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age structure
The number or proportion of individuals in each age group of a population.
survivorship curves
Type I: Most individuals survive until old age. Examples: humans and Dall sheep.
Type II: Individuals have an equal chance of dying at any age. Examples: many birds and small mammals.
Type III: Most individuals die young; many offspring are produced with little parental care. Examples: plants that broadcast seeds and marine invertebrates with pelagic larvae.
cohort life tables
follow from birth to death
static life tables
when you cannot follow individuals from birth to death but can estimate their ages from physical remains
. skulls, horns, teeth, otoliths (fish scales)
exponential growth
Population grows rapidly when resources are unlimited.
j shaped curve
Equation: dN/dt = rN
intrinsic rate of increase
the instantaneous per-capita rate at which a population grows
r = lnRo/t
is the birth rate minus death rate per individual
doubling time
The time it takes for a population to double in size.
equation: t = ln2/r
carrying capacity
(K): The maximum number of individuals an environment can support with its available resources.
time lag
τ: The delay between a change in population size and its effect on population growth.
logistic growth
growth slows as resources become limited and the population approaches carrying capacity
S-shaped curve
intraspecific competition function
A function that reduces population growth as individuals of the same species compete for limited resources
density-independent regulation
Population growth is limited by external factors that do not depend on population density
ex: weather
density-dependent regulation
Population growth is affected by population density
ex: competition for resources increasing at high densities
lx
Age-specific survivorship
equation: Nx/No
mx
age specific fecundity
female offspring per female at age (x)
Ro
net reproductive rate
equation: Σlxmx
T
generation time
equation: t = Σxlxmx/Ro
finite rate of increase
yearly population growth rate
equation: λ = Nt+1/Nt
which is less accurate, cohort or static life tables?
static life tables are less accurate because they assume rates remain constant.
What values of λ, R and λ, indicate growth?
when greater than 1
What values of λ, R and r indicate stability?
when equal to one
What values of λ, R and r indicate decline in population numbers?
when less than one
what are the assumptions of logistic growth?
closed population, constant K and r, linear density dependence, no interspecific competition, no time lags, same cohort.