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a close ecological relationship
between individuals of two species.
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via a vector (an animal host) |
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Gene-for-gene interactions |
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a specific response that makes particular plant genotypes resistant to particular parasite genotypes |
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Dynamics and Spread of Diseases Equation dI/dt= |
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dI/dt=BSI-dI A disease will spread when dI/dt> 0 B=transmission rate per encounter S= density of susceptible individuals I= density of infected d=death and recovery |
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each (SI). A disease will establish and spread when the number of susceptible individuals exceeds the threshold density: |
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Vt= threshold level of vaccination or nessecary number resistant individuals to eradicate disease B=transmission rate per encounter d=recovery rate |
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Basic reproductive rate, formally, the average number of secondary cases caused by an infectious individual in a totally susceptible population. |
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commensalism = _/ _ signs |
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each partner gains a benefit but is not dependent |
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each partner gains a benefit and is dependent *can also be one is dependant and other isnt |
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any relationship between two species of organisms that benefits both specie |
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a mutualist receives energy or nutrients from its partner. |
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individuals that increase offspring production by overexploiting their mutualistic partner |
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LotkaVolterra equations for mutualisms dN/dt |
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are groups of interacting species that occur together at the same place and time. |
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The number of species present in any given locale |
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D= ∑(Ni/N)^2 ni = the number of individuals in species i N = the total number of individuals of all species D ranges from 0 to 1 With zero being more diverse |
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Simpsons Index of diversity |
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Simpson’s index of diversity 1-D (1 -Simpson’s index) higher is more diverse. The probability that 2 individuals randomly selected from a sample will belong to the same species. |
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are groups of species that have similar ways of obtaining energy (e.g., primary producers, primary consumers). |
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Some plant & herbivore species clearly support most a species whose removal causes disproportionately strong changes that spread throughout the food web (Paine 1966). |
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Foundation species(dominant species) |
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This pattern seems more apparent in low-diversity communities a species (such as the kelp of the Pacific kelp forest) that defines much of the structure of a community and creates local stable conditions for other species (Dayton 1972). |
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kelp forests they create, modify, or maintain physical habitat for themselves and other species (such as trees in a forest; often also a foundation species) |
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indirect effects: interaction chains |
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a species affects the abundance of an intermediate species (via a consumption interaction) which then affects the abundance of the recipient species (via a consumption interaction) |
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indirect effects: Interaction modification |
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a species changes the consumption interaction between two other species without itself being involved in a consumption interaction with either of those species |
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occurs when a consumer is indirectly facilitated by a positive interaction between its prey and another species. |
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a carnivore eats an herbivore, and decreases its abundance such that it has an indirect positive effect on the primary producer. |
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The number of actual interactions in a food web divided by the number of possible interactions. |
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a predator that eats a variety of species |
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increase in connectance will cause what effect to the ecosystem? |
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involves the colonization of habitats devoid of life (e.g., volcanic rock). |
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involves reestablishment of a community in which some, but not all, organisms have been destroyed. |
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a stable end point that experiences little change. |
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lotka volterra model of predation, for prey: dN/dt= |
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dN/dt=rN-apN r = the intrinsic capacity for increase for the particular environment N = number of prey a = search and attack efficiency of the predator P = number of predators |
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lotka volterra model of predation, predator: dP/dt |
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dP/dt=faPN-dP d=mortality rate of the predator without this prey f=predators efficiency in turning this prey into predator offspring a=search and attack efficiency of the predator N=number of prey P= number of predators |
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lotka volterra predation model with carrying capacity for prey dN/dt |
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rN(1-N/K) -aPN a =search and attack effeciency P=number of predators N=number of prey |
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how to make predator prey isoclines |
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predator: r/a=y, k=x .Prey: d/fa=verticle prey=x predator=y set equations of growth= to zero and solve for r/a and d/fa |
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functional response curves: type 1 |
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functional response curves type 2 |
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logistic (begins quickly) most common |
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functional response curves type 3 |
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