Mechanical properties Basic mechanism of mechanical properties The high fracture toughness or crack resistance mentioned above is a result of the following mechanism: under load the ceramic matrix cracks, like any ceramic material, at an elongation of about 0.05%. In CMCs the embedded fibers bridge these cracks (see picture). This mechanism works only when the matrix can slide along the fibers, which means that there must be a weak bond between the fibers and matrix. A strong bond would require a very high elongation capability of the fiber bridging the crack and would result in a brittle fracture, as with conventional ceramics. The production of CMC material with high crack resistance requires a step to weaken this bond between the fibers and matrix. This is achieved by depositing a thin layer of pyrolytic carbon or boron nitride on the fibers, which weakens the bond at the fiber/matrix interface, leading to the
fiber pull-out at crack surfaces, as shown in the
SEM picture at the top of this article. In oxide-CMCs, the high porosity of the matrix is sufficient to establish a weak bond.
Properties under tensile and bending loads, crack resistance , SiCSiC(CVI) and CSiC(CVI): SiC/SiC and C/SiC manufactured in CVI processes, CSiC(95) und CSiC(93): C/SiC manufactured by the LPI-method, Ox(PP): oxide ceramic composite, CSiC(Si): C/SiC manufactured via the LSI process. The influence and quality of the fiber interface can be evaluated through mechanical properties. Measurements of the crack resistance were performed with notched specimens (see figure) in so-called single-edge-notch-bend (SENB) tests. In
fracture mechanics, the measured data (force, geometry and crack surface) are normalized to yield the so-called
stress intensity factor (SIF), KIc. Because of the complex crack surface (see figure at the top of this article) the real crack surface area can not be determined for CMC materials. The measurements, therefore, use the initial notch as the crack surface, yielding the
formal SIF shown in the figure. This requires identical geometry for comparing different samples. The area under these curves thus gives a relative indication of the energy required to drive the crack tip through the sample (force times path length gives energy). The maxima indicate the load level necessary to propagate the crack through the sample. Compared to the sample of conventional SiSiC ceramic, two observations can be made: • All tested CMC materials need up to several orders of magnitude more energy to propagate the crack through the material. • The force required for crack propagation varies between different types of CMCs. In the table, CVI, LPI, and LSI denote the manufacturing process of the C/SiC-material. Data on the oxide CMC and SiSiC are taken from manufacturer datasheets. The tensile strength of SiSiC and were calculated from measurements of elongation to fracture and
Young's modulus, since generally only bending strength data are available for those ceramics. Averaged values are given in the table, and significant differences, even within one manufacturing route, are possible. Tensile tests of CMCs usually show nonlinear stress-strain curves, which look as if the material deforms plastically. It is called
quasi-plastic, because the effect is caused by the microcracks, which are formed and bridged with increasing load. Since the
Young's modulus of the load-carrying fibers is generally lower than that of the matrix, the slope of the curve decreases with increasing load. Curves from bending tests look similar to those of the crack resistance measurements shown above. The following features are essential in evaluating bending and tensile data of CMCs: • CMC materials with a low matrix content (down to zero) have a high
tensile strength (close to the tensile strength of the fiber), but low
bending strength. • CMC materials with a low fiber content (down to zero) have a high bending strength (close to the strength of the monolithic ceramic), but no elongation beyond 0.05% under tensile load. The primary quality criterion for CMCs is crack resistance behavior or fracture toughness.
High Temperature Creep Properties Although CMCs are able to operate at very high temperatures,
creep deformation still occur around 1000 °C, in the range of certain high-temperature applications. Creep acts on either the matrix or fiber depending on the creep mismatch ratio (CMR) between the effective fiber strain rate and effective matrix strain rate. The component with the smaller strain rate bears the load and is susceptible to creep. The three main creep stages are governed by the creep mismatch ratio. During primary creep,
internal stresses are transferred allowing the CMR to approach unity, as well as the secondary creep stage. The tertiary creep stage, where failure occurs, can be governed by fiber creep, where failure occurs due to fiber fracture, or matrix creep, which lead to matrix cracking. Usually, matrix creep strength is worse than the fiber, so the fiber bears the load. However, matrix cracking can still occur with weak fiber regions, resulting in
oxidation in oxidizing atmospheres, weakening the material. Increasing temperature, applied stress, and defect densities lead to greater creep deformation and earlier failure. A
rule of mixtures may be applied to find the strain rate of the composite given the strain rates of the constituents. For particulates, a simple sum of the product of the cross-sectional area fraction and creep response of each constituent can determine the composite's total creep response. For fibers, a sum of the constituents’ creep response divided by the cross-sectional area fraction determines the total creep response. Particulates: \epsilon_{cr}=\sum_{i=1}M_i\epsilon_{cr,i} Fibers: \epsilon_{cr}=(\sum_{i=1}\frac{M_i}{\epsilon_{cr,i}})^{-1} where \epsilon_{cr} is the creep response and M_i is the constituent cross sectional area fraction.
