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definition
Intraspecific competition refers to interactions between individuals of the same species competing for a shared, limiting resource, resulting in reduced survivorship, growth, and/or reproduction of at least some individuals.
It is a key driver of density dependence, meaning population processes change as population density increases.
It regulates populations around a carrying capacity (K).
Central to population ecology, influencing:
Population size
Stability
Evolutionary strategies
A foundational principle comes from Thomas Malthus, whose work on population limits underpins modern density-dependent theory.
Scramble Competition (Exploitative)
Individuals compete indirectly by consuming a shared resource; all individuals are affected roughly equally.
Key Features:
Equal resource division (in theory)
No direct interaction
Can lead to population overshoot and crash
Associated with high b values (b > 1)
Scramble competition Case Study 1: Reindeer on St. Paul Island
Introduced population: 4 males, 22 females
By 1938: population exploded to ~2000
Overshot carrying capacity (K)
Result: catastrophic crash due to food depletion
Interpretation:
Classic scramble competition collapse
All individuals over-exploited lichen resources
Demonstrates density-dependent starvation
Scramble competition Case Study 2: Soay Sheep on St Kilda
Sheep feed on shared grass resources
When population exceeds K:
Winter mortality increases sharply
Mortality pattern:
Highest in lambs
Then adult males
Then adult females
Key Insight:
Mortality increases exponentially with density
Environmental stress (winter) amplifies competition
Reference:
Studies by Tim Coulson on Soay sheep dynamics
Contest Competition (Interference)
Individuals compete directly, often aggressively, for resources.
Key Features:
Unequal resource distribution
“Winners” secure enough resources
“Losers” may get none (binary outcome)
Associated with b ≈ 1
Contest Competition Case Study: Red Grouse in Scotland
Territorial birds compete for space
Most aggressive individuals:
Secure territories
Achieve higher reproductive success
Non-territorial individuals:
Fail to reproduce
Experimental evidence:
Removal of territory holders → immediate replacement
Key Insight:
Population regulated by territory availability, not total individuals
Modelling Intraspecific Competition
Basic Population Growth Model
Nt+1 = Nt×R
R: finite rate of increase
Assumes no competition
Density-Dependent Model
Nt+1 = NtR/1+aNt
a = R−1/K
Incorporates density dependence
Interpretation:
As NtNt increases → denominator increases → growth slows
Modelling Intraspecific Competition Case Study: Serengeti National Park Wildebeest
Late 1800s: population < 50,000 due to rinderpest
1950s: vaccination of cattle reduces disease
1980s: population stabilises ~1.35 million
Growth rate:
R ≈ 1.5
Interpretation:
Early phase: near-exponential growth
Later: density dependence stabilises population
The Competition Parameter (b)
Introduced by John Maynard Smith and George Slatkin (1973):
Nt+1 = NtR / 1+(aNt)b
Biological Meaning of b
Measures strength of density dependence
Controls how sharply mortality increases with density
Values of b and Population Dynamics
b Value | Type | Dynamics | Example |
|---|---|---|---|
b = 0 | No competition | Exponential growth | Yeast |
b = 1 | Contest | Stable equilibrium | Wildebeest |
b > 1 | Scramble-like | Overshoot & crash | Reindeer |
b >> 1 | Strong scramble | Oscillations | Sheep |
b >>> 1 | Extreme | Limit cycles | Voles |
b >>>> 1 | Very extreme | Chaos | Theoretical |
The Competition Parameter (b) Key Discovery: Robert May (1970s)
Increasing b leads to instability
Simple deterministic models can produce:
Oscillations
Chaos
Implication:
Complex population dynamics can arise from simple rules
The Competition Parameter (b) Case Study: Voles in Scandinavia
Exhibit 3–4 year population cycles
Driven by:
Density dependence
Resource depletion
Interpretation:
Example of stable limit cycles
High b → oscillatory dynamics
The Competition Parameter (b) Case Study: Sheep in Tasmania
Overshoot carrying capacity
Followed by damped oscillations
Use in essay:
Illustrates overcompensation dynamics (b > 1).
Role of Parameter a
a = (R−1)/K
Represents susceptibility to density
Key relationships:
Higher a → lower K
Higher a → earlier slowdown in growth
Environmental Change and CompetitionCase Study: Coral Reefs (Rachel Horwitz et al. 2017)
Location: Red Sea
Experiment:
Coral assemblages under:
Current pH
Future ocean acidification (OA)
Findings:
Reduced growth under OA
Stronger effects under intraspecific competition
Shifts in competitive hierarchy between species
Example:
Galaxea corals showed:
Control > OA (significant difference, p < 0.001)
Interpretation:
Environmental stress intensifies competition
Alters ecosystem structure