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Dive into the research topics where Diana Combe is active.

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Featured researches published by Diana Combe.


British Journal of Obstetrics and Gynaecology | 1983

Selection of an obstetric data base for a microcomputer and its use for on‐line production of birth notification forms, discharge summaries and perinatal audit

M. Maresh; R. W. Beard; Diana Combe; A. M. Dawson; M. D. G. Gillmer; George Davey Smith; Philip J. Steer

Summary. A microcomputer system is described which stores data for perinatal audit and produces‘on‐line’the statutory birth notification form and mother and baby discharge summary. The derivation of a minimum data‐base and the methods used to obtain reliable data are outlined. The results of a trial of the production of the birth notification form for 195 deliveries are reported together with those of a further trial of 86 deliveries in which the system was used to produce both the notification form and the discharge summary. A study of the accuracy of the handwritten birth notification forms revealed a high error rate which was markedly reduced by the use of the microcomputer system. The system is now in routine use and further developments are outlined.


Discrete Mathematics | 2009

Existence of generalized Bhaskar Rao designs with block size 3

R. Julian R. Abel; Diana Combe; Georgina Price; William D. Palmer

There are well-known necessary conditions for the existence of a generalized Bhaskar Rao design over a group G, with block size k=3. The recently proved Hall-Paige conjecture shows that these are sufficient when v=3 and @l=|G|. We prove these conditions are sufficient in general when v=3, and also when |G| is small, or when G is dicyclic. We summarize known results supporting the conjecture that these necessary conditions are always sufficient when k=3.


Journal of Combinatorial Theory | 2004

Generalized Bhaskar Rao designs and dihedral groups

R.J.R. Abel; Diana Combe; William D. Palmer

We solve the existence problem for generalized Bhaskar Rao designs of block size 3 for an infinite family of non-abelian groups, the dihedral groups Dn, of order 2n. In our main result we show that for n ≥ 1 and v ≥ 3 the following set of conditions is necessary and sufficient for the existence of a GBRD(v, 3, λ Dn): 1. λ ≡ 0 (mod 2n): 2. λ v(v - 1) ≡ 0 (mod 24).


Discrete Mathematics | 2010

GBRDs over groups of orders ≤100 or of order p q with p, q primes

R. Julian R. Abel; Diana Combe; Adrian M. Nelson; William D. Palmer

There are well-known necessary conditions for the existence of a generalized Bhaskar Rao design over a group G, with block size k=3. It has been conjectured that these necessary conditions are indeed sufficient. We prove that they are sufficient for groups G of order pq where p,q are primes and for groups of all orders @?100 except possibly 32, 36, 48, 54, 60, 64, 72, 96.


Designs, Codes and Cryptography | 2013

GBRDs over supersolvable groups and solvable groups of order prime to 3

R. Julian R. Abel; Diana Combe; Adrian M. Nelson; William D. Palmer

We show that the established necessary conditions for a GBRD


Discrete Mathematics | 2017

Block designs signed over groups of order 2n3m

R. Julian R. Abel; Diana Combe; Adrian M. Nelson; William D. Palmer


Journal of Clinical Epidemiology | 1994

Measuring changes in logarithmic data, with special reference to bronchial responsiveness

J. K. Peat; William R. Unger; Diana Combe

{(v,3,\lambda; \mathbb {G})}


British Journal of Obstetrics and Gynaecology | 1979

INTRAPARTUM FETAL MONITORING PRACTICE IN THE UNITED KINGDOM

M. D. G. Gillmer; Diana Combe


Australasian J. Combinatorics | 2004

Magic labellings of graphs over finite abelian groups.

Diana Combe; Adrian M. Nelson; William D. Palmer

are sufficient (i) when


Australasian J. Combinatorics | 2001

Bhaskar Rao designs and the alternating group A 4 .

Diana Combe; William D. Palmer; William R. Unger

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R. Julian R. Abel

University of New South Wales

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M. Maresh

Imperial College London

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R. W. Beard

Imperial College London

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