The Locator -- [(subject = "Epidemiology")]

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02435aam a2200337 i 4500
001 D14E0F76DEE811EBB94CC8CD21ECA4DB
003 SILO
005 20210707010029
008 200915t20202020gw a     bm   000 0 eng d
020    $a 3832551514
020    $a 9783832551513
035    $a (OCoLC)1195434979
040    $a YDX $b eng $e rda $c YDX $d ALM $d YDXIT $d OCLCO $d TKN $d OCLCO $d OCLCF $d IWA $d SILO
050  4 $a QH353 K646x 2020
100 1  $a Köhnke, Merlin Christopher, $e author.
245 10 $a Approaches to mathematical modeling of biological invasions / $c Merlin Christopher Köhnke.
264  1 $a Berlin : $b Logos Verlag Berlin, $c 2020.
300    $a xix, 224 pages : $b illustrations (some color) ; $c 24 cm
502    $b Dissertation $c Universität Osnabrück $d 2020.
504    $a Includes bibliographical references (pages 185-224).
520    $a "With potentially dangerous biological invasions increasing due to rises in international trade and travel, research in invasion biology becomes increasingly relevant. Mathematical models form an integral part of this research. This book presents:  research on mathematical modeling of biological invasions,  different forms of differential equations such as ordinary differential equations, reaction-diffusion models, and stochastic differential equations,  detailed investigations as well as a thorough introduction to dynamical systems.  Subjects range from theoretical to applied models on fascinating case studies, including:  investigating how phenomena such as inducible defense or group defense can be incorporated into mathematical models,  investigating how selective infections can influence the dispersal of invasive species,  investigating how invasive mammals in New Zealand can be controlled to rescue the national bird, the Kiwi.  The book is well suited not only for accomplished researchers but also for students with limited quantitative background interested in studying biological invasions."-- $c Back cover
650  0 $a Biological invasions $x Mathematical models.
650  0 $a Biomathematics.
650  0 $a Kiwis $x Control $x Control $z New Zealand.
650  0 $a Differentiable dynamical systems.
650  0 $a Epidemiology $x Mathematical models.
710 2  $a Universität Osnabrück, $e issuing body.
941    $a 1
952    $l USUX851 $d 20210804011919.0
956    $a http://locator.silo.lib.ia.us/search.cgi?index_0=id&term_0=D14E0F76DEE811EBB94CC8CD21ECA4DB
994    $a C0 $b IWA

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