Chapter 52: Population Ecology

 

Population - members of the same species occupying the same area

-         compete for resources

 

Natural vs. Artificial boundaries

 

Population density – the number of individuals per unit area or volume

               Counting/Estimating/Indicators (nests)/Mark-Recapture Method

 

Dispersion – the pattern of spacing among individuals of a population

               Patterns of Dispersion Fig. 52.2

-         Clumped (schools of fish)

-         Uniform (penguins – from social interactions)

-         Random (rare)

 

Demography – the study of the vital statistics that affect population size

               Birthrate (fecundity), Death rates, Age structure, Sex ratio, Generation time

              

Survivorship Curves – I, II, III

               Represent data from a life table – number of members alive at each age

               Type I – few offspring, good care (humans, other large mammals)

               Type II – constant mortality (Hydra, some lizards)

               Type III – many offspring, high death rate for young, high survivorship later

 

Diverse life histories

               Annual flowers germinate, grow, produce seeds, die

Salmon hatch in stream, migrate to ocean, return to stream to spawn, die –

               Oaks don’t reproduce until 20 years old, then prolific for a century

 

Investments in Reproduction

 

Population Growth Models

Mathematical models as alternatives to experiments

               - Used to study how various factors might affect a population’s growth rates

 

Population growth – an exponential model

               - Describes an idealized population in an unlimited environment

               - Bacteria would form a layer a foot deep (over entire planet) in 36 hours!

- Obviously, growth is regulated by limited resources and other factors

 

Ideal environment, no external limitations on population growth

DN/Dt = B - D  where N = population numbers

                                             t = time (generations)     B = births     D = deaths

 

Zero population growth (ZPG) B = D

 

K (carrying capacity) = maximum stable population that a particular environment can support over an extended period of time

·        varies over space and time as a function of limiting resources

·        energy resources most frequently limit

·        also: specialized nesting, refuge sites

·        population growth rates affected by crowding, resource limitations (density-dependent factors)

 

Logistic population growth – Model showing that population growth levels off as population size approaches carrying capacity (K) – incorporates the effect of population density on the per capita rate of increase

 

r-selected species are defined as those opportunistic spp. having:

·        short generation times

·        high reproductive potential

·        numbers mostly limited externally (density independent factors)--Fig. 52.18

 

K-selected species are equilibrial, more influenced by the carrying capacity (K) due to:

·        long generation times

·        low reproductive potential

·        intraspecific competion

·        territoriality, defense of resources as space becomes limiting

 

Population Limiting Factors

Logistic model one of intraspecific competition – the reliance of individuals of the same species on the same limited resources

 

Density-dependent factors are those that intensify as population increases:

Food supply

Health

Predation

Accumulation of waste products (wine-making)

Crowding/Stress

 

Density-independent factors are unrelated to population size; they affect the same percentage of individuals regardless of population density:

Freeze

Fire

Flood

 

Human Population Growth

Near exponential growth cannot continue

 

 

 

OLD NOTES:

 

use per capita B and D rates (#’s per 1000 over a specific time period)

B = bN      ( eg. 34/1000 births = b= 0.034 X 500 = 17)

D = dN

 

DN/DT = bN -dN

 

r = b - d   =  per capita population growth rate

therefore:    DN/ Dt = rN

 

in conditions of zero population growth (ZPG), r = 0

intrinsic rate of increase = rmax = max. growth rate possible (leads to exponential population growth): DN/ Dt = rmaxN (Fig. 53.12)

 

2. Logistic population growth model--model of intraspecific competition (Fig. 52.14)

 

dN/dT = rmaxN{K-N/K}

 

·        incorporates population density effects on r, varying from rmax to r = 0 as carrying capacity is approached ( as N nears K, growth slows, r decreases)

·        ZPG occurs when b = d, and when N = K

as carrying capacity reached, growth levels off, yielding sigmoidal growth curve