Bird songs and frog calls obey the same physics as any acoustic wave: their intensity falls with distance, their high frequencies are absorbed by humid air, and they refract upward or downward depending on the temperature profile of the atmosphere. Understanding this physics is necessary for interpreting passive acoustic monitoring data โ an apparent decline in calling activity could reflect a real change in calling behaviour or simply a shift in propagation conditions.
Acoustic Physics in Ecological Contexts
Sound Propagation in Natural Environments
Sound propagation in real environments departs from free-field assumptions due to geometric spreading, atmospheric absorption, vegetation scattering, and ground effects.
Doubling distance reduces intensity by 6 dB in free field. In a sound duct (cylindrical spreading), only 3 dB per doubling โ the physical origin of the dawn chorus amplification.
Viscous + thermal + molecular relaxation losses. High-frequency calls (>8 kHz) suffer dramatically more attenuation โ a key driver of evolution toward lower frequencies for long-distance communication.
$a$ is habitat-specific (0.5โ2 for temperate deciduous forests). Sub-linear frequency dependence โ low-f signals travel farther through vegetation. Explains why many forest birds converge on 1โ4 kHz.
The Acoustic Window Hypothesis
Every habitat has a characteristic acoustic window โ a frequency range of minimum attenuation. Species evolve calls that fit within this window.
| Habitat | Acoustic Window | Mechanism |
|---|---|---|
| Closed-canopy rainforest | 1โ2 kHz | Vegetation filters high-f; ground absorption filters low-f |
| Open grassland | 4โ8 kHz | Wind turbulence dominates low-f |
| Aquatic (shallow) | 0.2โ2 kHz | Surface reflection creates constructive interference |
| Urban environment | >3 kHz | Traffic noise dominates <1 kHz; urban birds shift accordingly |
Implications for monitoring
Because attenuation depends on frequency, temperature, humidity, and vegetation cover, "detected species richness" in PAM (Module 6) must be corrected for propagation. Statistical methods (distance sampling, occupancy modelling) absorb propagation effects into observation models.