Absolute Viscosity of Common Gases

Reference Table at Multiple Temperatures


fluid c0 c20 c50 c100 c200 c300 c400 c500 c600
fluid c0 c20 c50 c100 c200 c300 c400 c500 c600

Information and Definitions


Absolute Viscosity

Also known as dynamic viscosity, absolute viscosity is a fluid property that quantifies the resistance of a fluid to flow. It is defined as the shear stress per unit velocity gradient. In the context of gases, absolute viscosity determines how quickly a gas can move through a pipe or past an object. The viscosity of gases is expressed in millipascal·seconds (mPa·s) and is highly temperature-dependent.

Dynamic Viscosity vs. Kinematic Viscosity

Dynamic (absolute) viscosity measures the intrinsic resistance of a fluid to flow, while kinematic viscosity is the ratio of dynamic viscosity to fluid density. For engineering calculations involving heat transfer, mass transfer, and pressure drop, dynamic viscosity is essential. Kinematic viscosity is often used in fluid mechanics when density variations are accounted for separately.

Temperature Dependency

The viscosity of gases increases with temperature, unlike liquids which typically decrease with temperature. This phenomenon is due to the increased molecular motion and collision frequency at higher temperatures. For most gases, the relationship between viscosity and temperature is approximately linear to semi-logarithmic, depending on the temperature range.

Measurement Methods

Absolute viscosity is measured using various instruments:

  • Viscometers: Devices that measure resistance to flow through standard orifices or capillaries
  • Rheometers: Precision instruments that measure viscosity under controlled shear rates
  • Capillary Tube Method: Classic approach using timed flow through a narrow tube

Applications in Engineering

Viscosity data is critical for:

  • Fluid Dynamics Calculations: Determining pressure drop in pipes and fittings
  • Heat Transfer: Calculating heat transfer coefficients in gas-solid or gas-gas interactions
  • Mass Transfer: Estimating diffusion rates and mass transfer coefficients
  • Pump and Compressor Sizing: Predicting power requirements and efficiency
  • Equipment Design: Selecting appropriate materials and clearances based on flow characteristics

Units and Conversions

Common units for dynamic viscosity include:

  • mPa·s (millipascal·second): SI unit, widely used in modern engineering
  • cP (centipoise): Equivalent to 0.001 Pa·s, commonly used in older references
  • poise (P): Equal to 0.1 Pa·s, used in some older scientific literature
  • kg/(m·s): Direct SI base unit equivalent to Pa·s

Interpolation and Extrapolation

For temperatures between table points (0–600°C), linear interpolation generally provides acceptable accuracy (≈1–2%). Avoid extrapolating beyond the table range; viscosity trends can change at very high temperatures or near phase-change conditions.

Pressure Effects

Gas viscosity has weak pressure dependence at low–moderate pressures (≈1 atm to a few bar). For high-pressure systems, use correlations (e.g., Chung, Ely–Hanley) or consult NIST data. Do not assume liquid-like incompressibility for gases.

Data Quality Notes

Blank cells indicate unavailable or unreliable data at that temperature. Prefer authoritative sources (CRC, Perry, NIST) and do not fill missing values with rough guesses—use validated correlations if necessary.

Typical Engineering Uses

  • Pressure drop and sizing: Use μ(T) in Reynolds number and friction factor calculations for pipes, fittings, and orifices.
  • Heat/mass transfer: Viscosity enters property groups (Prandtl, Schmidt) affecting film coefficients.
  • Equipment selection: Impacts compressor, blower, and meter performance and calibration.

Conversion Tips

1 cP = 1 mPa·s; 1 P = 100 cP = 0.1 Pa·s. Always match units across formulas to avoid order-of-magnitude errors.

References for Gas Viscosity Data


1 CRC Handbook of Chemistry and Physics (106th Edition, 2025-2026) - Comprehensive viscosity data for gases at various temperatures and pressures, regularly updated with latest experimental measurements.

2 Perry's Chemical Engineers' Handbook (10th Edition) - Detailed tables of gas viscosity with correlations and estimation methods for predicting viscosity at any temperature.

3 National Institute of Standards and Technology (NIST) - NIST Chemistry WebBook (https://webbook.nist.gov/) provides access to experimental viscosity data and thermodynamic properties for numerous substances.

4 ASHRAE Fundamentals Handbook (2021) - Viscosity properties of refrigerants and other common gases used in HVAC and thermal systems.

5 Poling, B.E., Prausnitz, J.M., & O'Connell, J.P. (2001) "The Properties of Gases and Liquids" (5th Edition) - Authoritative reference for viscosity correlations and estimation methods, including the Chapman-Enskog and Sutherland theories.

6 Slattery, J.C. (1999) "Advanced Transport Phenomena" - Theoretical foundation for understanding viscosity at the molecular level and deriving viscosity relationships.

7 Reid, R.C., Prausnitz, J.M., & Poling, B.E. (1987) "The Properties of Gases and Liquids" (4th Edition) - Classic reference still used for viscosity calculations and correlations.

8 Smithsonian Meteorological Tables (1951) - Historical reference for atmospheric gas properties including viscosity data.

9 ISO 6728:2016 - International standard for kinematic viscosity determination, providing standardized measurement methods and accuracy requirements.

