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  2. PowerPoint Presentation

    https://anaesthetics.medschl.cam.ac.uk/files/2018/05/stubbs_aa.pdf
    29 May 2018: Candidate Predictors & Methods. Op.Severity. CFS. Poly-pharmacy. ASA. Function. Comorbidity. Univariate Analysis.
  3. FINAL 0607.qxd

    https://api.newton.ac.uk/website/v0/annual-reports/2006/2007
    Page. Foreword. Future Programmes. Scientific Steering Committee. Scientific Policy Statement. Programme Participation. Management Committee. Institute News. National Advisory Board and UK Mathematics. Newton Institute Correspondents. Programme
  4. ini ar 2022 v1

    https://api.newton.ac.uk/website/v0/annual-reports/2022/2023
    W. ORKSHOP. SAS. FO. LLOW ON. WORKSH. OP. SIP. FOLLO. W ON.
  5. AMM_revised_HW.dvi

    https://api.newton.ac.uk/website/v0/events/amm/reports/scientific-report
    The main topics covered were: State ofthe art in weather and climate modelling, outlook in a historic context; Dis-cretisations, equation-sets, grids and solvers for the resulting systems; Op-erational
  6. Design and Analysis of Experiments 18 July–21 December 2011 ...

    https://api.newton.ac.uk/website/v0/events/dae/reports/scientific-report
    Finally, Mentré compared severalcomputer packages specifically devoted to finding op-timum designs of experiments for population PK/PDmodels.
  7. final.dvi

    https://api.newton.ac.uk/website/v0/events/ddp/reports/scientific-report
    Although the competing physical and dynamical processes op-erating in these regions are only just beginning to be explored, the discussions at the workshop will be sure tostrengthen our understanding of
  8. slw.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI00021
    OP be given by the equations p1 = 0, p2 0, q1 = q2 = 0, p? =
  9. NI01020.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI01020
    74) H̃µ(z; q,t) = Bµ(q,t)H̃µ(z; q,t). This operator was introduced in [9], where we gave a direct plethystic expressionfor it [op. ... structed in [11, Proposition 2.6]. The identity nB = O(1) is [op.
  10. 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. ... In re ent years this theory has played an importantrole in the theory of orthogonal polynomials, in parti ular,
  11. NI02022.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI02021
    δP = dim(ÕP /OP ). • Milnor number µ = O/ < J(P ) >. • Tjurina number τ = O/ < P, J(P ) >. Note: The first table is motivated by exercise 3.8 of Hartshorne [8] page

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