALGEBRA. Anthony Lasenby1, Chris Doran2 and Stephen Gull3. Astrophysics Group, Cavendish Laboratory, Madingley Road,Cambridge CB3 0HE, UK. Abstract. A new gauge

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