Other mechanical properties In many CMC components the fibers are arranged as 2-dimensional (2D) stacked
plain or
satin weave fabrics. Thus the resulting material is
anisotropic or, more specifically,
orthotropic. A crack between the layers is not bridged by fibers. Therefore, the interlaminar
shear strength (ILS) and the strength perpendicular to the 2D fiber orientation are low for these materials.
Delamination can occur easily under certain mechanical loads. Three-dimensional fiber structures can improve this situation (see micrograph above). The
compressive strengths shown in the table are lower than those of conventional ceramics, where values above 2000 MPa are common; this is a result of porosity. The composite structure allows high dynamical loads. In the so-called low-
cycle-fatigue (LCF) or high-cycle-fatigue (HCF) tests the material experiences cyclic loads under tensile and compressive (LCF) or only tensile (HCF) load. The higher the initial stress the shorter the lifetime and the smaller the number of cycles to rupture. With an initial load of 80% of the strength, a SiC/SiC sample survived about 8 million cycles (see figure). The
Poisson's ratio shows an anomaly when measured perpendicular to the plane of the fabric because interlaminar cracks increase the sample thickness.
Thermal and electrical properties The thermal and electrical properties of the composite are a result of its constituents, namely fibers, matrix, and pores as well as their composition. The orientation of the fibers yields anisotropic data. Oxide CMCs are very good
electrical insulators, and because of their high porosity, their
thermal insulation is much better than that of conventional oxide ceramics. The use of carbon fibers increases the
electrical conductivity, provided the fibers contact each other and the voltage source. The silicon carbide matrix is a good thermal conductor. Electrically, it is a
semiconductor, and its
resistance therefore decreases with increasing temperature. Compared to (poly)crystalline SiC, the amorphous SiC fibers are relatively poor conductors of heat and electricity.
Comments for the table: (p) and (v) refer to data parallel and vertical to fiber orientation of the 2D-fiber structure, respectively. LSI material has the highest
thermal conductivity because of its low porosityan advantage when using it for brake discs. These data are subject to scatter depending on details of the manufacturing processes. Conventional ceramics are very sensitive to
thermal stress because of their high Young's modulus and low elongation capability. Temperature differences and low
thermal conductivity create locally different elongations, which together with the high Young's modulus generate high stress. This results in cracks, rupture, and brittle failure. In CMCs, the fibers bridge the cracks, and the components show no macroscopic damage, even if the matrix has cracked locally. The application of CMCs in brake disks demonstrates the effectiveness of ceramic composite materials under extreme thermal shock conditions.
Corrosion properties Data on the
corrosion behaviour of CMCs are scarce except for
oxidation at temperatures above 1000 °C. These properties are determined by the constituents, namely the fibers and matrix. Ceramic materials, in general, are very stable to corrosion. The broad spectrum of manufacturing techniques with different sintering additives, mixtures, glass phases, and porosities are crucial for the results of corrosion tests. Less
impurities and exact
stoichiometry lead to less corrosion. Amorphous structures and non-ceramic chemicals frequently used as sintering aids are starting points of corrosive attack. ;Alumina Pure alumina shows excellent corrosion resistance against most chemicals. Amorphous glass and silica
phases at the grain boundaries determine the speed of corrosion in concentrated
acids and
bases and result in
creep at high temperatures. These characteristics limit the use of alumina. For molten metals, alumina is used only with gold and platinum. ;Alumina fibers These fibers demonstrate corrosion properties similar to alumina, but commercially available fibers are not very pure and therefore less resistant. Because of creep at temperatures above 1000 °C, there are only a few applications for oxide CMCs. ;Carbon The most significant corrosion of carbon occurs in the presence of
oxygen above about . It burns to form
carbon dioxide and/or
carbon monoxide. It also oxidizes in strong oxidizing agents like concentrated
nitric acid. In molten metals, it dissolves and forms metal
carbides. Carbon fibers do not differ from carbon in their corrosion behavior. ;Silicon carbide Pure silicon carbide is one of the most corrosion-resistant materials. Only strong bases, oxygen above about , and molten metals react with it to form carbides and
silicides. The reaction with oxygen forms and , whereby a surface layer of slows down subsequent oxidation (
passive oxidation). Temperatures above about and a low
partial pressure of oxygen result in so-called
active oxidation, in which CO, and gaseous SiO are formed causing rapid loss of SiC. If the SiC matrix is produced other than by CVI, corrosion-resistance is not as good. This is a consequence of porosity in the amorphous LPI, and residual silicon in the LSI-matrix. ;Silicon carbide fibers Silicon carbide fibers are produced via pyrolysis of organic polymers, and therefore their corrosion properties are similar to those of the silicon carbide found in LPI-matrices. These fibers are thus more sensitive to bases and oxidizing media than pure silicon carbide. ==Applications==