IS A QUANTUM STANDING WAVE COMPOSED OF 2 TRAVELING WAVES

被引:42
|
作者
SHORE, BW
MEYSTRE, P
STENHOLM, S
机构
[1] UNIV HELSINKI,THEORET PHYS RES INST,SF-00170 HELSINKI 17,FINLAND
[2] UNIV ARIZONA,CTR OPT SCI,TUCSON,AZ 85721
[3] UNIV ARIZONA,DEPT PHYS,TUCSON,AZ 85721
关键词
D O I
10.1364/JOSAB.8.000903
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
We compare the scattering of an atom by two different quantized standing-wave configurations. The first one is established in a cavity by a pair of fixed mirrors. The other consists of two independent counterpropagating traveling waves, as could occur in a ring configuration. We show that in the quantum regime (of small photon numbers) atoms are scattered differently by a true standing wave than by a superposition of two counterpropagating waves of equal amplitudes and opposite directions. This behavior is a manifestation of momentum conservation. In the case of traveling waves each wave depletes its momentum independently, whereas the standing wave that is fixed in space acts as a potentially infinite sink or source for momentum.
引用
收藏
页码:903 / 910
页数:8
相关论文
共 50 条
  • [21] COHERENT EMISSION BY ATOMS INDUCED BY TRAVELING AND STANDING WAVES
    ALEKSEEV, AI
    BASHAROV, AM
    ZHURNAL EKSPERIMENTALNOI I TEORETICHESKOI FIZIKI, 1981, 80 (04): : 1361 - 1370
  • [22] ON THE MODULATIONAL STABILITY OF TRAVELING AND STANDING WATER-WAVES
    PIERCE, RD
    KNOBLOCH, E
    PHYSICS OF FLUIDS, 1994, 6 (03) : 1177 - 1190
  • [23] CNOIDAL STANDING WAVES AND THE TRANSITION TO THE TRAVELING HYDRAULIC JUMP
    BRIDGES, TJ
    PHYSICS OF FLUIDS, 1986, 29 (09) : 2819 - 2827
  • [24] ANALOG-COMPUTER DEMONSTRATION OF TRAVELING AND STANDING WAVES
    RUSSELL, GA
    MANKOWSKI, RR
    FOURNIER, DF
    AMERICAN JOURNAL OF PHYSICS, 1976, 44 (03) : 284 - 288
  • [25] WAVES IN TIRES .2. TRAVELING-WAVE ANALYSIS
    AMES, WF
    TEXTILE RESEARCH JOURNAL, 1970, 40 (06) : 504 - &
  • [26] Driving the Coiled Stator Ultrasonic Motor Using Traveling Wave Generated by Superimposing Two Standing Waves
    Tanabe, Masayuki
    Xie, Shangping
    Tagawa, Norio
    Moriya, Tadashi
    JAPANESE JOURNAL OF APPLIED PHYSICS, 2008, 47 (05) : 4262 - 4264
  • [27] Dispersion diagrams of linear slow-wave structures. Identification of electromagnetic waves, all electromagnetic waves: forward-traveling, backward-traveling and standing electromagnetic waves
    Andreev, Andrey D.
    Bi, Liangjie
    Schamiloglu, Edl
    JOURNAL OF ELECTROMAGNETIC WAVES AND APPLICATIONS, 2022, 36 (05) : 655 - 668
  • [28] Traveling waves for a quasilinear wave equation
    Bruell, Gabriele
    Idzik, Piotr
    Reichel, Wolfgang
    NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 2022, 225
  • [29] Traveling waves for a quasilinear wave equation
    Bruell, Gabriele
    Idzik, Piotr
    Reichel, Wolfgang
    Nonlinear Analysis, Theory, Methods and Applications, 2022, 225
  • [30] Investigation into the superposition of multiple mode shape composed traveling waves
    Musgrave, Patrick F.
    Malladi, V. V. N. Sriram
    Tarazaga, Pablo A.
    ACTIVE AND PASSIVE SMART STRUCTURES AND INTEGRATED SYSTEMS 2017, 2017, 10164