Engineering
Brayton cycle efficiency API
Air-standard Brayton (gas-turbine) thermal efficiency η = 1 − 1/rp^((γ−1)/γ) from pressure ratio rp and specific-heat ratio γ, plus the isentropic compressor temperature ratio. Answers 'What is the efficiency of a gas turbine?', 'How does pressure ratio affect Brayton efficiency?'.
Price$0.04per request
MethodPOST
Route/v1/engineering/brayton-efficiency
StatusLive
MIME typeapplication/json
Rate limit120/minute
Cache0s public
engineeringthermofluidsthermodynamicsbrayton-cyclegas-turbinepressure-ratioefficiencyjet-engine
API URL
Integration docshttps://x402.hexl.dev/v1/engineering/brayton-efficiencyExample request
{
"pressureRatio": 10,
"gamma": 1.4
}Example response
{
"pressureRatio": 10,
"gamma": 1.4,
"thermalEfficiency": 0.482053,
"thermalEfficiencyPercent": 48.2053,
"isentropicTempRatio": 1.930698,
"formula": "η_Brayton = 1 - 1/rp^((γ-1)/γ)",
"interpretation": "Efficiency rises with pressure ratio; net work peaks at an intermediate ratio."
}Input schema
{
"type": "object",
"required": [
"pressureRatio"
],
"properties": {
"pressureRatio": {
"type": "number",
"description": "compressor pressure ratio rp",
"examples": [
10
]
},
"gamma": {
"type": "number",
"description": "specific-heat ratio γ; default 1.4"
}
}
}Output schema
{
"type": "object",
"additionalProperties": true
}