1996
DOI: 10.1016/0168-1176(95)04343-8
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Analytic expression for the ideal one-dimensional mirror potential yielding perfect energy focusing in TOF mass spectrometry

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Cited by 8 publications
(8 citation statements)
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“…In the arrangement where distances and the average ion energy are fixed, the minimum possible thickness of the ion packet (often referred to as 'focusing') on the detector can be provided by adjusting the electric fields in the ion mirror until the narrowest width of mass peaks recorded by the detector is achieved. The thickness of the ion packet in the image plane of an 'ideal' ion mirror17, 18 stays the same as it is in the source plane for a broad range of masses and does not depend on ion kinetic energy. In an ideal cylindrical or planar‐symmetry ion mirror having non‐linear potential distribution along its axis of symmetry, ion flight times are independent or almost independent of ion energy only when the ions travel in a very narrow space near the mirror axis (paraxial space).…”
mentioning
confidence: 86%
“…In the arrangement where distances and the average ion energy are fixed, the minimum possible thickness of the ion packet (often referred to as 'focusing') on the detector can be provided by adjusting the electric fields in the ion mirror until the narrowest width of mass peaks recorded by the detector is achieved. The thickness of the ion packet in the image plane of an 'ideal' ion mirror17, 18 stays the same as it is in the source plane for a broad range of masses and does not depend on ion kinetic energy. In an ideal cylindrical or planar‐symmetry ion mirror having non‐linear potential distribution along its axis of symmetry, ion flight times are independent or almost independent of ion energy only when the ions travel in a very narrow space near the mirror axis (paraxial space).…”
mentioning
confidence: 86%
“…In all previous work on the use of nonlinear fields for ideal space or velocity focusing, [9][10][11][12][13][14][15][16][17][18] a simplified TOF-MS design was considered which did not include many features normally present in any practical TOF-MS such as ion lenses, discrimination filters, a post-acceleration region before ion detection etc. In our recent work 19 we solved the problem of designing an ideal reflectron TOF-MS for initial velocity focusing in which the drift region may also include any other acceleration and/or deceleration regions in addition to a field-free region.…”
Section: -18mentioning
confidence: 99%
“…This became possible since in this ideal reflectron TOF-MS the minimum initial energy of ions to be focused is allowed to be larger than zero (a parabolic reflectron focuses ions of all energies starting from zero). The authors 13 obtained the most general solution for the field inside such an ideal reflectron, and the solutions for some special cases have also been reported using analytical 14 and numerical 15 approaches. A similar approach has been developed for ideal space focusing in TOF-MS using nonlinear extraction in combination with a field-free drift region.…”
Section: Introductionmentioning
confidence: 99%
“…Enke et al 13,14 developed a method for designing ion mirrors capable of focussing large ranges of kinetic energies, given significant field-free regions between source and mirror and detector and mirror. Flory et al 15 obtained an analytical expression in the one-dimensional case for the potential within an ideal ion mirror. Following the method of Managadze and Shutyaev 11 , Doroshenko and Cotter 16 found an analytical solution in 1D for the field within a mirror providing ideal velocity focusing, notably for ions formed at a smooth surface.…”
Section: Introductionmentioning
confidence: 99%
“…The field in the ion mirror of Managadze and Shutyaev 11 has curvature, in the sense that the field is neither independent of distance as in a one-stage mirror nor linearly dependent on distance as in an ideal mirror. The best solutions for energycompensating fields from calculations by the methods of Enke et al 13,14 , Flory et al 15 and Doroshenko and Cotter 16,17 are curved, again in this sense of being neither wholly uniform nor wholly linear. The fields developed for high-resolution mass spectrometry by Wollnik 18 could be described as being curved.…”
Section: Introductionmentioning
confidence: 99%