Analytical analysis and numerical calculation of third- and fifth-order aberrations in Glaser's bell-shaped magnetic lens

Optik (Jena)

Volumn 105, Issue 4, 1997, Pages 155-164

  Ximen, J ^a   Liang, J ^a   Liu, Z ^a  

^a PEKING UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

ABERRATIONS; APPROXIMATION THEORY; ELECTRON OPTICS; INTEGRATION; MATHEMATICAL TRANSFORMATIONS; NUMERICAL METHODS;

GLASER'S BELL SHAPED MAGNETIC LENS; SCHERZER'S THEOREM;

MAGNETIC LENSES;

EID: 0031166729     PISSN: 00304026     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (12)

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3. P. W. Hawkes, E. Kasper: Principles of Electron Optics. Academic Press, London 1989.
4. J. Ximen: Canonical theory and matrix representations in electron optical systems possessing aberrations. Optik 84 (1990) 83-90.
5. J. Ximen: Canonical aberration theory in electron optics. J. Appl. Phys. 68 (1990) 5963-5967.
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7. J. Ximen: Canonical Aberration Theory in Electron Optics up to Ultrahigh-Order Approximation. In P. W. Hawkes. B. Kazan, T. Mulvey (Eds.): Adv. in Imaging and Electron Physics Vol. 91, 1-36. Academic Press, San Diego 1995.
8. J. Ximen: Ultrahigh-Order Canonical Aberration Calculation and Integration Transformation in Rotationally Symmetric Magnetic and Electrostatic Lenses. In P. W. Hawkes, B. Kazan, T. Mulvey (Eds.): Adv. in Imaging and Electron Physics Vol.97. 359 407. Academic Press, San Diego 1996.
9. O. I. Seman: Normalized formula of fourth-order eikonal and aberration coefficients in electron optics. Dokl. Akad. Nauk SSSR 81 (1951) 775-778.
10. O. I. Seman: On theory of fourth-order point eikonal in electron optics. Uch. Zap. Rostov. Gos. Univ. 68 (1958) 77-90.
11. P. W. Hawkes: Systematic Transformation of the aberration coefficients of quadrupoles and electrostatic round lenses. Optik 24 (1966-1967) 252-262; 275-282.
12. O. Scherzer: Über einige Fehler von Elektronenlinsen. Z. Phys. 101 (1936) 593-603.