Abstract
The yield strength and elastic modulus of amorphous Ni 78Si 10B 12 alloys, dispersed with 4–5 μm sized particles of WC, was measured as a function of the volume fraction ( V f ). Within experimental error, Young's modulus ( E c ) measured by an ultrasonic method, increased linearly with V f according to the rule of mixtures: E c = E m (1 − V f ) + E p V f , where E m and E p are Young's modulus of the matrix and the second phase, respectively. The yield stress ( σ yc ) of the composite, measured in bending, was found to increase linearly with V f . For V f = 18.2%, the highest volume fraction investigated, σ yc was 2.2 times higher than the yield stress ( σ ym ) of the nondispersed matrix material. Experimentally, the ratio of E c to σ yc was found to be independent of V f and to be approximately 60. Thus, the yield stress, σ yc of the dispersed alloy various with volume fraction approximately as: σ yc = σ ym {1 + V f ( E p / E m − 1)}. The above dependence of the yield stress on V f corresponds to a rule of mixture in which the yield stress of the second phase must exceed the value of σ ym ( E p / E m ) or about 1000 kg/mm 2. Comparison with the experimentally measured value for the compressive yield stress of sintered 3% Co-WC indicate that elastic stresses in excess of 1000 kg/mm 2 might be reached in small WC particles.
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