Satellite Link Budget Calculator
Calculate EIRP, free space loss, received power, carrier-to-noise ratio, and link margin for satellite communication links.
About this calculator
This calculator builds a first-pass RF link budget for a satellite communication link, working forward from transmitter power to link margin the same way real link-budget worksheets do: convert power to decibels, add antenna gains, subtract path loss, and compare the resulting signal against the receiver's thermal noise floor. Effective Isotropic Radiated Power (EIRP) is Transmit Power converted to dBW plus Transmit Antenna Gain in dBi -- the standard measure of how strong a signal a transmitter effectively radiates toward the receiver, independent of the physical antenna's size or shape. Free Space Loss follows the Friis transmission equation, 20·log10(4πd/λ): it grows with both Link Distance and Frequency, because a shorter wavelength at the same distance means the transmitted energy spreads across proportionally more wavelengths of path, which is why higher-frequency satellite bands (Ka-band versus L-band, for example) need proportionally more antenna gain to close an equivalent link. Received Power subtracts Free Space Loss from EIRP and adds Receive Antenna Gain.
Noise Power comes from k·T·B -- Boltzmann's constant times System Noise Temperature times Bandwidth -- the thermal noise floor the received signal is compared against to get Carrier-to-Noise (C/N). Link Margin compares C/N to a fixed 10 dB reference threshold, a simplified stand-in for the actual required C/N, which in a real system depends on the modulation scheme, forward error correction, and target bit error rate. This calculator does NOT account for atmospheric or rain-fade attenuation, antenna pointing loss, polarization mismatch, or feeder/cable loss between the antenna and receiver -- all of which reduce real-world link margins further, so treat the result as an optimistic best-case link budget rather than a final engineering figure.
Inputs
Results
EIRP
40 dBW
Carrier-to-Noise (C/N)
3.25 dB
How to Use This Calculator
- Enter transmit power (dBW or W) and transmit antenna gain (dBi).
- Set operating frequency (GHz), link distance (km), and receive antenna gain (dBi).
- Enter system noise temperature (K) for the receiving system.
- Review EIRP (dBW), free-space path loss (dB), received power (dBW), and carrier-to-noise ratio (dB).
- Ensure link margin is positive (typically ≥3 dB) to maintain reliable communications.
How the result changes with Transmit Antenna Gain
| Transmit Antenna Gain | EIRP | Carrier-to-Noise (C/N) |
|---|---|---|
| 15 | 25 dBW | -11.75 dB |
| 23 | 33 dBW | -3.75 dB |
| 45 | 55 dBW | 18.25 dB |
| 60 | 70 dBW | 33.25 dB |
What each input means
- Transmit Power
- Output power of the transmitter in watts before antenna gain.
- Transmit Antenna Gain
- Gain of the transmitting antenna in dBi.
- Frequency
- Operating frequency of the communication link in GHz.
- Link Distance
- Distance between transmitter and receiver in kilometers.
- Receive Antenna Gain
- Gain of the receiving antenna in dBi.
- System Noise Temperature
- Total system noise temperature including antenna, LNA, and receiver contributions.
- Bandwidth
- Signal bandwidth of the communication channel in MHz.
How this is calculated
Worked example, using the default values
- Identify Input Parameters4 parametersTransmit Power = 10, Transmit Antenna Gain = 30, Frequency = 12, Link Distance = 36000 = 7 input(s) provided
- Calculate EIRPEIRP40 = 40
- Calculate Carrier-to-NoiseCarrier-to-Noise3.25 = 3.25
- Calculate Free Space LossFree Space Loss205.16 = 205.16
- Calculate Received PowerReceived Power-125.16 = -125.16
Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Why does raising Transmit Power increase EIRP but not one-for-one in watts?
EIRP is built from Transmit Power converted to a logarithmic dBW scale before Transmit Antenna Gain is added, so EIRP always rises as Transmit Power rises across this calculator's full 0.001 W to 10,000 W range -- but because it's a log scale, doubling the wattage adds roughly 3 dB, not a doubled dB figure. That's the same convention every real link-budget spreadsheet uses, since decibels let power, gain, and loss terms all be combined by simple addition and subtraction instead of multiplication and division.
Does raising Frequency always increase Free Space Loss?
Yes, across this calculator's full 0.1-100 GHz range at fixed distance: Free Space Loss rises as Frequency rises, because the Friis equation's wavelength term shrinks as frequency increases, and a shorter wavelength means more path loss over the same physical distance. This is exactly why higher-frequency satellite bands need larger, higher-gain antennas to close the same link as a lower-frequency band at the same distance.
Why does Carrier-to-Noise fall as Link Distance increases?
Carrier-to-Noise falls as Link Distance rises across this calculator's full range, because greater distance increases Free Space Loss (via the Friis equation), which directly reduces Received Power while Noise Power stays fixed at a given System Noise Temperature and Bandwidth. A geostationary link at 36,000 km therefore needs substantially more EIRP or antenna gain to hit the same C/N as a low-Earth-orbit link at a few hundred kilometers.
Can increasing System Noise Temperature ever help Carrier-to-Noise?
No -- Carrier-to-Noise falls as System Noise Temperature rises across this calculator's entire 10 K to 10,000 K range, holding other inputs fixed, because a hotter receiver front end (antenna, low-noise amplifier, and receiver combined) produces more thermal noise power via k·T·B while Received Power is unaffected. This is why real satellite ground stations invest heavily in cryogenically cooled or low-noise-figure receivers to keep System Noise Temperature down.
Is a positive Link Margin here a guarantee the link will actually work?
No. Link Margin here only compares Carrier-to-Noise against a fixed 10 dB reference threshold, which is a simplification -- the actual required C/N for a real link depends on the modulation and coding scheme in use and the target bit error rate, and this calculator does not subtract atmospheric attenuation, rain fade, antenna pointing loss, or polarization mismatch, all of which reduce real link margins below this best-case estimate.
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