Introduction to Isotropic Circular

In this work a local Radial Basis Generated-Finite Differences method is used to investigate the electromagnetic scattering problem of an infinitely long anisotropic circular cylinder, described by two coupled complex partial differential equations.

As examples, for a Gaussian beam, zero-order Bessel beam and Hertzian electric dipole radiation striking a spheroid with a uniaxial anisotropic spheroid inclusion and a circular cylinder with a uniaxial anisotropic circular cylinder inclusion, the normalized differential scattering cross sections are calculated, and the scattering properties are analyzed concisely.

2$ THz range and polarization-independent imaging results as an isotropic circular antenna.

2$ THz range and polarization-independent imaging results as an isotropic circular antenna.

So, we propose a new computerized boundary element model for the solution of such problems and obtaining the three-temperature nonlinear generalized thermoelastic stresses in anisotropic circular cylindrical plate structures problems which are related with the proposed theory, where we used two-dimensional three temperature nonlinear radiative heat conduction equations coupled with electron, ion and phonon temperatures.

For functionally gradient isotropic circular cylindrical shells, we propose the nonstationary heatconduction and thermoelasticity equations with appropriate boundary conditions.