Materials Science and Engineering A 527 (2010) 5033–5037
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Materials Science and Engineering A
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Quench sensitivity of 2219-T87 aluminum alloy plate
Murat Tiryakio˘ glu
a,∗
, Ralph T. Shuey
b
a
Robert Morris University, Department of Engineering, 6001 University Boulevard, Moon Township, PA 15108, United States
b
Alcoa Technical Center, 100 Alcoa Drive, Alcoa Center, PA 15069, United States
article info
Article history:
Received 9 November 2009
Received in revised form 17 April 2010
Accepted 19 April 2010
Keywords:
Quench
Aging
Heat treatment
abstract
The quench sensitivity of 6.4 mm thick 2219-T87 plate was investigated by using the improved quench
factor analysis method and the data of Swartzendruber et al. (NBSIR 80-2069, National Bureau of Stan-
dards, 1980). This study was exceptional for the breadth and quality of the investigations. The close
integration of the quench factor analysis (QFA) with such a broad and deep independent study of
commercial material, was significant in establishing awareness and credibility of QFA. The report by
Swartzendruber et al., by the very breadth and depth, exposed some limitations of the QFA. The report
did not include emphasizing these limitations nor attempting a remedy. The intention of the present
paper is to demonstrate how the QFA can be extended to deal with the limitations implicitly exposed by
Swartzendruber et al. The quench sensitivity of the alloy’s yield strength was modeled by three C-curves
which represented loss of solute by precipitation of (i) phase on grain boundaries, (ii) phase in the
matrix, and (iii)
′
phase on matrix dislocations, which is consistent with previous findings reported in
the literature. The model and the implications of the results are discussed in the paper.
© 2010 Elsevier B.V. All rights reserved.
1. Introduction
2219 is an aluminum–copper alloy used primarily in high tem-
perature applications. Like all heat-treatable aluminum alloys,
2219 loses its capacity to develop the maximum strength as rate
of cooling from the solution temperature is decreased. This sensi-
tivity to the quench path is attributed primarily to loss of solute
by heterogeneous nucleation and growth of quench precipitates
which do not provide strengthening during subsequent aging.
Although it is desirable to cool the parts from solution treatment
to room temperature at the maximum possible cooling rate, the
highest cooling rate is often not employed because of the ten-
dency for thin products to distort and thick pieces to develop
high levels of residual stress. Consequently the cooling path during
quenching needs to be designed with a commercially accept-
able balance between properties and distortion/residual stress.
Quench factor analysis (QFA) was developed by Evancho and Staley
[1] to quantify the quench sensitivity of the alloy for this pur-
pose.
QFA requires that a time–temperature–property curve, alter-
natively called C-curve, be available so that properties attainable
after quench and age can be predicted as a function of the cooling
path. Coefficients defining C-curves typically have been obtained
by fitting data on strength or hardness developed after interrupted
∗
Corresponding author. Fax: +1 412 397 2593.
E-mail address: tiryakioglu@rmu.edu (M. Tiryakio˘ glu).
and/or delayed quench [2]. Review of coefficients by the authors
has shown that:
•
Coefficient sets obtained for similar products or different proper-
ties are typically very different. This has prevented using trends
to adapt coefficients to incremental changes in composition, fab-
ricating path and/or temper.
•
Coefficients have not been tied to phases nucleating heteroge-
neously during the quench.
This paper builds on the changes made recently [3] to the QFA
equations and demonstrates that properties for different tempers
and from different tests can be modeled from the microstructure
at the end of the quench.
2. Background
The QFA equations predict how a property (primarily yield
strength), , of aged product is affected by relation of tempera-
ture to time during quench. The decay in attainable strength with
time is described as [4]:
d
dt
=
-
min
t
c
(1)
where
min
is the property after precipitate growth has reached its
limit at the particular temperature, and t
c
is the critical time related
to duration of the quench precipitates to nucleate and grow. The
0921-5093/$ – see front matter © 2010 Elsevier B.V. All rights reserved.
doi:10.1016/j.msea.2010.04.060