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Enemy - Victim Dynamics
Winner (predator, prey, parasitoid)
Loser (prey, host)
Conversion efficiency
how many prey needed to produce one predator offspring
Zero growth isoclines
what is the condition for the growth of prey/ predator to be 0
Prey ZGI
Zero growth when predation = population growth
Zero growth when predator density = ratio of prey growth (BR) to attack rate
essentially when births and deaths balance
Predator ZGI
Zero growth when gains from predation = losses from death
Mathematics gives the density of prey at which this occurs
4 phase predator-prey population cycle
Increase in prey
Predators consume more –abundance increases
Prey become depleted
Predators then crash due to lack of food
How do predator-prey dynamics work with host-parasite relationships?
If ε = 1
host-parasite, host-pathogen, or host-parasitoid model
In host-pathogen/parasite models:
N = disease free (susceptible) individuals
C = infected individuals
a = disease transmission rate
Death rate of infected usually increases
-(q+d)C
Issues with the hare-lynx example
numbers of hare and lynx relate to numbers of individuals shot for fur pelts
same number of hunters going out for the same time each year? → No → different sampling intensity
Is hare-lynx even predator-prey?
Predator-prey or herbivore-plant
Hare –restricted by grass growth
foraging → out + vulnerable
Lose condition
Higher predation rate?
Extra toxins in grass: 2/3 years→ under high herbivory pressure, toxins persist for 2-3 years (about 1/4 of the 8-12 yr cycle)
ÂĽ of hare cycle
Driven by predator(s)? Or grass?
Plant-herbivore cycles?
Other predators
Self-Limitation
Limitation in predators→
Competition
Territoriality
Disease: canine distemper virus spread from pet dogs→ purple bands → outbreaks of virus → pop crashes
Generally: self-limitation in predator or prey stabilizes
Negative density dependence
What are 3 stabilising processes that help prevent predator boom/ bust?
Generalist predators (switch from rare to common species); more constant predation pressure
Predator/prey Territoriality; limitation
Spatial heterogeneity (predator-free refuges)
What affects predator-prey cycles?
So far → linear relationship assumed (type 1 functional response)
Handling time?→ how long they have to handle the prey e.g in marine ecology, crabs having to break into the shells of their food
Satiation?
Saturation of predators
Functional Response
intake rate of a consumer as a function of food density
Type 2 functional response
Intake of prey always decelerating
predator's rate of prey consumption begins to slow down as prey density increases and then plateaus when satiation occurs
most common functional response
destabilising effect on prey → low prey densities have high mortality
Switching prey species
Consumers may select some resource items over others
Preference for one type
Ignore other types
Switching
Preference for more common resource
Ignore rare resource
Search image in head → initially hard to spot a species even if there are many around → after a while, become easier to find/ spot
Type III Functional response
S shaped curve on graph
Hard to detect and differentiate from Type II because main difference is at low prey densities
common/ high density = over-eaten
low density - prey ignored
stabilising effect on prey
Microparasites
Direct reproduction in hosts
Large numbers within host
Small size, fast generation times
Recovered hosts acquire immunity→ immunity may wear off/ be lifelong
Usually consider infected and non -infected individuals.
Evolution within hosts?
Examples of microparasites
Viruses: e.g. measles, chicken pox
Lifelong immunity acquired.
Bacteria: e.g. tuberculosis
Immunity neither complete nor life-long.
Protozoa: e.g. malaria
Persistent, chronic disease, antigenic variation leads to repeated infections.
Macroparasites
No direct reproduction within the definitive host
Typically larger and have longer generation times than microparasites.
The immune response often depends on the past and present number of parasites in the host, and tends to be of short duration.
Thus, macroparasite infections tend to be persistent in nature.
This category embraces parasitic helminths and arthropods.
Example of macroparasite
Schistosoma → Platyhelminth/ flat worm
Life Cycle
Eggs or gravid proglottids in feces are passed into environment
Cattle (T.saginata or beef tapeworm) and pigs (T.solium or pork tapeworm) become infected by ingesting vegetation contaminated by eggs/ gravid proglottids
Oncospheres hatch → penetrate intestinal wall → circulate to musculature
Oncosphere develop into cysticerci in muscle (infective stage)
Humans infected by ingesting raw/ undercooked infected meat
Scolex attaches to intestine
Adults → small intestine
→ involvement of intermediate hosts
Microparasite-Host dynamics: Phases of Infection
Latent period – the time between a host being infected and it becoming infectious.
Infectious period – the time during which parasite transmission can occur.
Incubation period – time from infection to the appearance of symptoms.
Recovery period – the time when hosts are immune, often lifelong.
What 4 categories can the host population be divided into? (SEIR MODEL)
Susceptible
Exposed
Infectious
Recovered
Often (1), (3),(4) are modelled.
Sometimes only (1) and (3). Depends on the parasite
Terms in SEIR Model Equations
N = S+E+I+R (total population size)
m: birth rate
b: contact rate
d: death rate (1/d is average lifespan)
a: rate of becoming infectious (1/a is the latent period)
g: recovery rate (1/g is the infectious period)
might not include BR if over short periods of time- assume pop doesn’t change much
dR assumes lifelong immunity but can move into susceptible pool
R0
Average number of secondary infections caused by the introduction of an infected host into a completely susceptible host population
= abS / (a+d)(g+d)
What R0 do we need for an infection to spread/ invade a susceptible population?
R0 > 1
What can b (contact rate) depend on?
season
location
behaviour
What decreases the chance of a disease to spread/ the threshold density?
Fast recovery + low contact late
critical proportion that must be immunised for eradication
pc = 1 - (1/ R0)