10 ASTM D4378 - Standard Practice for Dynamic Viscosity of Gases, defining measurement procedures and data reporting standards used in industry.

11 Sutherland, W. (1893) "The Viscosity of Gases and Molecular Force" - Original theoretical framework for the Sutherland formula widely used for temperature viscosity corrections.

12 Chapman, S. & Cowling, T.G. (1970) "The Mathematical Theory of Non-Uniform Gases" - Advanced theoretical treatment of viscosity from kinetic theory perspective.

Related Resources and Calculators


1 Density of Common Liquids Table - Reference table for liquid density at various temperatures, essential for buoyancy calculations and phase separation analysis.

2 Molecular Weight of Common Gases Table - Comprehensive table showing molecular weight data for common gases, useful for molar mass-dependent calculations.

3 Heat Capacity Ratio Table - Reference data for heat capacity ratios (gamma values) needed in thermodynamic calculations and compressor sizing.

4 Thermal Expansion Coefficient Table - Table of thermal expansion coefficients for materials, important for piping stress analysis and clearance calculations.

5 Flow Rate Calculator - Interactive tool to calculate volumetric and mass flow rates through pipes, incorporating gas properties including viscosity.

6 Pressure Drop Calculator - Orifice Plates - Calculate pressure drop across orifice plates using fluid properties and viscosity data.

7 Restriction Orifice Pressure Drop Calculator - Specialized calculator for sizing restriction orifices with viscosity corrections.

8 Pressure and Temperature Compensation Formula - Learn how viscosity and other properties change with pressure and temperature in real processes.

Frequently Asked Questions


Q1 What is absolute viscosity and why is it important in engineering?

A1 Absolute viscosity, also called dynamic viscosity, is a fluid property that measures resistance to flow under shear stress. It's typically expressed in mPa·s (millipascal·seconds). In engineering, absolute viscosity is critical for calculations involving fluid flow through pipes, heat transfer between gases and surfaces, and pressure drop estimation. Accurate viscosity values are essential for proper sizing of pumps, compressors, and control valves, making it one of the most fundamental properties in process engineering.

Q2 Why does gas viscosity increase with temperature while liquid viscosity decreases?

A2 The difference stems from molecular behavior at different scales. In liquids, molecular cohesive forces dominate, so increased temperature breaks down these attractive forces, reducing viscosity. In gases, molecules are far apart and move independently. At higher temperatures, gas molecules move faster and collide more frequently, creating greater resistance to flow and thus increasing viscosity. This fundamental difference is why heat-correction formulas for gases and liquids are distinctly different.

Q3 How are viscosity values typically measured and reported?

A3 Viscosity is measured using viscometers or rheometers under controlled conditions. The most common measurement method for gases is the capillary tube method, where the time required for a fixed volume of gas to flow through a narrow tube is measured. Measurements are always reported at specific temperatures and pressures (usually atmospheric). The standard reference temperature for many tables is 20°C (68°F), though values at multiple temperatures are provided for practical calculations. Viscosity values are reported in SI units (mPa·s) or older units (cP or poise).

Q4 Can I interpolate viscosity values for temperatures between those in the table?

A4 Yes, linear interpolation is generally acceptable for moderate temperature ranges between tabulated values. For most gases between 0°C and 600°C, a simple linear interpolation provides accuracy within 1-2%. However, for greater accuracy, especially over wide temperature ranges, use the Sutherland formula or reference specific gas properties from sources like NIST. For very precise calculations, always consult original data sources or use property estimation software.

Q5 How does viscosity affect pressure drop calculations in pipes?

A5 Viscosity is a key parameter in pressure drop calculations through the Darcy-Weisbach equation. The pressure drop is inversely proportional to certain fluid properties and directly proportional to viscosity in laminar flow regimes (low Reynolds numbers). In turbulent flow, viscosity effects are minimal but still present. For accurate pressure drop prediction in industrial applications, always use viscosity values at the actual operating temperature of the fluid.

Q6 What is the difference between absolute viscosity and kinematic viscosity?

A6 Absolute (dynamic) viscosity measures the inherent resistance of a fluid to flow, independent of density, expressed in Pa·s or mPa·s. Kinematic viscosity is the ratio of absolute viscosity to density (ν = μ/ρ), expressed in m²/s or cSt (centistokes). Kinematic viscosity is useful in dimensionless numbers like Reynolds number. For most engineering calculations involving flow rates and pressure drops, absolute viscosity is required; kinematic viscosity is used when accounting for fluid properties independently.

Q7 Which gases have the highest and lowest viscosity?

A7 From the table, Neon has the highest viscosity among the listed gases (0.0644 mPa·s at 600°C), while Hydrogen has the lowest (0.0184 mPa·s at 600°C). These differences are due to molecular size and mass differences. Smaller, lighter molecules like hydrogen have lower viscosity, while heavier noble gases like xenon and neon have higher viscosity. This is why viscosity values vary significantly across different gases.

Q8 How should I handle blank cells in the viscosity table?

A8 Blank cells indicate that reliable viscosity data is not available at those temperatures, either because the gas reaches a phase change (condensation) or because data hasn't been experimentally determined. Do not extrapolate or guess values for missing data. Instead, consult specialized references, NIST databases, or use property estimation software. For critical calculations, contact the chemical supplier or refer to peer-reviewed scientific literature for the specific gas and temperature combination you need.