Competition Models

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Last updated 7:25 PM on 4/12/26
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16 Terms

1
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Which growth rate equation is altered in the Lotka-Volterra Model, what does this accommodate for?

Logistic , interspecific competition

2
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What does a(12) represent in the Lotka-Volterra Model

Effect of one individual of species 2 on species 1

3
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What does a(21) represent in the Lotka-Volterra Model

Effect of one individual of species 1 on species 2

4
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a(12) = 0

No competition between species

5
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a(12) = 1

Species 1 and 2 are interchangeable

6
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a(12) > 1

Interspecific competition is greater than intraspecific competition

7
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a(12) < 1

Intraspecific competition is greater than interspecific competition

8
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What type of competition does the Lotka-Volterra Model focus on, what does this determine

Interspecific competition , whether and when two species can coexist

9
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Line indicating point at which no population growth occurs is called..

Isocline .. of zero population growth

10
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<p>What two factors are limiting growth and decline of population growth at this isocline, and which species is this outlined for?</p>

What two factors are limiting growth and decline of population growth at this isocline, and which species is this outlined for?

Increasing r and limiting K , species 1

11
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<p>What outcome of the Lotka-Volterra Model is represented in this graph, what does this mean for competition?</p>

What outcome of the Lotka-Volterra Model is represented in this graph, what does this mean for competition?

Either species wins , interspecific is greater than intraspecific

12
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<p>What outcome of the Lotka-Volterra Model is represented in this graph, what does this mean for competition?</p>

What outcome of the Lotka-Volterra Model is represented in this graph, what does this mean for competition?

Species coexist , intraspecific is greater than interspecific

13
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<p>What outcome of the Lotka-Volterra Model is represented in this graph, which species is above its isocline?</p>

What outcome of the Lotka-Volterra Model is represented in this graph, which species is above its isocline?

Species 1 wins , species 2

14
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<p>What outcome of the Lotka-Volterra Model is represented in this graph, which species is above its isocline?</p>

What outcome of the Lotka-Volterra Model is represented in this graph, which species is above its isocline?

Species 2 wins , species 1

15
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Competitive exclusion principle

Two species can only coexist in a stable environment if there is niche differentiation

16
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What are the two conditions that allow species to coexist

No competition , stable environment