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IMS—A Vindication of Aristotles Physics

The medium in the definition of IMS (1.1) is central to its physics, setting it apart from MS. Ions of charge q subject to a fixed uniform E experience a constant force equal to qE. In MS analyses that proceed in vacuum, ions fly with a constant acceleration prescribed by Newton s second law of motion  [Pg.5]

FIGURE 1.3 Schematic plots for ion velocity (sohd hne) and distance traveled (dashed hne) in MS (a) and IMS (b) regimes. Panels (c-e) exhibit detailed motion in IMS, the pressure in (d) is 2x that in (c) and the electric field intensity in (e) is Vi that in (c), with other parameters fixed. [Pg.6]

In the absence of field, ions fly by inertia with conserved v. These two facts are exploited in time-of-flight mass spectrometry (TOF MS), where ions are accelerated in a pusher region to different v depending on y m/z and fly through a field-free space of well-defined length to the detector. The measured flight time through that space reveals v and thus m/z of ions present. [Pg.6]

In contrast, objects subject to Coulomb (or any other) force in a medium reach a terminal v— the drift velocity. In IMS, different species have different v and are separated by mobility (A  [Pg.6]

The mobility and the diffusion coefficient of an ion are connected by the Nemst-Townsend-Einstein (or simply Einstein) relationship  [Pg.6]




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