Spontaneous emission between an unusual pair of plates

Abstract

We compute the modification in the spontaneous emission rate for a two-level atom when it is located between two parallel plates of different nature: a perfectly conducting plate $(\epsilon \to \infty )$ and an infinitely permeable one $(\mu \to \infty )$. We also discuss the case of two infinitely permeable plates. We compare our results with those found in the literature for the case of two perfectly conducting plates.

latex file 4 pages, 4 figures

References in corpus (2)

• Zeta function method and repulsive Casimir forces for an unusual pair of plates at finite temperature
• QED vacuum between an unusual pair of plates

Cited by in corpus (19)

• New Developments in the Casimir Effect
• Repulsive Casimir forces
• The Casimir force and the quantum theory of lossy optical cavities
• Active magneto-optical control of spontaneous emission in graphene
• Quantum field theory on toroidal topology: algebraic structure and applications
• Magnetic materials and the problem of thermal Casimir force
• Dynamical Casimir effect with Dirichlet and Neumann boundary conditions
• Anomalous Casimir effect in axion electrodynamics
• Spontaneous emission in the presence of a spherical plasmonic cloak
• Generalized Bogoliubov Transformation for Confined Fields: Applications in Casimir Effect
• On The Influence of Two Parallel Plates on Atomic Levels
• The energy level shifts and the decay rate of an atom in the presence of a conducting wedge
• A thick shell Casimir effect
• Dirichlet boundary condition for the Lee-Wick-like scalar model
• Quantum Brownian motion induced by an inhomogeneous tridimensional space and a $S^1\times R^3$ topological space-time
• Quantum Brownian motion induced by fluctuating boundaries and compactification
• Novel approaches to tailor and tune light-matter interactions at the nanoscale
• Stochastic correction to the Maxwell-Bloch equations via the positive $P$ representation
• Casimir energy in a spherical surface within surface impedance approach: the Drude model