1. Microscale and Si Wafer

2. From macro to nano…

3. Scaling laws of small  Laws of physics make the small world look different.

4. Some small scale phenomena Surface tension  Surface tension force for 100 µm opening = 5.7 µN  Typical force for 100 µm device is 10 nN  Surface tension over 500x greater!

5. Some small scale phenomena Laminar flow  Reynolds Number (Re)scales as length.  Typical Reynolds Number for 100 µm device is Re ~ 0.1  Onset of turbulence is at Re ~ 2000

6. Some small scale phenomena Surface area/volume  Surface area to volume is large at small scales.  Mass flow saturates quickly in small volumes.  Equilibrium can be reached very quickly.  Mass flows through small devices quickly.  Hard to maintain concentration gradient.  Micro-scale systems must utilize physical barriers (cell walls) to maintain concentration gradients.  Surface contamination is a serious issue at small scales.

7. Some small scale phenomena Loss of continuity  At sizes below ~50 µm, granularity of nature becomes relevant.  Many bulk-scale physical laws no longer accurate.  Typical grain size is ~10 µm. Affects physical, thermal and electrical properties.  Mean free path of N2 at atmosphere is 60 nm. Affects dynamics in air. Example: Paschen effect.

8. Micromachining Materials  Substrates:  Silicon  GaAs  Other elemental or compound semiconductors  Metals (bulk and foils)  Glasses  Quartz  Sapphire  Ceramics  Plastics, polymers and other organics

9. Silicon Crystallography

10. Cubic Lattices  Simplest arrangements of atoms in three dimension in which the unit cell is a cubic volume Simple Cubic (sc) structure has an atom located at each corner of the unit cell Body Centered Cubic (bcc) has an additional atom at the center of the cube Face Centered Cubic (fcc) unit cell has atoms at the eight corners and on the six faces.

11. Cubic Lattices  How is the arrangement of atoms in Silicon? Silicon has fcc + (1/4x, 1/4y, 1/4z) fcc structure

12. Si crystal structure

13. Planes and directions  Lattice vector R= r*a+ s*b+ t*c, r, s & t are integers  We can define a plane in a crystal lattice with three integer, called Miller indices

14. Planes and directions [1 0 0 ] [1 1 0 ] [1 1 1 ]

15. Czochralski Method (CZ)

16. Si-Wafer fabriaction

18. Floating Zone Method (FZ)

19. 懸浮帶區法 (FZ 法 )

20. CZ 法和 FZ 法比較

22. 晶圓的備製

23. 晶塊修整

27.  Miller indices indicated by ground edges called “flats”. “n”-type and “p”-type refer to “doping”. N means “negative” (phosphorous) and P means “positive” (boron).

28. Clean Room

29. Clean room classifications and applications

30. Clear room classification  ‡Class 1000: fewer than 1,000 particles (>0.5μm) in 1 cubic foot of air  ‡Class 100: fewer than 1,00 particles (>0.5μm) in 1 cubic foot of air