Recent research reports:
Cattle, B.A., West, R.M., and Aykroyd,
R.G. (2006). Statistical
estimation of interface-boundary shapes from electrical impedance tomographic
measurements. STAT06-14
[Abstract]
[pdf]
Aykroyd,
R.G., Soleimani, M., and Lionheart, W.R.B. (2006). Conditional-Bayes reconstruction for ERT data using
resistance monotonicity information. STAT06-13 [Abstract]
[pdf]
Aykroyd,
R.G., Barber, S., Cattle, B.A., Goodwin, D.A., and West, R.M.
(2006). Recent advances in statistical
modelling and analysis for electrical tomography without image reconstruction.
STAT06-12 [Abstract]
[pdf]
West, R.M., Soleimani, M., Aykroyd, R.G., and
Lionheart, W.R.B. Speed improvement of
MCMC image reconstruction in tomography by partial linearization.
STAT06-11 [Abstract]
[pdf] To appear in the International
Journal of Tomography and Statistics, 4, 13-23.
Aykroyd,
R.G. and Cattle, B.A. (2006). A
flexible statistical and efficient computational approach to object location
applied to electrical tomography. STAT06-10. [Abstract]
[pdf]
Aykroyd,
R.G. and Cattle, B.A. (2006). A
boundary-element approach for the complete-electrode model of EIT illustrated
using simulated and real data. STAT06-09. [Abstract]
[pdf]
To appear in Inverse Problems in Science and Engineering.
Aykroyd, R. G., Sha Meng and West,
R. M. (2003). Spatial-temporal modelling for a nonlinear inverse problem in
industrial process tomography. Research
Report No. STAT-03/05. A similar paper appears in Review of Scientific
Equipment, 76, 3703/1-10.
Sha Meng, Aykroyd, R. G. and
West, R. M. (2002). An Investigation of deterministic and stochastic strategies
for the solution of inverse problems. Research Report No. STAT-02/08.
West, R. M., Aykroyd, R. G. and Sha
Meng (2002). Markov chain Monte Carlo techniques for inverse problems. Research Report
No. STAT-02/05 . Presented at the British Inverse Problem Workshop,
Leeds, 15 April 2002
Aykroyd, R. G. and Haigh, J. G. B. and
Allum, G. T. (1999). Bayesian methods applied to survey data from archeological
magnetometry. Research Report No. STAT-99/11. Appears in JASA, 96,
64-76.
Aykroyd, R. G. (1999). Approximations
for Gibbs Distribution normalising constants. Research Report No. STAT-99/10. Appears
in Statistics and Computing.
Aykroyd, R. G. and Zimeras, S. (1999).
Inhomogeneous prior models for image reconstruction. Research
Report No. STAT-99/01 . A similar paper now appears as JASA, 94,
no 447, 934-946.
Allum, G. T., Aykroyd, R. G. and Haigh,
J. G. B. (1998). Reconstruction of survey data from archaeological magnetometry
using the OSL algorithm. Research Report No.
STAT-98/04 (343k).
Aykroyd, R. G. and Zimeras, S.
(1997). Automatic reconstruction with inhomogeneous models. Research Report No.
STAT-97/07. (See STAT-99/01 above).
Aykroyd, R. G. (1996). Bayesian estimation
for homogeneous and inhomogeneous Gaussian random fields. Research Report No.
STAT-96/17. Now appears in IEEE-PAMI, 20(5), May 1998.
Aykroyd, R. G. and Mardia, K. V.
(1996). An MCMC approach to wavelet warping. Research Report No. STAT-96/14.
Aykroyd, R. G. and Mardia, K. V.
(1996). Shape Analysis of Spinal Curves by Wavelet Warping using an MCMC
Approach. Research
Report No. STAT-96/10 (336K) .
Aykroyd, R. G., Lucy, D. and Pollard, A.
M. (1996). Statistical methods for the estimation of human age at death. Research
Report No. STAT-96/08 (369K) .
Allum, G. T., Aykroyd, R. G. and Haigh,
J. G. B. (1995). Bayesian estimation for archaeological stratigraphy. Research
Report No. STAT-95/14. Now appears in JRSS-C, Applied Statistics 48,
1-14.
Allum, G. T., Aykroyd, R. G. and Haigh,
J. G. B. (1995). A new statistical approach to reconstruction from area
magnetometry data. Report No. 95-70, Department of Mathematics, University of
Bradford.
Allum, G. T., Aykroyd, R. G. and Haigh,
J. G. B. (1995). Restoration of archaeological magnetometry data by
inverse-data methods. Report No. 95-65, Department of Mathematics, University
of Bradford.
Complete listing of on-line research reports for The Department of Statistics