Published 2012
| Version v1
Miscellaneous
Application of a modified homotopy perturbation method for calculation of axial secular frequencies in a nonlinear ion trap
Creators
- 1. Nuclear Science and Technology Research Institute, Tehran (Iran, Islamic Republic of)
Description
In this paper a modified version of the homotopy perturbation method is used for calculation of axial secular frequencies of a nonlinear ion trap with hexapole and octupole superpositions. The axial equation of ion motion in a rapidly oscillating field is derived. In the presence of hexapole and octupole superpositions, the equation is asymmetric. Then, the resulting nonlinear equation is solved by using this modified homotopy perturbation method and the axial frequencies are calculated as a function of nonlinear field parameters. The calculated secular frequencies are compared with the results of the homotopy perturbation method and the exact results.
Availability note (English)
Available from Atomic Energy Organization of IranAdditional details
Additional titles
- Original title (Persian)
- Karbord-e yeki az ta'mim-haye ravesh-e ekhtelal-e homotopi baraye mohasebe-ye ferekans-haye sekoolar-e mehvari dar dam ion-e gheir khati
Publishing Information
- Publisher
- The Physical Society of Iran
- Imprint Place
- Tehran, On (Iran, Islamic Republic of)
- Imprint Pagination
- [4 p.]
Conference
- Title
- Annual Physics Conference of Iran
- Original Conference Title
- Konferanse phizike Iran
- Dates
- 27-30 Aug 2012
- Place
- Yazd (Iran, Islamic Republic of)
INIS
- Country of Publication
- Iran, Islamic Republic of
- Country of Input or Organization
- Iran, Islamic Republic of
- INIS RN
- 44094466
- Subject category
- S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
- Resource subtype / Literary indicator
- Conference, Non-conventional Literature
- Descriptors DEI
- EQUATIONS OF MOTION; FREQUENCY MEASUREMENT; ION MOBILITY; MATHIEU EQUATION; NONLINEAR PROBLEMS; PERTURBATION THEORY; TRAPS
- Descriptors DEC
- DIFFERENTIAL EQUATIONS; EQUATIONS; MOBILITY; PARTIAL DIFFERENTIAL EQUATIONS; PARTICLE MOBILITY