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30 Cards in this Set

  • Front
  • Back
Interspecific Competition
the simultaneous demand between two or more species-populations for a resource that is not abundant enough to support all of them at the sizes they would attain in the absence of the other species-populations
the simultaneous demand between two or more species-populations for a resource that is not abundant enough to support all of them at the sizes they would attain in the absence of the other species-populations
Interspecific Competition
Competition Coefficients
quantitative measures of the negative effects of an individual of one species on an individual of a second species; used to relate the size of one species-population to the size of the other; denoted α12 and α21
quantitative measures of the negative effects of an individual of one species on an individual of a second species; used to relate the size of one species-population to the size of the other; denoted α12 and α21
Competition Coefficients
Equilibrium Population Sizes
combinations of N1 and N2 for which the growth rate = 0 for each species-population
combinations of N1 and N2 for which the growth rate = 0 for each species-population
Equilibrium Population Sizes
Isoclines
lines of no growth or change
lines of no growth or change
Isoclines
Unstable Equilibrium
an equilibrium point at which, if either population changes, the population sizes will diverge from, rather than return to, the equilibrium point; a combination of population sizes at which the two populations could coexist, but when the combination changed, no impetus exists to return to the equilibrium population sizes
an equilibrium point at which, if either population changes, the population sizes will diverge from, rather than return to, the equilibrium point; a combination of population sizes at which the two populations could coexist, but when the combination changed, no impetus exists to return to the equilibrium population sizes
Unstable Equilibrium
Stable Equilibrium
the combination of population sizes that will ultimately result regardless of the initial combination of population sizes
the combination of population sizes that will ultimately result regardless of the initial combination of population sizes
Stable Equilibrium
We can examine competition by:
modifying the logistic equation to obtain the Lotka-Volterra Model.
Competition coefficients measure:
the effect of one species on another competing species.
The outcome of competition can be found by graphing:
he equilibrium population sizes obtained form the Lotka-Volterra Model.
The outcome of competition depends upon:
the relative strength of intraspecific competition (the carrying capacity) and the effect of the competing species (the competition coefficient times the number of individuals of that species).
Competition also can be modeled by:
examining resources rather than population growth equations.
COMPETITIVE EXCLUSION
If two species-populations are limited by the same resource, then one of them ultimately will exclude the other
If two species-populations are limited by the same resource, then one of them ultimately will exclude the other
COMPETITIVE EXCLUSION
ECOLOGICAL DISPLACEMENT
the species-populations may partition the environment
the species-populations may partition the environment
ECOLOGICAL DISPLACEMENT
CHARACTER DISPLACEMENT
adapt in some other way to the selective pressure
adapt in some other way to the selective pressure
CHARACTER DISPLACEMENT
Competition should cause changes in
one or both of the species-populations
one or both of the species-populations
Competition should cause changes in
Competition should cause changes in one or both of the species-populations, but they are hard to spot, because:
1.limiting factors other than competition occur in nature,
2.many opportunities exist in nature for partitioning to occur,
3.organisms and the environment can change in nature
4.organisms can immigrate in nature
Natural experiments and, especially, manipulations can help, but they sacrifice
naturalness for efficiency
The Lotka-Volterra Model is based on:
the logistic model for population growth
Competition coefficients relate:
the size of one species-population to the size of the other
This relates the size of one species-population to the size of the other:
Competition coefficients