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Golikov Theorem of Ideal Time-of-Flight Mass Analyzers

Published online by Cambridge University Press:  28 September 2015

A.S. Berdnikov  and
K.V. Solovyev
A.S. Berdnikov
Affiliation:
Institute for Analytical Instrumentation RAS, Rizskiy pr. 26, 190103 St.Petersburg, Russian Federation
K.V. Solovyev
Affiliation:
Saint-Petersburg State Polytechnical University, Polytechnicheskaya ul. 29, 195251 St.Petersburg, Russian Federation

Abstract

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Type
Mass Spectrometers
Information
Microscopy and Microanalysis , Volume 21 , Supplement S4: Proceedings Ninth International Conference on Charged Particle Optics , June 2015 , pp. 170 - 175
Copyright
Copyright © Microscopy Society of America 2015 

References

References:

[1]Wollnik, H in Optics of Charged Particles. Academic Press), (1987.Google Scholar
[2]Hawkes, PW & Kasper, E in Principles of Electron Optics, Vol. 1. Academic Press), (1989.Google Scholar
[3]Yavor, MI in Optics of Charged Particle Analyzers. Elsevier), (2009.Google Scholar
[4]Berdnikov, AS, Nucl. Instrum. Meth. A 645 (2011). p. 197.CrossRefGoogle Scholar
[5]Wollnik, H, Przewloka, M,Int. J. Mass Spectrom. 96 (1990). p. 267.CrossRefGoogle Scholar
[6]Yavor, M, et al, Phys. Procedia 1 (2008). p. 391.CrossRefGoogle Scholar
[7]Golikov, Y, et al, US patent no. 8237111 2012.Google Scholar
[8]Landau, LD & Lifshitz, EM in Mechanics, vol. 1 of A Course of Theoretical Physics. Pergamon Press), (1969.Google Scholar
[9]Urabe, M in Nonlinear autonomous oscillations: analytical theory. Academic Press), (1967.Google Scholar
[10]Anton, C & Brun, JL, Am. J. Phys 76 (2008). p. 537.CrossRefGoogle Scholar
[11]Amelkin, VV & Kalitin, BS in Isochronous and pulse fluctuations of two-dimensional dynamical systems (in Russian). KomKniga), (2006.Google Scholar
[12]Berdnikov, AS, Nucl. Instrum. Meth. A 645 (2011). p. 205.CrossRefGoogle Scholar
[13]Goldstein, H in Classical Mechanics. Addison-Wesley), (1980.Google Scholar
[14]Arnold, VI in Mathematical Methods of Classical Mechanics. Springer), (1989.CrossRefGoogle Scholar
[15]Sagdeev, RZ, Usikov, DA & Zaslavsky, GM in Nonlinear Physics: From the Pendulum to Turbulence and Chaos. Harwood Academic Publishers), (1988.Google Scholar
[16] The authors acknowledge Dr. Sumio Kumashiro from Shimadzu Corp. for his initial decision to support the Z2 -TOF project and Dr. Mikhail Sudakov for his many useful discussions..Google Scholar