Ecology: Predation and Herbivory

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Comprehensive vocabulary flashcards covering the core concepts, models, equations, and ecological dynamics of predation and herbivory from BIOL 3370.

27 Terms

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Introduced Species

A species that is introduced to a region of the world where it has not historically existed (also known as an exotic or non-native species).

<p>A species that is introduced to a region of the world where it has not historically existed (also known as an exotic or non-native species).</p>
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Invasive Species

An introduced species that spreads rapidly and has negative effects on other species, human recreation, or human economies.

<p>An introduced species that spreads rapidly and has negative effects on other species, human recreation, or human economies.</p>
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Biological Control

The introduction of one species to help control the abundance of another species.

<p>The introduction of one species to help control the abundance of another species.</p>
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Top Predators

Predators that typically consume both herbivores and mesopredators.

<p>Predators that typically consume both herbivores and mesopredators.</p>
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Mesopredators

Relatively small carnivores that consume herbivores.

<p>Relatively small carnivores that consume herbivores.</p>
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<p>Lotka-Volterra Model</p>

Lotka-Volterra Model

A model of predator-prey interactions that incorporates oscillations in the abundances of predator and prey populations and shows predator numbers lagging behind those of their prey.

<p>A model of predator-prey interactions that incorporates oscillations in the abundances of predator and prey populations and shows predator numbers lagging behind those of their prey.</p>
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Lotka-Volterra Prey Growth Equation

The differential equation expressing the rate of change in prey population size: dNdt=rN−cNP\frac{dN}{dt} = rN - cNP, where NN is the number of prey, rr is intrinsic growth rate, cc is capture efficiency, and PP is the number of predators.

<p>The differential equation expressing the rate of change in prey population size: $$\frac{dN}{dt} = rN - cNP$$, where $$N$$ is the number of prey, $$r$$ is intrinsic growth rate, $$c$$ is capture efficiency, and $$P$$ is the number of predators.</p>
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Capture Efficiency (cc)

In the Lotka-Volterra model, the probability of an encounter between a predator and a prey individual that results in predation.

<p>In the Lotka-Volterra model, the probability of an encounter between a predator and a prey individual that results in predation.</p>
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Lotka-Volterra Predator Growth Equation

The differential equation expressing the rate of change in predator population size: dPdt=acNP−mP\frac{dP}{dt} = acNP - mP, where aa is conversion efficiency, cc is capture efficiency, NN is prey abundance, mm is per capita predator mortality, and PP is predator abundance.

<p>The differential equation expressing the rate of change in predator population size: $$\frac{dP}{dt} = acNP - mP$$, where $$a$$ is conversion efficiency, $$c$$ is capture efficiency, $$N$$ is prey abundance, $$m$$ is per capita predator mortality, and $$P$$ is predator abundance.</p>
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Conversion Efficiency (aa)

The coefficient in the Lotka-Volterra predator equation that represents the efficiency of converting consumed prey into predator offspring.

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Equilibrium Isocline

The population size of one species that causes the population of another species to be stable (also known as a zero-growth isocline).

<p>The population size of one species that causes the population of another species to be stable (also known as a zero-growth isocline).</p>
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Joint Population Trajectory

The simultaneous trajectory of predator and prey populations plotted over time or across isoclines in phase space.

<p>The simultaneous trajectory of predator and prey populations plotted over time or across isoclines in phase space.</p>
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Joint Equilibrium Point

The intersection point of the prey zero-growth isocline (P=rcP = \frac{r}{c}) and predator zero-growth isocline (N=macN = \frac{m}{ac}) where both predator and prey population sizes remain unchanged.

<p>The intersection point of the prey zero-growth isocline ($$P = \frac{r}{c}$$) and predator zero-growth isocline ($$N = \frac{m}{ac}$$) where both predator and prey population sizes remain unchanged.</p>
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Functional Response

The relationship between the density of prey and an individual predator's rate of food consumption.

<p>The relationship between the density of prey and an individual predator's rate of food consumption.</p>
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Type I Functional Response

A functional response in which a predator's rate of prey consumption increases linearly with an increase in prey density until satiation occurs.

<p>A functional response in which a predator's rate of prey consumption increases linearly with an increase in prey density until satiation occurs.</p>
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Type II Functional Response

A functional response in which a predator's rate of prey consumption begins to slow down as prey density increases and plateaus when satiation occurs.

<p>A functional response in which a predator's rate of prey consumption begins to slow down as prey density increases and plateaus when satiation occurs.</p>
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<p>Type III Functional Response</p>

Type III Functional Response

A functional response in which a predator exhibits low prey consumption under low prey densities, rapid consumption under moderate densities, and slowing prey consumption under high prey densities.

<p>A functional response in which a predator exhibits low prey consumption under low prey densities, rapid consumption under moderate densities, and slowing prey consumption under high prey densities.</p>
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Numerical Response

A change in the number of predators through population growth or population movement due to immigration or emigration.

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Predator Hunting Sequence

The series of events involved in predation: detection, pursuit, capture, handling, and consuming.

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Behavioral Defenses

Prey defense strategies involving alterations in behavior to avoid predators, such as reducing overall activity levels when predators are present.

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Crypsis

Camouflage that either allows an individual to match its environment or breaks up the outline of an individual to blend in better with the background environment.

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Chemical Defenses

Defensive mechanisms that use noxious, irritant, or toxic chemicals to deter predators, such as spray from skunks or boiling-hot discharge from bombardier beetles.

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Warning Coloration

A defensive strategy (aposematism) in which distastefulness, toxicity, or danger is advertised to potential predators through conspicuous, bright coloration.

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Batesian Mimicry

A form of mimicry in which palatable (harmless) species evolve warning coloration that resembles unpalatable (harmful) species.

<p>A form of mimicry in which palatable (harmless) species evolve warning coloration that resembles unpalatable (harmful) species.</p>
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Müllerian Mimicry

A form of mimicry in which several unpalatable species evolve a similar pattern of warning coloration.

<p>A form of mimicry in which several unpalatable species evolve a similar pattern of warning coloration.</p>
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Coevolution

A process where two or more species affect each other's evolution.

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Structural Defenses (Plants)

Physical adaptations evolved by plants, such as prickles, spines, or thorns, that deter herbivores from consuming them.