Transcript Slide 1

System for Measuring
Parameters of Liquid
Crystal Cells
Sergiy Valyukh1,2, Christian Adås2,
Gustav Franklin2, and Kent Skarp1,2
1Dalarna
University, Borlänge, Sweden
2Swedish
LCD Center AB, Borlänge, Sweden
Outline
♦
Introduction
♦
Measuring of empty LC cells
Method
- Results
-
♦
Measuring of filled transmissive LC cells
Method
- Results
♦
Measuring of filled reflective LC cells
Method
- Results
♦ Conclusion
-
Purposes of measuring
Why this is necessary?
Industrial purposes
achieve a high quality of LCD
image, desired characteristics
of optoelectronic LC devices
Fundamental studies
of LC physics
determination of some LC
properties (e.g. measuring
anchoring energy, studying LC
viscosity, etc.)
Types of LC cells
What types of LC cells can be
measured?
Empty cells
(reflective, transmissive)
Filled nematic
LC cells
(reflective, transmissive)
Optical arrangement
Spectrometer
Exit
Polarizer
Computer
Transmissive LC Cell
Beam
Splitter
Light source
Entrance
Polarizer
Reflective LC Cell
Reflector
Empty cells
Method
1) Measure spectrum of light reflected from (or
transmitted through) a LC cell
2) Cell gap is derived from interference
Empty cells
Empty cells
Range of
measurements:
1m ... 50 m
Accuracy of
measurements:
0.01m
Advantages:
automatic
real-time measurements
allows determination of nonuniformity
includes simulation
results are saved in database
Filled transmissive cells
Method
K 1
K
1) Built the characteristic function S ( )    Ti ( )  T j ( )

t
i 1 j i 1
2) Find wavelengths of the extremes of St(): min, max
 1 K

 
T
(

)
i
o
 K

i 1


  arcsin
3) Determine the twist angle
max1
max2
4) Find retardation from equations
 
N 2    and
 
2
dn  min
cot X 
2
2X  X 3
2
where
 dn 

X Point
  of touch


 max 
2
(*)

2
min



5) Find dispersion from fitting A sin 2 X 1  2  to St()

X 
6) Find cell gap as the ratio between retardation and birefringence
Filled transmissive cells
Sr()
Ti()
Filled transmissive cells
Range:
cell gap
2m ... 300 m
twist angle
00...3600
Accuracy:
cell gap
0,01m
twist angle 0,50
input director 0,50
Advantages:
semiautomatic
fast
includes simulation
results are saved in database
Filled reflective cells
Characteristic function: Sr()=R()+ R+45()
1.0
1max1
1max2
2max1 2max1
3max1 3max1
4max1 4max1
Sr()
0.8
0.6
Lmin1
0.4
Lmin3
Lmin2
0.2
Lmin4
N=1
N=2
N=3
N=4
0.0
1
2
dn/
3
4
5
Filled reflective cells
Coordinates of extremes of Sr()
Lmin2
N=2
2max1
Twist angle (deg.)
Lmin1
1max1
1max2
N=1
dn/
2max2
N=3
Filled reflective cells
Values of local minima versus twist angle
Lmin1
Lmin2
Lmin3
Lmin4
1.0
Sr()
0.8
0.6
0.4
0.2
0.0
60
80
100
120
140
160
Twist angle (deg.)
180
200
220
240
260
Filled reflective cells
Method
1) Built the characteristic function:
S=R+R+45
2) Find wavelengths of the extremes of Sr(): min, max
R()
R+45()
Sr()
Filled reflective cells
Method
3) Determine the twist angle from value of a global
minimum of Sr()
4) Find retardation from wavelength of the extremes of Sr()

2
 sin X  
2


cos
X

sin 2 X 

 
2
X  
X


2
5) Find dispersion from fitting
where
 dn 
X  2  

  
to Sr()
2
6) Find cell gap as the ratio between retardation and birefringence
Filled reflective cells
Range:
cell gap
2m ... 100 m
twist angle
00...3600
Accuracy:
cell gap
0,01m
twist angle 0,50
input director 0,50
Advantages:
semiautomatic
fast
includes simulation
results are saved in database
Conclusion
♦
The system developed by us can measure important
LC cell parameters such as cell gap, twist angle,
wavelength dispersion of birefringence, and the
orientation of the input director
♦
The system can test all types of nematic LC cells: empty
as well as filled, reflective and transmissive, with large
and small cell gaps, with big and small twist angles
♦
The system has good accuracy
♦
Easy to use
Dalarna university, Conoptix AB
Forskargatan 3, Teknikdalen SE-781 70
Borlänge, Sweden
e-mail: [email protected]