INFICON Q-pod Thin Film Deposition Monitor User Manual

Page 53

Advertising
background image

5 - 3

IP

N 07

4-

54

7-

P1

B

Q-pod Operating Manual

[3]

[4]

where:

d

f

= density (g/cm

3

) of deposited film

µ

f

= shear modulus (dynes/cm2) of deposited film

d

q

= density of quartz (crystal) (2.649 gm/cm

3

)

µ

q

= shear modulus of quartz (crystal) (3.32 x 10

11

dynes/cm

2

)

The densities and shear moduli of many materials can be found in a number of
handbooks.

Laboratory results indicate that Z-values of materials in thin-film form are very close
to the bulk values. However, for high stress producing materials, Z-values of thin
films are slightly smaller than those of the bulk materials. For applications that
require more precise calibration, the following direct method is suggested:

1

Establish the correct density value as described in

section 5.2 on page 5-1

.

2

Install a new crystal and record its starting frequency, F

co

. The starting

frequency will be displayed on the main screen.

3

Make a deposition on a test substrate such that the percent crystal life display
will read approximately 50%, or near the end of crystal life for the particular
material, whichever is smaller.

4

Stop the deposition and record the ending crystal frequency F

c

.

5

Remove the test substrate and measure the film thickness with either a multiple
beam interferometer or a stylus-type profilometer.

6

Using the density value from step 1 and the recorded values for F

co

and F

c

,

adjust the Z-ratio value in thickness

equation [5]

to bring the calculated

thickness value into agreement with the actual thickness. If the calculated value
of thickness is greater than the actual thickness, increase the Z-Ratio value. If
the calculated value of thickness is less than the actual thickness, decrease the
Z-Ratio value.

[5]

Z

d

q

q

d

f

f

------------

1
2

---

=

Z

9.378 10

5

d

f

f

-

1
2

---

=

T

f

Z

q

10

4

2

zp

--------------------

1

F

co

--------

 ATan zTan

F

co

F

q

-----------

1

F

c

-----

 

  ATan zTan

F

c

F

q

---------

=

Advertising