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11.	Jagers, Peter, 1941, et al. (author) Amendment to: populations in environments with a soft carrying capacity are eventually extinct 2021 In: Journal of Mathematical Biology. - : Springer Science and Business Media LLC. - 0303-6812 .- 1432-1416. ; 83:1 Journal article (peer-reviewed)abstract This sharpens the result in the paperJagers and Zuyev (J Math Biol 81:845-851, 2020): consider a population changing at discrete (but arbitrary and possibly random) time points, the conditional expected change, given the complete past population history being negative, whenever population size exceeds a carrying capacity. Further assume that there is an epsilon > 0 such that the conditional probability of a population decrease at the next step, given the past, always exceeds epsilon if the population is not extinct but smaller than the carrying capacity. Then the population must die out.
12.	Jagers, Peter, 1941 (author) Applied probability as theoretical science: 50 years in the applied probability community 2018 In: Advances in Applied Probability. - : Cambridge University Press (CUP). - 0001-8678 .- 1475-6064. ; 50:A, s. 1-2 Journal article (peer-reviewed)
13.	Jagers, Peter, 1941, et al. (author) Branching processes in near-critical random encironments. 2004 In: J. Appl. Prob.. ; 41:A Journal article (peer-reviewed)
14.	Jagers, Peter, 1941, et al. (author) Branching Processes: Variation, Growth, and Extinction of Populations 2005 Book (other academic/artistic)
15.	Jagers, Peter, 1941 (author) Branching processes with dependence but homogeneous growth 1998 Other publication (other academic/artistic)
16.	Jagers, Peter, 1941, et al. (author) Branching processes with deteriorating random environments 2002 In: Journal of Applied Probability. - 0021-9002 .- 1475-6072. ; 39, s. 395-401 Journal article (peer-reviewed)abstract We introduce Galton-Watson style branching processes in random environments which are deteriorating rather than stationary or independent. Some primary results on process growth and extinction probability are shown. Two simple examples are given.
17.	Jagers, Peter, 1941, et al. (author) Branching processes with deteriorating random environments 2002 Other publication (other academic/artistic)
18.	Jagers, Peter, 1941, et al. (author) Convergence to the coalescent in populations of substantially varying size 2004 In: J. Appl. Prob.. ; 41, s. 368-378 Journal article (peer-reviewed)
19.	Jagers, Peter, 1941, et al. (author) Convergence to the coalescent in populations of substantially varying size. 2004 In: J. Appl. Probab.. - 0021-9002. ; 41:2, s. 368-378 Journal article (peer-reviewed)abstract Kingman's classical coalescent uncovers the basic pattern of genealogical trees of random samples of individuals in large but time-constant populations. Time is viewed as discrete and identified with non-overlapping generations. Reproduction can be very generally taken as exchangeable (meaning that the labelling of individuals in each generation carries no significance). Recent generalisations have dealt with population sizes exhibiting given deterministic or (minor) random fluctuations. We consider population sizes which constitute a stationary Markov chain, explicitly allowing large fluctuations in short times. Convergence of the genealogical tree, as population size tends to infinity, towards the (time-scaled) coalescent is simply proved under minimal conditions. As a result, a formula for effective population size obtains, generalising the well-knownharmonic mean expression for effective size.
20.	Jagers, Peter, 1941, et al. (author) Convergence to the coalescent in populations with stationary varying sizes 2003 Other publication (other academic/artistic)

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Type of publication: journal article (42); other publication (10); book chapter (3); conference paper (2); book (1)

Type of content: peer-reviewed (39); other academic/artistic (19)

Author/Editor: Jagers, Peter, 1... (58)Undo refine; Sagitov, Serik, 1956 (15); Klebaner, F. C. (7); Klebaner, Fima C. (6); Hamza, K (4); Zuyev, Sergei, 1962 (2); show more...; Chigansky, P. (2); Rossi, Andrea (1); Björner, Anders (1); Kullander, Sven (1); Mehlig, Bernhard, 19 ... (1); Baker, J (1); Pocock, Stuart (1); Harding, Karin C., 1 ... (1); Athreya, K. B. (1); Day, Simon (1); Laptev, Ari (1); Væth, Michael (1); Jacob, C. (1); Korhonen, Pasi (1); Buyse, Marc (1); Chigansky, Pavel (1); Molenberghs, Geert (1); Dencker, Nils (1); Grandin, Karl (1); Vatutin, Vladimir (1); Ashby, Deborah (1); Holt, D (1); Wiklund, Stig Johan (1); Fan, J. Y. (1); Klebaner, F. (1); Stijnen, Theo (1); Olsen, Klaus Juel (1); Hughes, Sara (1); Keene, Oliver (1); Howitt, Nigel (1); Roes, Kit (1); Beltangady, Mohan (1); Bird, Sheila M. (1); Burton, Catherine (1); van Ewijk, Peter (1); Fletcher, Chrissie (1); Grieve, Andrew P. (1); Guinot, Christiane (1); Hand, David J. (1); Hemmings, Rob (1); Hothorn, Ludwig (1); Keiding, Niels (1); Lesaffre, Emmanuel (1); Lewis, John A. (1); show less...

University: University of Gothenburg (58); Chalmers University of Technology (54); Uppsala University (1); Stockholm University (1)

Language: English (52); Swedish (6)

Research subject (UKÄ/SCB): Natural sciences (56); Social Sciences (3); Humanities (2); Engineering and Technology (1); Medical and Health Sciences (1)

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