Third-order geometric aberrations in Glaser's bell-shaped magnetic lens for object magnetic immersion

Optik (Jena)

Volumn 111, Issue 8, 2000, Pages 355-358

  Ximen, Jiye ^a   Liu, Zhixiong ^a  

^a PEKING UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

ABERRATIONS; MAGNETIC LENSES; MATHEMATICAL TRANSFORMATIONS; VECTORS;

CANONICAL ABERRATION;

OPTICAL INSTRUMENT LENSES;

EID: 0033681739     PISSN: 00304026     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (8)

1. Glaser W: Grundlagen der Elektronenoptik. Springer, Wien 1952
2. Ximen J: Aberration Theory in Electron and Ion Optics. In Hawkes PW (ed.): Adv. in Electronics and Electron Physics, Suppl. 17. Academic Press, New York 1986
3. Ximen J: Canonical Aberration Theory in Electron Optics Up to Ultrahigh-Order Approximation. In Hawkes PW, Kazan B, Mulvey T (eds.): Adv. in Imaging and Electron Physics, Vol. 91. pp. 1-36. Academic Press, San Diego 1995
4. Ximen J: Ultrahigh-Order Canonical Aberration Calculation and Integration Transformation in Rotationally Symmetric Magnetic and Electrostatic Lenses. In Hawkes PW, Kazan B, Mulvey T (eds.): Adv. in Imaging and Electron Physics, Vol. 97. pp. 359-407. Academic Press, San Diego 1996
5. Ximen J, Liang J, Liu Z: Analytical analysis and numerical calculation of third- and fifth-order aberrations in Glaser's bell-shaped magnetic lens. Optik 105 (1997) 155-164
6. Seman OI: The Theoretical Basis of Electron Optics. Higher Education Press, Beijing 1958
7. Berz M: Arbitrary order description of arbitrary particle optical systems. Nucl. Instrum. Methods Phys. Res. A298 (1990) 426-440
8. Wang L, Tang T, Cheng B, Cai J: Automatic differentiation technique for aberration analysis of electron optic systems. Journal of Xi' An Jiaotong University 33 (1999) 101-105