Biological populations obeying difference equations: stable points, stable cycles, and chaos.
about
Multilevel selection 1: Quantitative genetics of inheritance and response to selectionNon-linear analysis indicates chaotic dynamics and reduced resilience in model-based Daphnia populations exposed to environmental stressMammal population regulation, keystone processes and ecosystem dynamicsThe effects of landscape modifications on the long-term persistence of animal populations.Niche comparison among two invasive leafminer species and their parasitoid Opius biroi: implications for competitive displacement.Linking community and disease ecology: the impact of biodiversity on pathogen transmissionEcological emergence of thermal clines in body size.Boundary-layer model for the population dynamics of single species.Unusual dynamics of extinction in a simple ecological model.A framework for studying transient dynamics of population projection matrix models.Modelling moose-forest interactions under different predation scenarios at Isle Royale National Park, USA.Persistence and convergence of ecosystems: an analysis of some second order difference equations.Multifrequency synthesis using two coupled nonlinear oscillator arrays.Global behaviour of a predator-prey like model with piecewise constant arguments.Modelling non-additive and nonlinear signals from climatic noise in ecological time series: Soay sheep as an example.Transient dynamics of pelagic producer-grazer systems in a gradient of nutrients and mixing depths.On the stability of populations of mammals, birds, fish and insects.Nonlinear dynamics in combinatorial games: renormalizing Chomp.Non-linear age-dependent population growth.A model for population regulation with density- and frequency-dependent selection.Incorporating known sources of uncertainty to determine precautionary harvests of saltwater crocodiles.Herbivory and plant community dynamics: Competitive interactions between an insect-resistant and an insect-susceptibleArabidopsis thalianagenotypeComplex Dynamics of Discrete SEIS Models with Simple DemographyModeling a Tumor Growth with Piecewise Constant ArgumentsSufficient and Necessary Conditions for the Permanence of a Discrete Model with Beddington-DeAngelis Functional Response
P2860
Q24685204-2881375F-B13C-4145-8CEC-2551888654FBQ28538605-E0285B58-06A7-4FBB-9F7B-ABF050127789Q28765006-8AF6D76E-6C8C-422A-98FB-C67747B108B3Q33529068-F83B62B1-8207-4929-96BD-F9523CF83301Q33835307-B2FB4DF8-DDB6-43D3-A1C3-7F48F62639BFQ34410904-9A5F48D9-0B8C-4BBF-BF79-A9256BBCDCADQ34777854-9A9BA7F9-858B-432F-A99E-9E5F67B93B4BQ35336769-555BD9C4-204A-4F0C-B6B0-6CFAD1D7F6EDQ37718797-A2571179-E3BE-4DDB-9E16-2AC94501F340Q37905934-6590AF29-92D9-4600-83C4-26B00F0C287DQ38750148-741EC2C2-37E9-486E-B32F-329AE99A4AC4Q44176752-5C41A666-694E-43A9-BB6A-4C28ED74DE2EQ44600645-19E436D9-E18D-41EC-AF1B-D44164267C6EQ46719956-996D79EF-9058-4C06-9D9A-6A597BDB7BC3Q51193170-C12DF231-327A-4539-B10C-34C9F3FAF6CEQ51686263-0CA1D987-8AE4-4E89-AF67-1A478E564D2DQ51906281-BF47165D-054D-4B80-B051-F9FD6BAE477CQ51910991-D37BF5F4-91D4-4C50-824D-4ED8FCA34630Q52760351-00B023AF-14EE-4FD6-A3BC-7776AB8234BFQ52769879-CB1190C6-A8E6-4C6B-9695-75164FA89416Q53009250-4FD3E0AB-50A2-48CE-BF01-1311E7E7BD18Q56999510-0D7BDF6A-404D-4B19-AE04-FF2767841F25Q58655528-DACEBB3C-C746-43D4-82F7-9A933D52E35CQ58921888-58443D75-D9B4-43D0-9C37-0DED6C6FC819Q59041115-F653723B-077B-4557-AC36-529D9314029B
P2860
Biological populations obeying difference equations: stable points, stable cycles, and chaos.
description
1975 nî lūn-bûn
@nan
1975年の論文
@ja
1975年学术文章
@wuu
1975年学术文章
@zh
1975年学术文章
@zh-cn
1975年学术文章
@zh-hans
1975年学术文章
@zh-my
1975年学术文章
@zh-sg
1975年學術文章
@yue
1975年學術文章
@zh-hant
name
Biological populations obeying ...... nts, stable cycles, and chaos.
@en
Biological populations obeying ...... nts, stable cycles, and chaos.
@nl
type
label
Biological populations obeying ...... nts, stable cycles, and chaos.
@en
Biological populations obeying ...... nts, stable cycles, and chaos.
@nl
prefLabel
Biological populations obeying ...... nts, stable cycles, and chaos.
@en
Biological populations obeying ...... nts, stable cycles, and chaos.
@nl
P1476
Biological populations obeying ...... nts, stable cycles, and chaos.
@en
P2093
P304
P356
10.1016/0022-5193(75)90078-8
P407
P577
1975-06-01T00:00:00Z