Electricity: measuring and testing – Magnetic – Magnetometers
Reexamination Certificate
2001-01-09
2004-06-08
Snow, Walter E. (Department: 2862)
Electricity: measuring and testing
Magnetic
Magnetometers
C324S260000
Reexamination Certificate
active
06747449
ABSTRACT:
BACKGROUND OF THE INVENTION
1. Field of the Invention
This invention relates to sensors and in particular provides an integrating magnetic sensor for measuring magnetic fields over appreciable distances.
2. Discussion of Prior Art
There are a number of different materials and techniques that can be used to measure magnetic fields. The common factor is that the sensors are in point form i.e. they can only measure the strength of the external magnetic field at the point in the field where they are positioned. Typical examples include magneto-resistant materials, Hall probes and flux gates. Another method for measuring a magnetic field is to use giant magneto impedance. Giant magneto impedance (GMI) is a known property of certain materials and is characterised in that a change in the complex impedance of the sensor occurs at high frequencies of alternating current when it is subject to an applied magnetic field.
If conventional magnetic sensors are used measure a magnetic field over a large area, there are currently two options. Either the whole area to be assessed has to be covered in sensors or a plurality of sensors placed at intervals in the region to be assessed coupled with mathematical interpolation is required. The first of these options allows the whole magnetic field to be accurately measured but is impractical as a large number of sensors would be required. The second option is the one usually employed. However, this is error prone as only the discrete sections of the field covered by the sensors can be accurately measured. Mathematical interpolation is used in conjunction with the results from the sensors to give an integrated field measurement. Magnetic fields fluctuate so the accuracy of this integrated field measurement depends on where the sensors have been positioned within the field.
Materials which exhibit giant magneto impedance (GMI) exhibit a large sensitivity in impedance to changes in magnetic field strength when subject to high frequencies of alternating current. The relationship between the impedance of the material and an external magnetic field is complicated. There are two distinct sections to the GMI response low-field and high field.
If a material exhibiting GMI is produced as an amorphous elongate, the relationship between its impedance and an applied external magnetic field can be exploited. An elongate is hereinafter described as meaning a filament, wire or other object where one dimension of the object is of significantly higher magnitude than the other two which are substantially similar. The magnetic field resultant within the elongate material is characterised in that there are two competing magnetisation directions within the elongate. The magnetic structure of such an amorphous elongate is characterised in that if a cross section is taken through the elongate, the outer part is aligned circumferentially and the central part of the elongate is aligned along the length of the elongate. The proportion of the cross sectional area aligned in each direction depends on the strength of the magnetic field that the elongate is in. As the applied magnetic field is increased, the axial domain grows and this feature results in a change in the inductance of the material. The inductance of a material is related to the magnitude of its impedance, as shown below:
Z={square root over (R
2
+&ohgr;
2
L
2
)}
Where Z is the impedance of the elongate, R the resistance of the elongate, &ohgr; the angular frequency of the applied alternating current and L the inductance of the elongate. When these materials are subject to an alternating power supply, a phase difference results between the measured voltage and current. The complex impedance of a material is the complex ratio of sinusoidal voltage to current, as shown below:
Z
=
V
I
+
j
X
Where Z is the impedance of the elongate, V the voltage across the elongate, I is the current in the circuit containing the elongate, X the reactance of the elongate and j={square root over (−1)} Thus, a change in the average value of an applied external magnetic field will result in a change in the resistance and reactance of the material, which consequently affects the impedance. By measuring the voltage and current in a circuit which contains a material which exhibits GMI, the impedance can be calculated and this is related to the average external magnetic field.
The impedance of a material exhibiting GMI has a characteristic shape illustrated in FIG.
1
. When the applied magnetic field is increased from zero, the impedance of the sensor increases rapidly to a maximum value (S) and as the field strength is further increased, the impedance of the sensor decreases monotonically. The GMI response can be measured in either of these two sections and the one chosen will depend on the application the sensor is to be used for. In section A of
FIG. 1
, where the impedance of the material increases as the external magnetic field strength is increased, the material is sensitive to changes in the external magnetic field strength. The-magnetic permeability of the material changes as the field is increased to the saturation point (S). This is the low-field section of the GMI response. Sensors utilising this section commonly operate in closed-loop mode whereby a magnetic field is generated to compensate the ambient magnetic field. In section B, where the impedance decreases from the saturation point (S) as the external magnetic field strength is increased, the wire is magnetically saturated. The magnetic permeability of the material is not sensitive to field changes in this section (B). This is high-field section of GMI. The sensor described herein utilises this section and operates in open-loop mode whereby the bias magnetic field is of a fixed value.
When a sensor is subject to external magnetic fields below its magnetic saturation point (S) the material is not magnetically saturated and so, the magnetic permeability of the material will change as the external magnetic field changes. The result of this is that sensors operating in section A can get distorted results. The reason for this is explained as follows. If the sensor is considered as a line of small, discrete sections each measuring a local part of the external magnetic field, some of these discrete sections will register a different magnetic field strength than the external magnetic field strength. As the sensor is not magnetically saturated the magnetisation of discrete sections of the elongate will be affected by adjacent sections of the elongate. This results in a distortion in the measured external magnetic field strength. The inaccuracies in measured external magnetic field strength resulting from the change in magnetisation of the sensor along its length are dependant on the magnetic field the sensor is measuring. If a GMI sensor is operated in a low field section (section A), an accurate measurement of a magnetic field is not possible if the sensor is longer than a certain length. The maximum length being determined from the sensitivity of the magnetic permeability of the material being used. Point sensors manufactured out of materials exhibiting GMI in closed loop configuration, operating in section A i.e. below the magnetic saturation point of the material, have been produced using amorphous wires 1 mm long and 50 &mgr;m in diameter. GB,A, 2 313 918 discloses such a sensor.
If a GMI sensor is operated in the high-field section (section B), the material is magnetically saturated, so the permeability of the material is not affected by changes in external magnetic field strength. This means that the limitations on the length of the sensor that can be used in the closed loop configuration, low field section, do not apply. The discrete sections of the sensor do not cause local distortions in the magnetic field of the sensor as the magnetic permeability of the sensor is not affected by the magnitude of the external magnetic field. Therefore accurate readings for the external magnetic field strength can be determined.
An important aspec
Atkinson Derek
Gore Jonathan G
Maylin Mark G
Squire Patrick T
Nixon & Vanderhye P.C.
QinetiQ Limited
Snow Walter E.
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