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PowerPoint Presentation
https://anaesthetics.medschl.cam.ac.uk/files/2018/05/stubbs_aa.pdf29 May 2018: Candidate Predictors & Methods. Op.Severity. CFS. Poly-pharmacy. ASA. Function. Comorbidity. Univariate Analysis. -
FINAL 0607.qxd
https://api.newton.ac.uk/website/v0/annual-reports/2006/2007Page. 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 -
ini ar 2022 v1
https://api.newton.ac.uk/website/v0/annual-reports/2022/2023W. ORKSHOP. SAS. FO. LLOW ON. WORKSH. OP. SIP. FOLLO. W ON. -
AMM_revised_HW.dvi
https://api.newton.ac.uk/website/v0/events/amm/reports/scientific-reportThe 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 -
Design and Analysis of Experiments 18 July–21 December 2011 ...
https://api.newton.ac.uk/website/v0/events/dae/reports/scientific-reportFinally, Mentré compared severalcomputer packages specifically devoted to finding op-timum designs of experiments for population PK/PDmodels. -
final.dvi
https://api.newton.ac.uk/website/v0/events/ddp/reports/scientific-reportAlthough 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 -
slw.dvi
https://api.newton.ac.uk/website/v0/events/preprints/NI00021OP be given by the equations p1 = 0, p2 0, q1 = q2 = 0, p? = -
NI01020.dvi
https://api.newton.ac.uk/website/v0/events/preprints/NI0102074) 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. -
kriloff5.17.01.dvi
https://api.newton.ac.uk/website/v0/events/preprints/NI01026The 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, -
NI02022.dvi
https://api.newton.ac.uk/website/v0/events/preprints/NI02021δP = 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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