Phase-modulus relations in cyclic wave functions

R. Englman; A. Yahalom; M. Baer

doi:10.1016/S0375-9601(98)00897-4

Phase-modulus relations in cyclic wave functions

R. Englman
, A. Yahalom
, M. Baer

פרסום מחקרי: פרסום בכתב עת › מאמר › ביקורת עמיתים

20 ציטוטים ‏(Scopus)

תקציר

We derive reciprocal integral relations between phases and amplitude moduli for a class of wave functions that are cyclically varying in time. The relations imply that changes of a certain kind (e.g. not arising from the dynamic phase) obligate changes in the other. Numerical results indicate the approximate validity of the relationships for arbitrarily (non-cyclically) varying states in the adiabatic (slowly changing) limit.

שפה מקורית	אנגלית
עמודים (מ-עד)	223-228
מספר עמודים	6
כתב עת	Physics Letters, Section A: General, Atomic and Solid State Physics
כרך	251
מספר גיליון	4
מזהי עצם דיגיטלי (DOIs)	https://doi.org/10.1016/S0375-9601(98)00897-4
סטטוס פרסום	פורסם - 25 ינו׳ 1999
פורסם באופן חיצוני	כן

גישה למסמך

10.1016/S0375-9601(98)00897-4

קבצים וקישורים אחרים

Link to publication in Scopus

פורמט ציטוט ביבליוגרפי

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abstract = "We derive reciprocal integral relations between phases and amplitude moduli for a class of wave functions that are cyclically varying in time. The relations imply that changes of a certain kind (e.g. not arising from the dynamic phase) obligate changes in the other. Numerical results indicate the approximate validity of the relationships for arbitrarily (non-cyclically) varying states in the adiabatic (slowly changing) limit.",

author = "R. Englman and A. Yahalom and M. Baer",

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T1 - Phase-modulus relations in cyclic wave functions

AU - Englman, R.

AU - Yahalom, A.

AU - Baer, M.

PY - 1999/1/25

Y1 - 1999/1/25

N2 - We derive reciprocal integral relations between phases and amplitude moduli for a class of wave functions that are cyclically varying in time. The relations imply that changes of a certain kind (e.g. not arising from the dynamic phase) obligate changes in the other. Numerical results indicate the approximate validity of the relationships for arbitrarily (non-cyclically) varying states in the adiabatic (slowly changing) limit.

AB - We derive reciprocal integral relations between phases and amplitude moduli for a class of wave functions that are cyclically varying in time. The relations imply that changes of a certain kind (e.g. not arising from the dynamic phase) obligate changes in the other. Numerical results indicate the approximate validity of the relationships for arbitrarily (non-cyclically) varying states in the adiabatic (slowly changing) limit.

UR - https://www.scopus.com/pages/publications/0043283364

U2 - 10.1016/S0375-9601(98)00897-4

DO - 10.1016/S0375-9601(98)00897-4

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AN - SCOPUS:0043283364

SN - 0375-9601

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JO - Physics Letters, Section A: General, Atomic and Solid State Physics

JF - Physics Letters, Section A: General, Atomic and Solid State Physics

IS - 4

ER -

Phase-modulus relations in cyclic wave functions

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