Effects of rotation and inclined load on a nonlocal fiber-reinforced solid with temperature-dependent using the modified Green-Lindsay theory

Using a modified Green-Lindsay model, the issue in a nonlocal rotating fiber-reinforced thermo-elastic solid is examined. A formula for the analytical treatment of physical fields is produced by introducing the normal mode analysis. A comparison is made between physical fields for various values of the nonlocal parameter, an empirical material constant, inclined load, and rotation. Rotation, inclined load, an empirical material constant, and the nonlocal parameter all have positive effects on the physical variables. When a nonlocal fiber-reinforced thermoelastic solid is swapped out for a thermoelastic one, this approach still holds true. Normal mode analysis applied to a wide range of problems in hydrodynamics and thermoelasticity. It is also found that the modified Green-Lindsay theory is more efficient in determining the wave propagation phenomenon.