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Kilocalorie (IT) per Hour per Square Meter [kcal(IT)/(h·m²)]


The unit kilocalorie (IT) per hour per square meter, written as kcal(IT)/(h·m²), measures heat flux density or thermal power per unit area using the International Table kilocalorie (1 kcal(IT) = 4186.8 J). It represents the amount of heat energy transferred through 1 square meter of surface in 1 hour.


This unit is often used in building engineering, HVAC, and solar energy studies to quantify energy transfer through walls, roofs, or solar collectors. Typical applications include:



  • Heat gain or loss through building surfaces



  • Solar energy incident on rooftops or flat surfaces



  • Design of heating and cooling systems



Mathematically, heat flux is expressed as:


q=QAtq = \frac{Q}{A \cdot t}

where q is heat flux in kcal(IT)/(h·m²), Q is total heat in kilocalories, A is area in m², and t is time in hours.


Conversion to SI units:


1kcal(IT)/(h\cdotpm²)1.162W/m²1 \, \text{kcal(IT)/(h·m²)} \approx 1.162 \, \text{W/m²}

Although SI units such as W/m² are now standard, kcal(IT)/(h·m²) remains useful in legacy building and thermal engineering literature, providing an intuitive measure of energy transfer over time in kilocalories.


Dyne per Hour per Centimeter [dyne/(h·cm)]


The unit dyne per hour per centimeter, written as dyne/(h·cm), measures force per unit length over time, often used in contexts such as viscous drag, material creep, or very slow mechanical processes in cgs (centimeter-gram-second) units.


A dyne is the cgs unit of force, defined as the force required to accelerate 1 gram of mass by 1 cm/s². Therefore, 1 dyne = 10⁻⁵ newtons in SI units. The additional division by centimeter represents a per-unit-length measure, and division by hour accounts for time rate.


Mathematically, the quantity can be expressed as:


Frate=FLtF_\text{rate} = \frac{F}{L \cdot t}

where F is force in dynes, L is length in cm, and t is time in hours.


Applications include:



  • Creep or stress studies in materials under very small forces over long periods



  • Lubrication or viscous flow measurements in cgs-based engineering studies



  • Experimental mechanics where small forces per unit length are measured over extended time



Conversion to SI units:


1dyne/(h\cdotpcm)2.78×109N/(m\cdotps)1 \, \text{dyne/(h·cm)} \approx 2.78 \times 10^{-9} \, \text{N/(m·s)}

This unit is largely of historical or specialized interest but provides a precise cgs-based measure for extremely slow, small-force phenomena.





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