Boost & Pressure Ratio
Turbo boost to pressure ratio at your barometric pressure, compressor outlet temperature from the map efficiency, intercooler outlet and the density ratio.
Pressure ratio and absolute pressure, boost in kPa, bar and psi, ideal and real compressor outlet temperature, the temperature after the intercooler and the density ratio into the engine.
Example: 100 kPa (1 bar) boost at 101.3 kPa and 25 °C is PR 1.99; at 72 % compressor efficiency the outlet is 115 °C, a 70 % intercooler brings it to 52 °C, density ratio 1.82.
A gauge reads boost;
the map reads ratio.
Why the barometer matters, how the outlet temperature is estimated, and what a density ratio tells you.
Pressure ratio
A boost gauge shows pressure above atmospheric; a compressor map is drawn in pressure ratio, the absolute outlet pressure divided by the absolute inlet pressure: PR = (boost + p_atm) ÷ p_atm. The same 100 kPa of boost is PR 1.99 at sea level and PR 2.25 at 80 kPa in the mountains — more work for the compressor and less air for the engine. p_atm is what you enter; the page has no altitude table.
Outlet temperature
Compressing air heats it. The ideal (isentropic) outlet temperature is T₂s = T₁ × PR^((γ−1)/γ) with γ = 1.4 for air and temperatures in kelvin; a real compressor at efficiency η reaches T₂ = T₁ + (T₂s − T₁) ÷ η, the efficiency read off the map island at your operating point. An intercooler with effectiveness ε cools the charge towards the ambient it uses: T₃ = T₂ − ε (T₂ − T_ambient). The density ratio PR × T₁ ÷ T₃ is the airflow gain relative to naturally aspirated at the same inlet — the number that actually feeds the engine.
What is not modelled
Pressure drops through the intercooler and piping, heat soak, humidity, the compressor’s surge and choke lines, and engine-side effects (fuelling, knock, cam timing). The efficiency and effectiveness are yours from the map and the cooler’s data; nothing is assumed. Nothing leaves the browser; the same four anonymous usage counts as the rest of the site apply.
SOURCES
- PR = (p_boost + p_atm) ÷ p_atm; isentropic outlet T₂s = T₁·PR^((γ−1)/γ), real T₂ = T₁ + (T₂s − T₁)/η_c; intercooler effectiveness ε; density ratio PR·T₁/T₃; γ, p_atm, η and ε are your inputs
Last reviewed 21 September 2026. How results are checked: How we verify.