Programmed electron flux

Radiant energy – Ionic separation or analysis – Ion beam pulsing means with detector synchronizing means

Reexamination Certificate

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C250S427000

Reexamination Certificate

active

06255648

ABSTRACT:

FIELD OF THE INVENTION
This invention relates to a mass spectrometer (MS) which uses the Fourier transform ion cyclotron resonance (FTICR) technique to determine the mass of ions and more particularly to the control of the number of electrons generated during the ionization process to ensure that the same number of electrons are used for each measurement.
DESCRIPTION OF THE PRIOR ART
When a gas phase ion at low pressure is subjected to a uniform static magnetic field, the resulting behavior of the ion is determined by the magnitude and orientation of the ion velocity with respect to the magnetic field. If the ion is at rest, or if the ion has only a velocity parallel to the applied field, the ion experiences no interaction with the field.
If there is a component of the ion velocity that is perpendicular to the applied field, the ion will experience a force that is perpendicular to both the velocity component and the applied field. This force results in a circular ion trajectory that is referred to as ion cyclotron motion. In the absence of any other forces on the ion, the angular frequency of this motion is a simple function of the ion charge, the ion mass, and the magnetic field strength:
&ohgr;=
qB/m
  Eq. 1
where:
&ohgr;=angular frequency (radians/second)
q=ion charge (coulombs)
B=magnetic field strength (tesla)
m=ion mass (kilograms)
The FTICR MS exploits the fundamental relationship described in Equation 1 to determine the mass of ions by inducing large amplitude cyclotron motion and then determining the frequency of the motion. The first use of the Fourier transform in an ion cyclotron resonance mass spectrometer is described in U.S. Pat. No. 3,937,955 entitled “Fourier Transform Ion Cyclotron Resonance Spectroscopy Method And Apparatus” issued to M. B. Comisarow and A. G. Marshall on Feb. 10, 1976.
The ions to be analyzed are first introduced to the magnetic field with minimal perpendicular (radial) velocity and dispersion. The cyclotron motion induced by the magnetic field effects radial confinement of the ions; however, ion movement parallel to the axis of the field must be constrained by a pair of “trapping” electrodes. These electrodes typically consist of a pair of parallel-plates oriented perpendicular to the magnetic axis and disposed on opposite ends of the axial dimension of initial ion population. These trapping electrodes are maintained at a potential that is of the same sign as the charge of the ions and of sufficient magnitude to effect axial confinement of the ions between the electrode pair.
The trapped ions are then exposed to an electric field that is perpendicular to the magnetic field and oscillates at the cyclotron frequency of the ions to be analyzed. Such a field is typically created by applying appropriate differential potentials to a second pair of parallel-plate “excite” electrodes oriented parallel to the magnetic axis and disposed on opposing sides of the radial dimension of the initial ion population.
If ions of more than one mass are to be analyzed, the frequency of the oscillating field may be swept over an appropriate range, or be comprised of an appropriate mix of individual frequency components. When the frequency of the oscillating field matches the cyclotron frequency for a given ion mass, all of the ions of that mass will experience resonant acceleration by the electric field and the radius of their cyclotron motion will increase.
An important feature of this resonant acceleration is that the initial radial dispersion of the ions is essentially unchanged. The excited ions will remain grouped together on the circumference of the new cyclotron orbit, and to the extent that the dispersion is small relative to the new cyclotron radius, their motion will be mutually in phase or coherent. If the initial ion population consisted of ions of more than one mass, the acceleration process will result in a multiple isomass ion bundles, each orbiting at its respective cyclotron frequency.
The acceleration is continued until the radius of the cyclotron orbit brings the ions near enough to one or more detection electrodes to result in a detectable image charge being induced on the electrodes. Typically these “detect” electrodes will consist of a third pair of parallel-plate electrodes disposed on opposing sides of the radial dimension of the initial ion population and oriented perpendicular to both the excite and trap electrodes. Thus the three pairs of parallel-plate electrodes employed for ion trapping, excitation, and detection are mutually perpendicular and together form a closed box-like structure referred to as a trapped ion cell.
FIG. 1
shows a simplified diagram for a trapped ion cell
12
having trap electrodes
12
a
and
12
b
; excite electrodes
12
c
and
12
d
; and detect electrodes
12
e
and
12
f.
As the coherent cyclotron motion within the cell causes each isomass bundle of ions to alternately approach and recede from a detection electrode
12
e
,
12
f
, the image charge on the detection electrode correspondingly increases and decreases. If the detection electrodes
12
e
,
12
f
are made part of an external amplifier circuit (not shown), the alternating image charge will result in a sinusoidal current flow in the external circuit. The amplitude of the current is proportional to the total charge of the orbiting ion bundle and is thus indicative of the number of ions present. This current is amplified and digitized, and the frequency data is extracted by means of the Fourier transform. Finally, the resulting frequency spectrum is converted to a mass spectrum using the relationship in Equation 1.
Referring now to
FIG. 2
, there is shown a general implementation of a FTICR MS
10
. The FTICR MS
10
consists of seven major subsystems necessary to perform the analytical sequence described above. The trapped ion cell
12
is contained within a vacuum system
14
comprised of a chamber
14
a
evacuated by an appropriate pumping device
14
b.
The chamber is situated within a magnet structure
16
that imposes a homogeneous static magnetic field over the dimension of the trapped ion cell
12
. While magnet structure
16
is shown in
FIG. 2
as a permanent magnet, a superconducting magnet may also be used to provide the magnetic field.
Pumping device
14
b
may be an ion pump which is an integral part of the vacuum chamber
14
a.
Such an ion pump then uses the same magnetic field from magnet structure
16
as is used by the trapped ion cell
12
. An advantage of using an integral ion pump for pumping device
14
b
is that the integral ion pump eliminates the need for vacuum flanges that add significantly to the volume of gas that must be pumped and to the weight and cost of the FTICR MS. One example of a mass spectrometer having an integral ion pump is described in U.S. Pat. No. 5,313,061.
The sample to be analyzed is admitted to the vacuum chamber
14
a
by a sample introduction system
18
that may, for example, consist of a leak valve or gas chromatograph column. The sample molecules are converted to charged species within the trapped ion cell
12
by means of an ionizer
20
which typically consists of a gated electron beam passing through the cell
12
, but may consist of a photon source or other means of ionization. Alternatively, the sample molecules may be created external to the vacuum chamber
14
a
by any one of many different techniques, and then injected along the magnetic field axis into the chamber
14
a
and trapped ion cell
12
.
The various electronic circuits necessary to effect the trapped ion cell events described above are contained within an electronics package
22
which is controlled by a computer based data system
24
. This data system
24
is also employed to perform reduction, manipulation, display, and communication of the acquired signal data.
In a FTICR MS, a suitable electron source produces the electrons used for ionizing the sample molecules for measurement. The suitable electron source may for example be a Rhenium filament that is heated to about 2000 d

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