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Chapter #13 – Interspecific Competition
(pg. 258 – 280)
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.1 – Interspecific Competition Involves Two or More Species. 13.2 – There Are Four Possible Outcomes of Interspecific Competition. 13.3 – Laboratory Experiments Support the Lotka-Volterra Equations. 13.4 – Studies Support the Competitive Exclusion Principle. 13.5 – Competition is Influenced by Nonresource Factors. 13.6 – Temporal Variations in the Environment Influences Competitive Interactions. 13.7 – Competition Occurs for Multiple Resources. 13.8 – Relative Competitive Abilities Change Along Environmental Gradients. 13.9 – Interspecific Competition Influences the Niche of a Species. 13.10 – Coexistence of Species Often Involves Partitioning Available Resources. 13.11 – Competition Can Influence Natural Selection. Competition is a Complex Interaction Involving Both Biotic and Abiotic Factors.
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.1 – Interspecific Competition Involves Two or More Species. Six different types of interactions: Consumption (of a shared resource) Preemption (sessile – occupation precludes establishment) Over-growth (plants – when one overgrows another) Chemical Interaction (released chemicals inhibit or kill) Territoriality (behavioral exclusion) Encounter (Non-territorial meetings w/negative effects)
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Logistic Growth Equation for 1 species: dN Dt = rN (K – N) K
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Logistic Growth Equation for 2 species: Species Species 2 rN (K – N) K = rN (K – N) K
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Logistic Growth Equation for 2 species: Species Species 2 rN (K – N) K = rN (K – N) K β – competition coefficient of sp. #1 on sp. #2. α – competition coefficient of sp. #2 on sp. #1.
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Logistic Growth Equation for 2 species: Species 1 dN1 dt = r1N1 (K1 – N1 – αN2) K1 α – competition coefficient of sp. #2 on sp. #1.
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Zero Growth Isoclines
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Lotka-Volterra Model for Competition Vittora Volterra Alfred Lotka
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. Lotka-Volterra Model for Competition
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.3 – Laboratory Experiments Support the Lotka-Volterra Equations. G. F. Gause
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.2 – There Are Four Possible Outcomes of Interspecific Competition. David Tilman
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The Competitive Exclusion Principle:
Chapter #13 – Interspecific Competition (pg. 258 – 280) 13.4 – Studies Support the Competitive Exclusion Principle. 13.2 – There Are Four Possible Outcomes of Interspecific Competition. The Competitive Exclusion Principle: “Complete Competitors cannot Coexist” 2 species Non-interbreeding populations Live in the sample and time Possess exactly the same ecological requirements
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.5 – Competition is Influenced by Nonresource Factors.
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Chapter #13 – Interspecific Competition
(pg. 258 – 280) 13.6 – Temporal Variations in the Environment Influences Competitive Interactions.
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