240 Chapter 4
deposits. In a very recent paper, Movchan and Demchishin [123] show the grain size reduction
in the Ni–Al
2
O
3
, Fe–ZrO
2
, Fe–ZrB
2
, and Fe–NbC deposits. The most intense grain refining
effect is observed at low volume fractions (0.5 vol.%) of the second phase.
Of particular interest to this topic is a subsequent paper by Majumder [257] showing the strong
effect of alumina content in increasing creep strength, which confirms the model proposed by
Mott [258], who suggested that the ideal creep-resistant material is one with a fine grain size in
which the grain boundaries are filled with some substance, say a refractory oxide, to inhibit the
motion of grain boundaries.
Perhaps the most interesting result from Movchan’s work [181, 254, 259] is that the dispersed
phase alloys show a maximum in room temperature ductility in the W–ZrO
2
system at 1 vol.%
ZrO
2
, in the Fe–Al
2
O
3
system at 0.3 vol.% Al
2
O
3
, and in the Fe–NbC system at 0.1 vol.%
NbC. The yield strength and tensile strength do not show such a maximum but monotonically
increase with volume fraction of the oxide phase. The significance of this observation lies in
the possibility of increasing the ductility of MCrAlY coatings which, in turn, would result in
increased resistance to spalling, thermal shock, and fracture, thus improving the performance
of the coating. One might speculate on reasons for this effect, including strain–relaxation sites
at particle matrix interface, or at grain boundaries owing to the greatly increased grain
boundary area, favorable changes in residual stress distribution in the coating possibly due to
changes in elastic modulus or strength, increased toughness or crack propagation resistance
conferred by the dispersed phase particles, change in crystallographic texture, etc.
Movchan et al. [260] recently presented a very detailed treatment on the regulation of
microstructure and mechanical properties of thick vacuum condensates with the help of
dispersed phases. They give a detailed theoretical model of (1) the influence of dispersed
phases on grain size; (2) the size and shape of dispersed particles as affected by deposition
parameters; (3) strength and ductility of two-phase condensates as influenced by the grain size,
particle size, mean free path, nature of the particle (deformable vs non-deformable) and
particle-matrix adhesion energies; and (4) steady-state creep behavior. The model is then
confirmed by the experimental results. As a good illustration of one of these points, Movchan
[206] studied the difference in strength and ductility versus volume fraction of second phase
when the latter is deformable or non-deformable. For both types of particles, there is a
ductility maximum at a particular D
g
/L ratio, but the strength behavior is diametrically
opposite, showing a monotonic increase for a non-deformable particle and a minimum for the
deformable particle. D
g
is the grain size in the plane perpendicular to the vapor flux direction
and L is the interparticle spacing. This model forms an excellent basis for design of
experiments to study the effect of dispersed phases on the structure and properties of MCrAlY
alloys.
Another fascinating observation by Movchan et al. [260] applies to two-phase alloys with
deformable particles having a high adhesion to the matrix. The ductility of the alloys exceeds