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Design and Optimization of Geometrical Parameters of Inductive Displacement Sensor

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... mm, wB = 0.51mm. detects z-displacement. The second sensor ... detects x-displacement. The structure of the sensor. 2-12. Input inductance versus displacement ... – PowerPoint PPT presentation

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Title: Design and Optimization of Geometrical Parameters of Inductive Displacement Sensor


1
The 1st Workshop ReCIMiCo
Design and Optimization of Geometrical Parameters
of Inductive Displacement Sensor
Faculty of Technical Sciences University of Novi
Sad
Novi Sad, Serbia, 29th and 30th September 2008
2
Introduction
  • Construction of the sensor
  • Extending the linearity measurement range
  • Improved model of the sensor
  • Input impedance calculation
  • Results
  • Summary

1-12
3
The structure of the sensor
The first sensor element wA 1.52 mm, wB
0.51mm detects z-displacement
The second sensor element wA wB 0.51
mm detects x-displacement
2-12
4
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
5
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
6
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
7
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
8
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
9
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
10
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
11
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
12
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
13
Input inductance versus displacement
  • When coil B moves above coil A in x-z plane, the
    coupling between
  • coils changes, as well the input inductance LIN
    of the pair of coils
  • Example coil B moves above coil A in direction
    of x-axis, for constant
  • z-coordinate z 0.1 mm

3-12
14
New structure of the sensor
The first sensor element with inserted gaps in
coil A
Y segment of coil A, with inserted gap g
4-12
15
Input impedance of the sensor
Equivalent circuit of sensor element
5-12
16
Method of the partial inductance
A meander coil composed of elementary filaments
6-12
17
Mathematical model 1/2
Coil A of the first sensor element with inserted
gaps
7-12
18
Mathematical model 2/2
Equivalent circuit of the coil with inserted gaps
8 -12
19
Results The first sensor element
Dependance of input inductance LIN of
displacement for different gaps width
Normalized measured values of the input
inductance for different gaps width, z 0.1 mm
  • Inserting the gap g 0.25 mm, the useful
    x-range is
  • almost 90 wider range than for the
    structure without gap

9 -12
20
Results The second sensor element
Dependance of input inductance LIN of
displacement for different distance z
Enlarged part of curve for displacement in
vicinity of x 0.44 mm
10-12
21
Results The new structures
  • New structures, with less turns N 8 and N 6,
    were analyzed

.
Simulated input inductance LIN for different
widths of segments of coil A, N8 and z0.1 mm
Normalized simulated input inductance LIN for
different number of turns N10, N8, N6
11-12
22
Summary
  • An improved version of planar inductive
  • sensor was analyzed
  • A new simulation tool in MATLAB was
  • developed for evaluation of input impedance
  • of the sensor
  • Inserting gap g 0.25 mm, the linear
  • measurement range is extended for almost 90
  • The linear measurement range is extended
  • additionally by analyzing structures with less
  • turns and wider conductive segments

.
12-12
23
.
THE END
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