A box with two gases separated by an impermeable membrane is in an environment with temperature T. The membrane can move back and forth, but the gases cannot penetrate the membrane. We will assume that equipartition applies to both gases, but gas A has an excluded volume. . UA-? NAkT + constant . UB-aNBkT +constant Keep in mind that the total box volume is constant, so VA + VB = constant. equilibrium value of VA m

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The thermal effects caused by putting a cylindrical fiber in an inviscid, perfect gas that an auditory wave travels through are described.

The thermal effects caused by putting a cylindrical fiber in an inviscid, perfect gas that an auditory wave travels through are described. The thermal conductivities and heat capacity of the fibers and the gas are limited. There are established expressions for the temperature distribution in the material and the gas.

Pressure oscillations in the gas, which are brought on by an acoustic wave's passage, are what cause the temperature distribution. It has been discovered that a dimensionless parameter's relative value can help determine whether the solution should be based on exact or approximative equations. This parameter depends on the thermal conductivities, heat capacities, acoustic frequency, and fiber diameter of the gas and fiber.

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