Quantum field-theoretical calculation of thermal Casimir-Polder potentials for Rydberg atoms near layered planar structures; numerical evaluation using graphene conductivity models (Kubo and nonlocal graphene with lattice defects), Drude model for gold, and layered Green's-function formalism; empirical fitting of scaling with principal quantum number and temperature.
Quantum field-theoretical calculation of thermal Casimir-Polder potentials for Rydberg atoms near layered planar structures; numerical evaluation using graphene conductivity models (Kubo and nonlocal graphene with lattice defects), Drude model for gold, and layered Green's-function formalism; empirical fitting of scaling with principal quantum number and temperature.
Quantum field-theoretical calculation of thermal Casimir-Polder potentials for Rydberg atoms near layered planar structures; numerical evaluation using graphene conductivity models (Kubo and nonlocal graphene with lattice defects), Drude model for gold, and layered Green's-function formalism; empirical fitting of scaling with principal quantum number and temperature.
Quantum field-theoretical calculation of thermal Casimir-Polder potentials for Rydberg atoms near layered planar structures; numerical evaluation using graphene conductivity models (Kubo and nonlocal graphene with lattice defects), Drude model for gold, and layered Green's-function formalism; empirical fitting of scaling with principal quantum number and temperature.