Class of self-similar solutions for high-temperature plane and fan jets

The single-parameter self-similar problem is solved for the high-temperature flow region of a nonisothermal plane point jet within the framework of the theory of a compressible boundary layer and under the assumption of a power-law temperature dependence of the viscosity and thermal conductivity. In some limiting cases, asymptotic solutions are constructed. The conditions of suitability of the self-similar representations are found. For a fan jet, the transformations reducing the problem to plane for are indicated