Title: Phase Equilibrium in FeC System
1Phase Equilibrium in Fe-C System
- Fe-C system is the basis for various steels and
cast irons - primary structural materials - the useful section is between 0-6.7 wt C
- engineering steels contain up to 1 C
- cast irons contain 2-5 C
- Fe-C system involves some basic reactions which
can be manipulated through heat treatment to
bring about a number of useful microstructures
- You need to be familiar with principles studied
under phase diagrams as well as those just
learned related to phase transformation - One of the lab experiment is about
microstructures of a steel material
Reading 9.13-9.15 (5th ed) and 9.17-9.19 (6th ed)
2Phase Equilibrium in Fe-C System
- The Fe-Fe3C phase diagram
100 cementite
2
1
Peritectic L d g
Eutectic L g Fe3C
3
Eutectoid g a Fe3C
3Phase Equilibrium in Fe-C System
- Main phases
- a called ferrite
- BCC structure
- existing up to 912C (in pure Fe)
- forming solid solution with C up to 0.022 at
727C (at other temperatures, the solubility is
lower) - g called austenite
- FCC structure
- existing from 912-1394C (in pure Fe)
- forming solid solution with C up to 2.14 at
1147C (at other temperatures, the solubility is
lower) - non-magnetic
- d called d-ferrite
- BCC structure
- existing up to 1394-1538C (in pure Fe)
- not of technogical importance
- Fe3C called cementite
- formed when too much C is added into a or g
- orthorhombic structure
- hard and brittle - its amount, shape and
distribution affect greatly mechanical properties - Engineering materials
- pure iron lt 0.008 C
- steels 0.008-2.14 C
- Cast iron gt 2.14 C
4Phase Equilibrium in Fe-C System
- Equilibrium microstructures in Fe-C alloys
- Alloy of the eutectoid composition
- g grains in the single g region (e.g. point a)
- at 727C, eutectoid reaction
- g a Fe3C
- the amount of a and Fe3C can be calculated using
the lever law (note Fe3C has 6.7 wt C, not shown
here) - the resulting eutectoid structure consisting of
alternating lamellae of a and Fe3C, called
pearlite - little change on further cooling
0.76 wt C
Eutectoid composition
5Phase Equilibrium in Fe-C System
- formation of the pearlite structure
- nucleating at g grain boundaries
- growth by diffusion of C to achieve the
compositions of a and Fe3C (with structural
changes) - a lamellae much thicker
- microstructure of the pearlite under optical
microscope
Fe3C
a
pearlite grain or colony
6Phase Equilibrium in Fe-C System
- Alloys of hypoeutectoid compositions (0.022-0.76
C) - point c single g grains
- point A a starts to form (at g grain boundaries)
just under A - point d more a grains form (both in number and
in size) - composition of a follows the yellow dots and that
of g the red dots (lever law for amount of each) - at 727C g of composition O undergoes eutectoid
reaction to form pearlite while a of composition
N remains unchanged - below 727C little further changes
A
727C
formed before the eutectoid reaction
HW calculate the fraction of the pearlite and
that of the proeutectic a at just below 727C.
7Phase Equilibrium in Fe-C System
Fe-0.38C, optical microscopy
pearlite
eutectoid Fe3C
proeutectoid a
Fe-0.44C, scanning electron microscopy
8Phase Equilibrium in Fe-C System
- Alloys of hypereutectoid compositions (0.76-2.14
C) - point g single g grains
- point B Fe3C starts to form (at g grain
boundaries) just under B - point h more a grains form (both in number and
in size) - composition of g follows the red dots and that of
Fe3C does not change (6.7 lever law for amount
of each) - at 727C g of composition O undergoes eutectoid
reaction to form pearlite while Fe3C of
composition (6.7) remains unchanged - below 727C little further changes
B
727C
formed before the eutectoid reaction
HW calculate the fraction of the pearlite and
that of the proeutectic cementite at just below
727C.
9Phase Equilibrium in Fe-C System
- optical microstructure of an Fe-1.4C alloy
pearlite
proeutectoid cementite
10Phase Equilibrium in Fe-C System
Find various fractions at this temperature for an
alloy of Fe0.35C
amount of a in the pearlite
0.35