1. Dye, S., Stougie, L. and Tomasgard, A., “The stochastic single resource service-provision problem.” Naval Research Logistics, v50, no. 8, December 2003: 869-887.
2.
Dye, S., Stougie, L. and Tomasgard, A., “Approximation
algorithms and relaxations for a service provision problem on a
telecommunication network.” Discrete
Applied Mathematics, v129, no.1,
3.
Dye, S., Tomasgard, A. and Wallace, S.W., “New aspects
of service provision and technology strategies in telecommunications.” Telektronikk v94no3/4, 1998: 67–73.
4. Tomasgard, A., Audestad, J.A., Dye, S., Stougie, L., van der Vlerk, M., Wallace, S.W. “Aspects on modelling in distributed telecommunication networks.” Annals of Operations Research, v82, 1998: 161–184.
5.
Dye, S., Tomasgard, A. and Wallace, S.W., “Feasibility
in transportation networks with supply eating arcs.” Networks, v31, 1998: 165–176.
1. Dye S. On a flexible model for New Zealand’s hydro-thermal electricity generation system. Ph.D. Thesis, 1994.
1. Dye, S. Chance-constrained optimisation. The Informed Student Guide to Management Science, 2002: 53–54, eds Daellenbach, H. G. and Flood, R. L., Thompson.
2. Dye, S. Dynamic programming. The Informed Student Guide to Management Science, 2002: 101–102, eds Daellenbach, H. G. and Flood, R. L., Thompson.
3. Dye, S. Networks. The Informed Student Guide to Management Science, 2002: 194–195, eds Daellenbach, H. G. and Flood, R. L., Thompson.
4. Dye, S. Recourse programming. The Informed Student Guide to Management Science, 2002: 223, eds Daellenbach, H. G. and Flood, R. L., Thompson.
5. Dye, S. Stochastic mathematical programming approaches. The Informed Student Guide to Management Science, 2002: 263–264, eds Daellenbach, H. G. and Flood, R. L., Thompson.
1.
Dye, S., Tomasgard, A. and Wallace S. W., “Two-stage
service provision by branch and bound.” Procs.
35th ORSNZ Conference, 2000: 221–7.
2.
Dye, S., Stougie, L. and Tomasgard, A.
“Single node service provision with fixed charges.” Procs. 1999 Fall National Conference of the Operations Research Society
of Japan, 1999: 122–129.
3. Wallace, S.W., Dye, S. and Tomasgard, A. “Feasibility in bipartite uncapacitated networks.” In Essays in honour of Bjørn Nygreen on his 50th birthday eds Matson, E., Tomasgard, A. Department of Managerial Economics and Operations Research, NTNU, 1996: 211–230.
4. Dye, S. “Hydro-thermal power scheduling.” Procs. 30th ORSNZ Conference, 1994: 56–61.
5.
Dye, S. “A generalized network model for hydro
scheduling. The deterministic formulation.” Procs.
Optimal Generation Scheduling, ECNZ Workshop, 1993.
(Project report)
1.
Dye, S., “Subtree decomposition for multistage
stochastic programs.” 18th
2.
Dye, S., “Rostering theatre sessions for clinicians.” 37th ORSNZ Conference, 2002.
3.
Dye, S., Raffensperger, J.R., Meaclem, D. and Mytton,
B., “A stochastic programming model for planning road maintenance under
uncertainty.” 9th International
Conference on Stochastic Programming, 2001.
4.
Dye, S., Stougie, L., Tomasgard, A., van
der Vlerk, M., Wallace, S.W. “Heuristics for a stochastic service
provision problem in telecommunications.” 8th
International Conference on Stochastic Programming, 1998.
5.
Dye, S., Audestad, J.A., Stougie, L.,
Tomasgard, A., van der Vlerk, M., Wallace, S.W. “A new
telecommunication service provision model.” 33rd
ORSNZ Conference, 1998.
6. Dye, S., Tomasgard, A. and Wallace, S.W. “Solving recourse problems with binary first stage using branch and bound.” 16th International Symposium on Mathematical Programming, 1997.
7. Dye, S., Tomasgard, A. and Wallace, S.W. “Service location in intelligent networks.” Procs. Fourth Meeting of the Nordic Section of the Mathematical Programming Society, 1996.
8. Dye, S., Tomasgard, A. and Wallace, S.W. “Service location in intelligent networks: Solving the deterministic case.” INFORMS Washington, D.C., 1996.
9. Dye, S., Tomasgard, A. and Wallace, S.W. “Using stochastic programming in telecommunications.” Procs NSF/IFIP Workshop on Stochastic Programming and Applications, 1996.
10. Dye, S. “Developing a flexible stochastic model for scheduling New Zealand's hydro-thermal electricity generation.” 7th International Conference on Stochastic Programming, 1995.
11.
Dye,
S. “Hydro-thermal power scheduling in New Zealand.” 15th