Laser Photodissociation and Spectroscopy of Mass-separated Biomolecular Ions by Nicolas C. Polfer & Philippe Dugourd
Author:Nicolas C. Polfer & Philippe Dugourd
Language: eng
Format: epub
Publisher: Springer International Publishing, Cham
(3.21)
If we introduce the dimensionless parameters
(3.22)
and make a change of variables, we get the canonical form of the Mathieu equation
(3.23)
There are certain values of a x and q x for which the motion is stable in the xz plane; i.e., the x value does not exceed r 0, thus forming a region of stability. A similar argument applies to ay and q y . As can be seen from the definitions of a u and q u , they depend on the form of the confinement potential, the mass of the ion of interest, and the quadrupole geometry. Thus, for a particular trap size and ion type, one can realize the proper voltages to be applied for a stable operation.
The first region of stability, shown in Fig. 3.6, where 0 < q < 0.908 is particularly important because it contains the area with largest overlap of x-stable and y-stable regions. Consequently, this region is used in virtually all quadrupole mass filters. The advantage of representing the stability diagram in terms of these dimensionless parameters is that these a u and q u boundary conditions apply to every ion, independent of the ion’s m/z, the trap dimensions, and the voltages that are applied.
Fig. 3.6The first region of stability for a 2D linear quadrupole ion trap
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