Results 41 to 50 of about 8,899 (159)
Complete Differentiable Semiclassical Spectral Asymptotics [PDF]
12pp
openaire +2 more sources
Abstract The propagation of a massive scalar field and a massless Dirac field in the geometry of a dilaton–de Sitter black hole is investigated. Starting from the covariant perturbation equations, the corresponding effective potentials are presented and their dependence on the dilaton charge, field mass, and cosmological constant is analyzed. Using the
Bekir Can Lütfüoğlu
wiley +1 more source
The two-point correlation function of chaotic systems with spin 1/2 is evaluated using periodic orbits. The spectral form factor for all times thus becomes accessible.
Altland A Braun P Haake F Heusler S Knieper G Mueller S +17 more
core +1 more source
ON THE LARGE ORDER ASYMPTOTICS OF THE WAVE FUNCTION PERTURBATION THEORY [PDF]
The problem of finding the large order asymptotics for the eigenfunction perturbation theory in quantum mechanics is studied. The relation between the wave function argument x and the number of perturbation theory order k that allows us to construct the ...
Argyres +10 more
core +2 more sources
Semiclassical Asymptotics Beyond All Orders for Simple Scattering Systems [PDF]
The scattering matrix \(S\) for the equation \(i\varepsilon {d\varphi(t)\over dt}= A(t)\varphi(t)\), when \(\varepsilon\to 0\), is considered. It is supposed that \(A\) is an analytic \(n\times n\) matrix whose eigenvalues are real and distinct for all \(t\). The asymptotics for the matrix \(S\) are given up to errors \(O(\exp(- k\varepsilon^{- 1}))\),
Joye, Alain, Pfister, Charles-Edouard
openaire +2 more sources
Abstract Both the polarization state of coherent bichromatic fields produced by harmonic generation and a class of anisotropic paraxial optical cavities are examples of commensurate two‐dimensional harmonic oscillators. The geometric phase for these systems is studied here, both in the classical/ray and quantum/wave regimes. The quantum geometric phase
Miguel A. Alonso
wiley +1 more source
Recursive Relations for the S‐matrix of Liouville Theory
Abstract The relation between the vertex operators of the in and out fields in Liouville theory is analyzed. This is used to derive equations for the S‐matrix, from which a recursive relation for the normal symbol of the S‐matrix for discrete center‐of‐mass momenta is obtained.
George Jorjadze +2 more
wiley +1 more source
A Semiclassical Approach to the Nonlocal Nonlinear Schrödinger Equation with a Non-Hermitian Term
The nonlinear Schrödinger equation (NLSE) with a non-Hermitian term is the model for various phenomena in nonlinear open quantum systems. We deal with the Cauchy problem for the nonlocal generalization of multidimensional NLSE with a non-Hermitian term ...
Anton E. Kulagin +1 more
doaj +1 more source
Spectral Asymptotics for the Semiclassical Dirichlet to Neumann Operator [PDF]
Let M be a compact Riemannian manifold with smooth boundary, and let R(\lambda) be the Dirichlet–to–Neumann operator at frequency
Hassell, Andrew, Ivrii, Victor
openaire +2 more sources
The present work, entitled: Probing the Black Hole Interior with Holographic Entanglement Entropy and the Role of AdS/BCFT Correspondence by Fabiano F. Santos, is presented as an investigation of the black hole interior using the Holographic Entanglement Entropy (HEE) and AdS/BCFT Correspondence.
Fabiano F. Santos
wiley +1 more source

