Partial Differential Equations in Ecology : 80 Years and Counting

Partial differential equations (PDEs) have been used in theoretical ecology research for more than eighty years. Nowadays, along with a variety of different mathematical techniques, they remain as an efficient, widely used modelling framework; as a matter of fact, the range of PDE applications has e...

Full description

Saved in:
Bibliographic Details
Sonstige:
Year of Publication:2021
Language:English
Physical Description:1 electronic resource (238 p.)
Tags: Add Tag
No Tags, Be the first to tag this record!
LEADER 03729nam-a2201057z--4500
001 993587075404498
005 20231214133056.0
006 m o d
007 cr|mn|---annan
008 202105s2021 xx |||||o ||| 0|eng d
035 |a (CKB)5400000000044012 
035 |a (oapen)https://directory.doabooks.org/handle/20.500.12854/68481 
035 |a (EXLCZ)995400000000044012 
041 0 |a eng 
100 1 |a Petrovskii, Sergei  |4 edt 
245 1 0 |a Partial Differential Equations in Ecology  |b 80 Years and Counting 
246 |a Partial Differential Equations in Ecology  
260 |a Basel, Switzerland  |b MDPI - Multidisciplinary Digital Publishing Institute  |c 2021 
300 |a 1 electronic resource (238 p.) 
336 |a text  |b txt  |2 rdacontent 
337 |a computer  |b c  |2 rdamedia 
338 |a online resource  |b cr  |2 rdacarrier 
520 |a Partial differential equations (PDEs) have been used in theoretical ecology research for more than eighty years. Nowadays, along with a variety of different mathematical techniques, they remain as an efficient, widely used modelling framework; as a matter of fact, the range of PDE applications has even become broader. This volume presents a collection of case studies where applications range from bacterial systems to population dynamics of human riots. 
546 |a English 
650 7 |a Research & information: general  |2 bicssc 
650 7 |a Mathematics & science  |2 bicssc 
653 |a cross diffusion 
653 |a Turing patterns 
653 |a non-constant positive solution 
653 |a animal movement 
653 |a correlated random walk 
653 |a movement ecology 
653 |a population dynamics 
653 |a taxis 
653 |a telegrapher’s equation 
653 |a invasive species 
653 |a linear determinacy 
653 |a population growth 
653 |a mutation 
653 |a spreading speeds 
653 |a travelling waves 
653 |a optimal control 
653 |a partial differential equation 
653 |a invasive species in a river 
653 |a continuum models 
653 |a partial differential equations 
653 |a individual based models 
653 |a plant populations 
653 |a phenotypic plasticity 
653 |a vegetation pattern formation 
653 |a desertification 
653 |a homoclinic snaking 
653 |a front instabilities 
653 |a Evolutionary dynamics 
653 |a G-function 
653 |a Quorum Sensing 
653 |a Public Goods 
653 |a semi-linear parabolic system of equations 
653 |a generalist predator 
653 |a pattern formation 
653 |a Turing instability 
653 |a Turing-Hopf bifurcation 
653 |a bistability 
653 |a regime shift 
653 |a carrying capacity 
653 |a spatial heterogeneity 
653 |a Pearl-Verhulst logistic model 
653 |a reaction-diffusion model 
653 |a energy constraints 
653 |a total realized asymptotic population abundance 
653 |a chemostat model 
653 |a social dynamics 
653 |a wave of protests 
653 |a long transients 
653 |a ghost attractor 
653 |a prey–predator 
653 |a diffusion 
653 |a nonlocal interaction 
653 |a spatiotemporal pattern 
653 |a Allen–Cahn model 
653 |a Cahn–Hilliard model 
653 |a spatial patterns 
653 |a spatial fluctuation 
653 |a dynamic behaviors 
653 |a reaction-diffusion 
653 |a spatial ecology 
653 |a stage structure 
653 |a dispersal 
776 |z 3-0365-0296-3 
776 |z 3-0365-0297-1 
700 1 |a Petrovskii, Sergei  |4 oth 
906 |a BOOK 
ADM |b 2023-12-15 05:42:01 Europe/Vienna  |f system  |c marc21  |a 2022-04-04 09:22:53 Europe/Vienna  |g false 
AVE |i DOAB Directory of Open Access Books  |P DOAB Directory of Open Access Books  |x https://eu02.alma.exlibrisgroup.com/view/uresolver/43ACC_OEAW/openurl?u.ignore_date_coverage=true&portfolio_pid=5344342410004498&Force_direct=true  |Z 5344342410004498  |b Available  |8 5344342410004498