Overview
Engineering reference data for Nitrogen N2 Thermal Diffusivity Temperature Pressure in fluid mechanics.
Key Formulas
Reynolds Number
Ratio of inertial to viscous forces — determines flow regime.
Bernoulli's Equation
Conservation of energy for steady, inviscid, incompressible flow.
Continuity Equation
Conservation of mass for incompressible flow.
Darcy-Weisbach
Pressure drop due to friction in a pipe.
Variables
| Symbol | Description | Unit |
|---|---|---|
| Reynolds number | — | |
| Fluid density | kg/m³ | |
| Flow velocity | m/s | |
| Characteristic dimension | m | |
| Dynamic viscosity | Pa·s | |
| Pressure | Pa | |
| Darcy friction factor | — |
Definition and Formula
Thermal diffusivity (α) quantifies the rate at which heat propagates through a material. It is defined as the ratio of thermal conductivity (k) to the product of density (ρ) and specific heat capacity at constant pressure (C_P).
Where:
α= thermal diffusivity (m²/s)k= thermal conductivity (W/(m·K))ρ= density (kg/m³)C_P= specific heat capacity at constant pressure (J/(kg·K))
Unit Conversion Factors
The following conversion factors are applicable for thermal diffusivity:
- 1 ft²/h = 2.7778×10⁻⁴ ft²/s = 0.09290 m²/h = 2.581×10⁻⁵ m²/s
- 1 ft²/s = 3600 ft²/h = 334.45 m²/h = 0.09290 m²/s
- 1 m²/h = 2.7778×10⁻⁴ m²/s = 10.7639 ft²/h = 0.002990 ft²/s
- 1 m²/s = 3600 m²/h = 38750.1 ft²/h = 10.7639 ft²/s