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• Sadykov, Alexander; Farnsworth, Keith; Sadykova, Dinara & Stenseth, Nils Christian (2022). The transfer function method reveals how age-structured populations respond to environmental fluctuations with serious implications for fisheries management. Population Ecology. ISSN 1438-3896. 64(3), s. 190–204. doi: 10.1002/1438-390X.12124. Fulltekst i vitenarkiv
• Sadykov, Alexander & Farnsworth, Keith D. (2021). Model of two competing populations in two habitats with migration: Application to optimal marine protected area size. Theoretical Population Biology. ISSN 0040-5809. 142, s. 114–122. doi: 10.1016/j.tpb.2021.10.002. Fulltekst i vitenarkiv
• Sadykova, Dinara; Scott, Beth E.; De Dominicis, Michela; Wakelin, Sarah L.; Wolf, Judith & Sadykov, Alexander (2020). Ecological costs of climate change on marine predator–prey population distributions by 2050. Ecology and Evolution. ISSN 2045-7758. 10(2), s. 1069–1086. doi: 10.1002/ece3.5973. Fulltekst i vitenarkiv
• Sadykova, Dinara; Scott, Beth E; De Dominicis, Michela; Wakelin, Sarah L.; Sadykov, Alexander & Wolf, Judith (2017). Bayesian joint models with INLA exploring marine mobile predator-prey and competitor species habitat overlap. Ecology and Evolution. ISSN 2045-7758. 7(14), s. 5212–5226. doi: 10.1002/ece3.3081.
• Sadykov, Alexander (2013). About a modification of Rogers model of parasite-host system dynamics. Proceedings of the International Academy of Ecology and Environmental Sciences. ISSN 2220-8860. 2, s. 41–49.
• Nedorezov, L. V.; Sadykov, Alexander & Sadykova, Dinara (2010). Dynamics of a green oak moth population: application of discrete-continuous models with a nonmonotone density-dependent birth rate. Zurnal obsej biologii. ISSN 0044-4596. 71(1), s. 41–51. Vis sammendrag

  Considered is a mathematical model for dynamics of an isolated population with non-overlapping generations. The individuals’ birth process (emergence of new-generation individuals) is assumed to have a discrete nature (there exist some fixed time moments at which the new generations emerge), while the death process is assumed to be continuous. In addition, the birth rate is assumed to be a function of the number of individuals survived till the moment of reproduction, the function being non-monotone: there exists an optimal value of the population size at which the birth rate reaches its maximum (Alley principle). Analysis of the discrete-continuous models has revealed that each of the new models has a rich set of dynamical regimes. New models are compared with a number of well-known discrete ones (like Skellam, Moran – Ricker, Hassell, Maynard Smith – Slatkin models, and others) when approximating an empirical time series on fluctuations of a green oak moth population (Korzukhin, Semevsky, 1992). Neither of the models can provide for a satisfactory description of the green oak moth dynamics. It is also shown that usage of the discrete-continuous models for approximation of real datasets enables one to find several important population parameters, which can hardly (or cannot) be found by means of traditional discrete models.

• Sadykova, Dinara; Skurdal, Jostein; Sadykov, Alexander; Taugbøl, Trond & Hessen, Dag Olav (2009). Modelling crayfish population dynamics using catch data: A size-structured model. Ecological Modelling. ISSN 0304-3800. 220(20), s. 2727–2733.
• Sadykova, Dinara; Skurdal, Jostein; Sadykov, Alexander; Taugbol, Trond & Hessen, Dag Olav (2009). Modelling crayfish population dynamics using catch data: A size-structured model. Ecological Modelling. ISSN 0304-3800. 220(20), s. 2727–2733. doi: 10.1016/j.ecolmodel.2009.07.002.
• Nedorezov, Lev V.; Volkova, E.V. & Sadykov, Alexander (2008). On the Impact of the Winter Conditions on the Dynamics of an Isolated Population. I Deutsch, Andreas; Bravo de la Parra, Rafael; de Boer, Rob J.; Diekmann, Odo; Jagers, Peter; Kisdi, Eva; Kretzschmar, Mirjam; Lansky, Petr & Metz, Hans (Red.), Mathematical Modeling of Biological Systems, Volume II. Birkhäuser Boston. ISSN 978-0-8176-4555-7. s. 91–104.
• Hassanali, A.; Nedorezov, LV & Sadykov, Alexander (2008). Zooprophylactic diversion of mosquitoes from human to alternative hosts: A static simulation model. Ecological Modelling. ISSN 0304-3800. 212, s. 155–161.

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• Sadykov, Alexander (2013). Unified theory of population growth.
• Rouyer, Tristan Alexander; Sadykov, Alexander; Ohlberger, Jan & Stenseth, Nils Christian (2012). Does increasing mortality change the response of fish populations to environmental fluctuations? Ecology Letters. ISSN 1461-023X. 15(7), s. 658–665. doi: 10.1111/j.1461-0248.2012.01781.x.
• Sadykov, Alexander & Stenseth, N.C (2011). Can short-term climate variation be the cause of long-term persistence of epidemic infection?
• Sadykov, Alexander & Stenseth, NC (2010). War and Peace (toward to microbial ecology).
• Sadykov, Alexander & Stenseth, N.C (2010). Epidemiology of conspecific community.
• Sadykov, Alexander & Stenseth, Nils Christian (2008). New approach to community population modeling.
• Sadykov, Alexander & Stenseth, Nils Christian (2007). On the Trait Distribution-based Population model approach.
• Sadykov, Alexander; Stenseth, Nils Christian & Ottersen, Geir (2011). Conspecific Community Dynamics Models and their applications. Unipub forlag. ISSN 1501-7710. Fulltekst i vitenarkiv

Se alle arbeider i Cristin