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Power Flux Density Calculator

Power Flux Density Formula:

\[ PFD = \frac{P}{4 \pi r^2} \]

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m

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1. What is Power Flux Density?

Power Flux Density (PFD) represents the amount of power per unit area at a given distance from a source. It's commonly used in electromagnetic radiation, antenna design, and wireless communications to measure signal strength distribution.

2. How Does the Calculator Work?

The calculator uses the Power Flux Density formula:

\[ PFD = \frac{P}{4 \pi r^2} \]

Where:

Explanation: The formula calculates how power spreads out over a spherical surface as distance increases from a point source, following the inverse-square law.

3. Importance of PFD Calculation

Details: PFD calculations are essential for designing wireless communication systems, ensuring regulatory compliance for radiation exposure, antenna design, satellite communications, and assessing electromagnetic safety limits.

4. Using the Calculator

Tips: Enter power in watts (W) and distance in meters (m). Both values must be positive numbers. The calculator assumes isotropic radiation (equal in all directions).

5. Frequently Asked Questions (FAQ)

Q1: What is the inverse-square law relationship?
A: PFD decreases with the square of the distance from the source. Doubling the distance reduces PFD to one-quarter of its original value.

Q2: How does antenna gain affect PFD?
A: This calculator assumes isotropic radiation. For directional antennas, the actual PFD would be higher in the main beam direction by the antenna gain factor.

Q3: What are typical PFD values in real applications?
A: PFD values vary widely from microwatts/m² for distant satellite signals to watts/m² near high-power transmitters. Regulatory limits often specify maximum allowed PFD levels.

Q4: How is PFD related to electric field strength?
A: For electromagnetic waves in free space, PFD can be converted to RMS electric field strength using the formula \( E = \sqrt{PFD \times 120\pi} \) volts/meter.

Q5: Does this calculation apply to all types of radiation?
A: The formula applies to any phenomenon that follows the inverse-square law, including sound, light, and electromagnetic radiation from a point source.

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