Pages that link to "Item:Q2546112"

The following pages link to Quantum field theoretic properties of a model of Nelson: domain and eigenvector stability for perturbed linear operators (Q2546112):

Displaying 20 items.

• The mass shell of the Nelson model without cut-offs (Q447902) (← links)
• Bounds on the minimal energy of translation invariant \(N\)-polaron systems (Q981720) (← links)
• A nonperturbative approach to nondegeneracy of ground states in quantum field theory: Polaron models (Q1393840) (← links)
• The translation invariant massive Nelson model: II. The continuous spectrum below the two-Boson threshold (Q1949812) (← links)
• Fiber Hamiltonians in non-relativistic quantum electrodynamics (Q2461241) (← links)
• Quantum field theoretic properties of a model of Nelson: domain and eigenvector stability for perturbed linear operators (Q2546112) (← links)
• Existence and uniqueness of physical ground states (Q2552673) (← links)
• Spectral theory of massless Pauli-Fierz models (Q2577633) (← links)
• The resolvent of the Nelson Hamiltonian improves positivity (Q2657265) (← links)
• A particle-field Hamiltonian in relativistic quantum electrodynamics (Q2738038) (← links)
• (Q3017967) (← links)
• Self-adjointness and spectrum of Hamiltonians in nonrelativistic quantum electrodynamics (Q3921728) (← links)
• A note on Kato's perturbation theory (Q4048073) (← links)
• Functional Integral Representation of a Model in Quantum Electrodynamics (Q4358862) (← links)
• Bohr's Correspondence Principle for the Renormalized Nelson Model (Q4599113) (← links)
• Ground states and associated path measures in the renormalized Nelson model (Q5069295) (← links)
• THE POLARON REVISITED (Q5493905) (← links)
• Absence of ground states in the renormalized massless translation-invariant Nelson model (Q5870016) (← links)
• Bogoliubov dynamics and higher-order corrections for the regularized Nelson model (Q6103619) (← links)
• Non-Fock ground states in the translation-invariant Nelson model revisited non-perturbatively (Q6119945) (← links)