INTERFERENCES IN ADIABATIC TRANSITION-PROBABILITIES MEDIATED BY STOKES LINES

被引：43

作者：

JOYE, A ^{[1
]}

MILETI, G ^{[1
]}

PFISTER, CE ^{[1
]}

机构：

[1] ECOLE POLYTECH FED LAUSANNE, DEPT MATH, CH-1015 LAUSANNE, SWITZERLAND

来源：

PHYSICAL REVIEW A | 1991年 / 44卷 / 07期

关键词：

D O I：

10.1103/PhysRevA.44.4280

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

We consider the transition probability for two-level quantum-mechanical systems in the adiabatic limit when the Hamiltonian is analytic. We give a general formula for the leading term of the transition probability when it is governed by N complex eigenvalue crossings. This leading term is equal to a decreasing exponential times an oscillating function of the adiabaticity parameter. The oscillating function comes from an interference phenomenon between the contributions from each complex eigenvalue crossing, and when N = 1, it reduces to the geometric prefactor recently studied.

引用

页码：4280 / 4295

页数：16

共 16 条

[11] Non-resonance excitation transfer in atomic collisions induced by dipole-dipole interaction [J].

Nikitin, E. E. .

CHEMICAL PHYSICS LETTERS, 1968, 2 (06) :402-404

[12]

Nikitin EE., 1984, THEORY SLOW ATOMIC C

[13]

Oberhettinger F., 1966, FORMULAS THEOREMS SP, DOI 10.1007/978-3-662-11761-3

[14] Double stern-gerlach experiment and related collision phenomena [J].

Rosen, N ;

Zener, C .

PHYSICAL REVIEW, 1932, 40 (04) :0502-0507

[15] Non-adiabatic crossing of energy levels [J].

Zener, C .

PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-CONTAINING PAPERS OF A MATHEMATICAL AND PHYSICAL CHARACTER, 1932, 137 (833) :696-702

[16] MEASURING THE GEOMETRIC COMPONENT OF THE TRANSITION-PROBABILITY IN A 2-LEVEL SYSTEM [J].

ZWANZIGER, JW ;

RUCKER, SP ;

CHINGAS, GC .

PHYSICAL REVIEW A, 1991, 43 (07) :3232-3240

← 1 2 →