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Noise Dissipation Calculator

Noise Dissipation Formula:

\[ \Delta L = 20 \log_{10} (r / r_0) + \alpha r \]

m
m
dB/m

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1. What is the Noise Dissipation Equation?

The noise dissipation equation calculates the reduction in sound level over distance, accounting for both geometric spreading and atmospheric absorption. It's essential for predicting how sound levels decrease as they travel through a medium.

2. How Does the Calculator Work?

The calculator uses the noise dissipation equation:

\[ \Delta L = 20 \log_{10} (r / r_0) + \alpha r \]

Where:

Explanation: The first term represents geometric spreading loss (inverse square law), while the second term accounts for atmospheric absorption that increases linearly with distance.

3. Importance of Noise Dissipation Calculation

Details: Accurate noise dissipation calculation is crucial for environmental noise assessment, acoustic engineering, urban planning, and predicting noise impact from industrial sources, transportation, and other noise-generating activities.

4. Using the Calculator

Tips: Enter distance in meters, reference distance in meters, and absorption coefficient in dB/m. All values must be valid (distances > 0, absorption coefficient ≥ 0).

5. Frequently Asked Questions (FAQ)

Q1: What is a typical reference distance (r₀)?
A: The reference distance is typically 1 meter, as this is a standard measurement point for sound source characterization.

Q2: How does absorption coefficient vary?
A: The absorption coefficient depends on frequency, temperature, humidity, and atmospheric pressure. Higher frequencies have greater absorption.

Q3: When is this equation most accurate?
A: This model works best for point sources in free field conditions without significant reflections or obstacles.

Q4: What are typical absorption coefficient values?
A: At 1 kHz, α is approximately 0.005 dB/m in standard atmosphere. Values range from 0.001 dB/m (low frequencies) to 0.1 dB/m (high frequencies).

Q5: Does this account for ground effects?
A: No, this basic equation doesn't account for ground absorption, reflections, or other environmental factors that may affect sound propagation.

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