1.1.1. Face-centered cubic (fcc)

Atom arrangement


	Figure 1: Face-centered cubic lattice structure.

Slip systems


	Figure 2: Slip system in face-centered cubic lattice.

index	slip direction	plane normal
1	$[0 1 \bar 1]$	$(1 1 1)$
2	$[\bar 1 0 1]$	$(1 1 1)$
3	$[1 \bar 1 0]$	$(1 1 1)$
4	$[0 \bar 1 \bar 1]$	$(\bar 1 \bar 1 1)$
5	$[1 0 1]$	$(\bar 1 \bar 1 1)$
6	$[\bar 1 1 0]$	$(\bar 1 \bar 1 1)$
7	$[0 \bar 1 1]$	$(1 \bar 1 \bar 1)$
8	$[\bar 1 0 \bar 1]$	$(1 \bar 1 \bar 1)$
9	$[1 1 0]$	$(1 \bar 1 \bar 1)$
10	$[0 1 1]$	$(\bar 1 1 \bar 1)$
11	$[1 0 \bar 1]$	$(\bar 1 1 \bar 1)$
12	$[\bar 1 \bar 1 0]$	$(\bar 1 1 \bar 1)$

Twin systems

index	slip direction	plane normal
1	$[\bar 2 1 1]$	$(1 1 1)$
2	$[1 \bar 2 1]$	$(1 1 1)$
3	$[1 1 \bar 2]$	$(1 1 1)$
4	$[2 \bar 1 1]$	$(\bar 1 \bar 1 1)$
5	$[\bar 1 2 1]$	$(\bar 1 \bar 1 1)$
6	$[\bar 1 \bar 1 \bar 2]$	$(\bar 1 \bar 1 1)$
7	$[\bar 2 \bar 1 \bar 1]$	$(1 \bar 1 \bar 1)$
8	$[1 2 \bar 1]$	$(1 \bar 1 \bar 1)$
9	$[1 \bar 1 2]$	$(1 \bar 1 \bar 1)$
10	$[2 1 \bar 1]$	$(\bar 1 1 \bar 1)$
11	$[\bar 1 \bar 2 \bar 1]$	$(\bar 1 1 \bar 1)$
12	$[\bar 1 1 2]$	$(\bar 1 1 \bar 1)$

Topic attachments
I	Attachment	Action	Size	Date	Who	Comment
png	FCC_crystal_structure.png	manage	173 K	17 Oct 2012 - 13:52	PhilipEisenlohr	face-centered cubic
svg	FCC_crystal_structure.svg	manage	2 K	17 Oct 2012 - 13:52	PhilipEisenlohr	face-centered cubic (vector-based)
png	FCC_slip_system.png	manage	214 K	17 Oct 2012 - 14:12	PhilipEisenlohr	face-centered cubic slip system
svg	FCC_slip_system.svg	manage	2 K	17 Oct 2012 - 14:13	PhilipEisenlohr	face-centered cubic slip system (vector-based)

This topic: Documentation > Background > CrystalLattice > FCC
Topic revision: 23 Feb 2016, FranzRoters

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