Sentences with phrase «transfer equation which»

But the reason that the models are failing to reproduce what we see that they are based on an approximation of the radiative transfer equation which does not apply to the boundary layer where the ice is melting.

Not exact matches

Think it seems like a fab idea but when items don't transfer easily from country to country it completely takes the convenience out of the equation which is what makes this app seem so appealing.

Radiative transfer models use fundamental physical equations and observations to translate this increased downward radiation into a radiative forcing, which effectively tells us how much increased energy is reaching the Earth's surface.

In this case you have the diffusion transfer equation, which similarly has a differential of hot and cold terms describing the heat flow, as does the radiation transfer equation, and we all understand that heat does not physically diffuse from cold to hot and that physical contact between a cold object and warm object does not make the warmer object warmer still.

Instead atmospheric physics uses the fundamental equations (the radiative transfer equations) which determine absorption and emission of radiation by water vapor, CO2, methane, and other trace gases.

Although your math seems to work, it appears to me that your conclusion may not be correct, at least if Velasco et al. are; if I interpret their paper correctly, the kinetic - energy profile of their Equation 8 is the maximum - entropy configuration, from which I would conclude that a strictly isothermal microcanonical ensemble will spontaneously undergo (an incredibly small) heat transfer to assume that (ever so slightly non-isothermal) configuration.

Absorb it at the top (which will clearly happen, see radiative transfer equations, this is hotter to colder).

This is described by the equation for conductive heat transfer, which in (relatively) plain English says:

Steve I will ask you to show the radiative heat transfer equation in which you input an emission from another body, gas / solid or fluid and show where it lowers the rate of cooling.

So the conclusion (furthermore the equation has a term for the emissivity of the object and no term for the emissivity of the surroundings or the absorptiveness of the object, both of which would be required if the surroundings were transferring energy to the object.)

In this equation, q is the rate of heat transfer, which is the NET rate of energy transfer.

There is a very simple equation of radiative transfer which is used to illustrate the subject at a basic level and it is called the semi-grey model (or the Schwarzschild grey model).

(24), which yields a value very close to that of IPCC (2007), is such that progressively smaller forcing increments would deliver progressively larger temperature increases at all levels of the atmosphere, contrary to the laws of thermodynamics and to the Stefan - Boltzmann radiative - transfer equation (Eqn.