The current article studied wave propagation in a nonlocal porous thermoelastic half space with temperature dependent properties. The problem is solved in the context of the Green Lindsay theory (G˗L) and the Lord˗ Shulman theory (L˗S) based on thermoelasticity with memory dependent derivatives. The governing equations of the porous thermoelastic solid are solved using normal mode analysis with an eigenvalue approach. In order to illustrate the analytical developments, the numerical solution is carried out, and the effect of local parameter and temperature dependent properties on the physical fields are presented graphically.