We present new criteria for a self-adjoint operator to have a ground state. As an application, we consider models of ``quantum particles'' coupled to a massive Bose field and prove the existence of a ground state of them, where the particle Hamiltonian does not necessarily have compact resolvent
AbstractWe consider the Nelson model on some static space–times and investigate the problem of absen...
Mikhailov has constructed an infinite family of (1/8) BPS D3-branes in AdS5 × S5. We regulate M...
This is the second in a series of papers outlining an algorithm to consistently construct a finite q...
We present new criteria for a self-adjoint operator to have a ground state. As an application, we co...
This book provides self-contained proofs of the existence of ground states of several interaction mo...
AbstractLet U be a unitary operator defined on some infinite-dimensional Hilbert space. We give a se...
AbstractWe consider a massless scalar Bose field interacting with two particles, one of them infinit...
AbstractGround states of Hamiltonian H of quantum field models are investigated. The infimum of the ...
AbstractA generalization of the standard spin-boson model is considered. The HamiltonianH(α) of the ...
AbstractWe establish general theorems on locating the essential spectrum of a self-adjoint operator ...
We prove an existence and uniqueness result for ground states of one-dimensional Schrödinger-Newton ...
AbstractWe treat the Schrödinger operator A=−Δ+q(x)• on L2(RN) with the potential q:RN→[q0,∞) bounde...
A simple quantum mechanical model consisting of a discrete level resonantly coupled to a continuum o...
AbstractIt is proved that if A is a bounded Hermitian operator on a probability Hilbert algebra whic...
We consider the existence and orbital stability of bound state solitary waves and ground state solit...
AbstractWe consider the Nelson model on some static space–times and investigate the problem of absen...
Mikhailov has constructed an infinite family of (1/8) BPS D3-branes in AdS5 × S5. We regulate M...
This is the second in a series of papers outlining an algorithm to consistently construct a finite q...
We present new criteria for a self-adjoint operator to have a ground state. As an application, we co...
This book provides self-contained proofs of the existence of ground states of several interaction mo...
AbstractLet U be a unitary operator defined on some infinite-dimensional Hilbert space. We give a se...
AbstractWe consider a massless scalar Bose field interacting with two particles, one of them infinit...
AbstractGround states of Hamiltonian H of quantum field models are investigated. The infimum of the ...
AbstractA generalization of the standard spin-boson model is considered. The HamiltonianH(α) of the ...
AbstractWe establish general theorems on locating the essential spectrum of a self-adjoint operator ...
We prove an existence and uniqueness result for ground states of one-dimensional Schrödinger-Newton ...
AbstractWe treat the Schrödinger operator A=−Δ+q(x)• on L2(RN) with the potential q:RN→[q0,∞) bounde...
A simple quantum mechanical model consisting of a discrete level resonantly coupled to a continuum o...
AbstractIt is proved that if A is a bounded Hermitian operator on a probability Hilbert algebra whic...
We consider the existence and orbital stability of bound state solitary waves and ground state solit...
AbstractWe consider the Nelson model on some static space–times and investigate the problem of absen...
Mikhailov has constructed an infinite family of (1/8) BPS D3-branes in AdS5 × S5. We regulate M...
This is the second in a series of papers outlining an algorithm to consistently construct a finite q...