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Asmussen, S., Fiorini, P., Lipsky, L., Rolski, T. & Sheahan, R. (2007). Asymptotic behavior of total times For jobs that must start over if a failure occurs. Department of Mathematical Sciences , University of Aarhus.
Hahn, U. (2010). A Studentized Permutation Test for the Comparison of Spatial Point Patterns. Institut for Matematiske Fag, Aarhus Universitet.
Neuhäuser, D., Hirsch, C., Gloaguen, C. & Schmidt, V. (2016). A stochastic model for multi-hierarchical networks. Methodology and Computing in Applied Probability, 18(4), 1129-1151.
Niemann, T., Labouriau, R., Sorensen, H. T., Thorsgaard, N. & Nielsen, T. T. (2003). Association between results of exercise testing and cardiovascular and all-cause mortality, and myocardial infarction: A population-based long-term follow-up study. I Proc. XIX Nordic Congress of Cardiology (s. 70)
Juul, N., Labouriau, R., Mass, A. I. R., Marshall, L. F. & Sorensen, H. T. (2004). Association between Different Levels of ICP and CPP and One Year Mortality in Patients with Severe Head Injuries. Abstract fra Association between Different Levels of ICP and CPP and One Year Mortality in Patients with Severe Head Injuries.
Ødegård, J., Madsen, P., Labouriau, R. S., Gjerde, B. & Meuwissen, T. H. E. (2011). A sequential threshold cure model for genetic analysis of time-to-event data. Journal of Animal Science, 89, 943-950. https://doi.org/10.2527/jas.2009-2701
Asmussen, S. & Bladt, M. (1994). A sample path approach to mean busy periods for Markov-modulated queues and fluids. Advances in Applied Probability, 26(4), 1117-1121.
Jensen, J. L. (1996). A saddlepoint approximation for the number of uniform spacings exceeding a given level. I Fourth Symposium on Probability Theory and Stochastic Processes (Spanish) (Guanajuato, 1996) (s. 129-136). Soc. Mat. Mexicana.
Jensen, E. B. V. & Rataj, J. (2008). A rotational integral formula for intrinsic volumes. Advances in Applied Mathematics, 41(4), 530-560. https://doi.org/10.1016/j.aam.2008.03.004
Østergaard, M., Labouriau, R., Dagiliene, E., Ernst, A., Krarup, H., Overvad, K., Autrup, H. & Andersen, V. (2005). A role of multiple drug resistance gene single nucleotide polymorphisms 2677 and 3435 in inflammatory bowel disease? I Proc. Gut, 54 (Suppl VII) (s. 168)
Jensen, E. B. V. & Nielsen, L. S. N. (2001). A review on inhomogeneous point processes. I I. V. Basawa, C. C. Heyde & R. L. Taylor (red.), Selected proceedings of the symposium on inference for stochastic processes (s. 297-318). Institute of Mathematical Statistics.
Pandey, M. & Hofstad, R. V. D. (2025). Are giants in random digraphs ‘almost’ local? Electronic Communications in Probability, 30, 1. Artikel 48. https://doi.org/10.1214/25-ECP694
Thorbjørnsen, S., Haagerup, U. & Schultz, H. (2006). A random matrix approach to the lack of projections in C*_red(F_2). Advances in Mathematics, (204), 1-83.
Asmussen, S. & Johnsson, E. (1992). A practical measure for some attributes in degradable computing systems. I Nordic seminar on dependable computing systems: compendium (s. 413-426). Norges Tekniske Høgskole.
Jonsson, E. & Asmussen, S. (1994). A practical dependability measure for embedded computer systems. I G. C. Goodwin & R. J. Evans (red.), Automatic control: proceedings of the 12th Triennial World Congress of the International Federation of Automatic Control (s. 647-652). Pergamon.
Asmussen, S., Jonsson, E. & Andersson, M. (1994). A practical dependability measure for degradable computer systems with non-exponential degradation. I T. Ruokonen (red.), Safeprocess '94: IFAC symposium on fault detection supervision and safety for technical processes (Bind 2, s. 227-233). Finnish Society of Automation.
Asmussen, S. (1984). Approximations for the probability of ruin within finite time. Scandinavian Actuarial Journal, (1), 31-57.
Asmussen, S. & Højgaard, B. (1999). Approximations for finite horizon ruin probabilities in the renewal model. Scandinavian Actuarial Journal, (2), 106-119.
Embrechts, P., Jensen, J. L., Maejima, M. & Teugels, J. L. (1985). Approximations for compound Poisson and Pólya processes. Advances in Applied Probability, 17(3), 623-637. https://doi.org/10.2307/1427123
Kutta, T. (2025). Approximately mixing time series. Statistics and Probability Letters, 220, Artikel 110360. https://doi.org/10.1016/j.spl.2025.110360
Labouriau, R. (2000). Applying graphical models in plant genetics. I A. Gallais, C. Dillmann & I. Goldringer (red.), Quantitative Genetics and Breeding Methods: the Way Ahead (s. 99-105). Institut National de la Recherche Agronomique (INRA).
Labouriau, R. (2000). Applying graphical models in plant genetics. I Proceedings of the 11th meeting of the Eucarpia section Biometrics in Plant Breeding (s. 99-105)
Ziegel, J., Nyengaard, J. R. & Jensen, E. B. V. (2014). Applied tensor stereology. Centre for Stochastic Geometry and advanced Bioimaging, Aarhus University. CSGB Research Reports Nr. 10 http://math.au.dk/publs?publid=1008
Asmussen, S. (2003). Applied Probability and Queues. (2. udg.) Springer. Stochastic Modelling and Applied Probability Bind 51
Asmussen, S. (1987). Applied probability and queues. John Wiley and Sons.
Jensen, J. L. & Hobolth, A. (2003). Applications of hidden Markov models for comparative gene structure prediction. MaPhySto Resesearch Report, 35, 734-728.