L7 Carrying Capacity and Logistic Growth Flashcards

1
Q

Model

A
  • small system that represents larger system
  • used to predict response of larger system to perturbation
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2
Q

System

A
  • specified group of processes with clearly defined boundaries
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3
Q

Population

A
  • group of organisms of same species in a specific area
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4
Q

Habitat

A
  • physical, geographic place where organisms live
  • organism specific
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5
Q

Accumulation equation

A

dN/dt = Nin - Nout + (bN - dN)

Accumulation(dN/dt): numbers of organisms added/removed to syster over time (organisms/time)

Birth rate(bN): organisms produced per unit time (organisms/time)

Instantaneous specific birth rate (b): organisms produced per organism per unit time (organisms/organism/time OR time^(-1))

Death rate (dN): organisms that die per unit time (organisms/time)

Specific death rate (d): organisms that die per organism per unit time (organisms/organism/time OR time^(-1))

Net specific growth rate (r = b - d): orgnaisms produced or that died per organism per unit time (organisms/organism/time OR time^(-1))

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6
Q

Exponential Growth Model

A

Assumptions:
1. migration in/out ignored
2. no predation (all death from old age)
3. unlimited resources
4. no toxic accumulation of wastes
5. ideal environmental charactersitics/ no inhibitors
6. no competition

EQUATION SIMPLIFIES TO:
Nt = No e^(rt)

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7
Q

Resource-limited Growth

A
  • death rate (dN) increases
  • birth rate (bN) decreases
  • net specific growth rate (r =b-d) goes to zero
  • steady state eventually achieved (dN/dt = rN = 0)
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8
Q

Carrying Capacity

A
  • when growth is limited only by resource availability point ay which dN/dt = 0 is K (carrying capacity of habitat for given species)
  • K is integer (like N) number of organisms (round up or down)
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9
Q

Assumptions of Logistic Growth Model

A
  1. no migration in/out
  2. no predation
  3. limited but replaceable resources
  4. carrying capacity is constant
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10
Q

Logistic Growth Model Equation

A
  • b, d, r are functions of resource availability
  • dN/dt is function of carrying capacity

Nt = (K No e^rt) / (K - No + No e^rt)

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