Biological populations with nonoverlapping generations: stable points, stable cycles, and chaos.
about
The roots of bioinformatics in theoretical biologyUnanswered questions in ecologyBig data need big theory tooA canonical model of multistability and scale-invariance in biological systemsThe energy for growing and maintaining citiesMonitoring change in the abundance and distribution of insects using butterflies and other indicator groups.The yeast cell-cycle network is robustly designedLong-term shifts in the cyclicity of outbreaks of a forest-defoliating insect.Revisiting competition in a classic model system using formal links between theory and data.Distinguishing random environmental fluctuations from ecological catastrophes for the North Pacific Ocean.Fish population persistence in hydrologically variable landscapes.Disentangling the effects of climate, density dependence, and harvest on an iconic large herbivore's population dynamics.Local perturbations do not affect stability of laboratory fruitfly metapopulationsThe population dynamical implications of male-biased parasitism in different mating systems.The emergence of leaders and followers in foraging pairs when the qualities of individuals differ.Density-dependent life histories in female bank voles from fluctuating populations.Unmasking chaotic attributes in time series of living cell populationsOn the setting of environmental noise and the performance of population dynamical models.Identifying resilience mechanisms to recurrent ecosystem perturbations.Role of intraspecific competition in the coexistence of mobile populations in spatially extended ecosystems.Predators reduce extinction risk in noisy metapopulations.Consumer-resource dynamics: quantity, quality, and allocation.Pattern formation, synchronization, and outbreak of biodiversity in cyclically competing games.Species coexistence in a variable world.Effects of differential selection in the sexes on cytonuclear polymorphism and disequilibria.Structural perturbations to population skeletons: transient dynamics, coexistence of attractors and the rarity of chaosStabilizing spatially-structured populations through adaptive Limiter Control.The May threshold and life-history allometry.Designing human m1 muscarinic receptor-targeted hydrophobic eigenmode matched peptides as functional modulatorsSeed terminal velocity, wind turbulence, and demography drive the spread of an invasive tree in an analytical model.Reconstructing local population dynamics in noisy metapopulations--the role of random catastrophes and Allee effects.Declining amphibian populations: the problem of separating human impacts from natural fluctuations.Mesoscopic interactions and species coexistence in evolutionary game dynamics of cyclic competitions.Fluctuations of fish populations and the magnifying effects of fishing.Complex population dynamics in mussels arising from density-linked stochasticity.Fractal geometry and the pharmacometrics of micafungin in overweight, obese, and extremely obese people.Nonlinear systems in medicine.Nonlinearity and chaos in ecological dynamics revisited.Application of the lumped age-class technique to studying the dynamics of malaria-mosquito-human interactions.Adaptation to larval crowding in Drosophila ananassae leads to the evolution of population stability
P2860
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P2860
Biological populations with nonoverlapping generations: stable points, stable cycles, and chaos.
description
1974 nî lūn-bûn
@nan
1974年の論文
@ja
1974年学术文章
@wuu
1974年学术文章
@zh
1974年学术文章
@zh-cn
1974年学术文章
@zh-hans
1974年学术文章
@zh-my
1974年学术文章
@zh-sg
1974年學術文章
@yue
1974年學術文章
@zh-hant
name
Biological populations with no ...... nts, stable cycles, and chaos.
@en
Biological populations with no ...... nts, stable cycles, and chaos.
@nl
type
label
Biological populations with no ...... nts, stable cycles, and chaos.
@en
Biological populations with no ...... nts, stable cycles, and chaos.
@nl
prefLabel
Biological populations with no ...... nts, stable cycles, and chaos.
@en
Biological populations with no ...... nts, stable cycles, and chaos.
@nl
P1433
P1476
Biological populations with no ...... nts, stable cycles, and chaos.
@en
P2093
P304
P356
10.1126/SCIENCE.186.4164.645
P407
P577
1974-11-01T00:00:00Z