Introduction

ASTM C848 is a standard test method that outlines procedures for determining Young’s modulus, shear modulus, and Poisson’s ratio of ceramic whitewares using a nondestructive resonance technique. The most significant technique in ceramics is to check for mechanical properties, including stiffness, elasticity, and deformation under stress. This test gives considerable information about the ceramic sample using the natural resonance frequency of the test specimen, which will help evaluate all these properties accurately without any damage or deformation of the sample. The data obtained allows engineers and material scientists to ensure that ceramics meet specific mechanical requirements for applications that demand high durability and minimal deformation, such as structural, insulating, and refractory applications. This standard test is widely used in quality control, materials research, and design to assess the suitability of ceramics in diverse industrial applications.

Scope

Ceramic whiteware specimens have specific mechanical resonance frequencies. Comprehending the test specimen’s mass, elastic moduli, and geometry contributes to calculating a material’s resonance frequency. You can compute elastic characteristics using resonance frequency values. Use the resonance frequency in the flexural vibration mode to calculate Young’s modulus. The dynamic shear modulus, also called the modulus of rigidity, is computed using torsional resonance vibrations. This test method determines whether a material meets specifications in quality control.

Procedure

The ASTM C848 test method uses the resonance frequency of test bars to measure the elastic characteristics of ceramics. Test specimens’ resonance frequencies are ascertained by stimulating them at various frequencies until a specific frequency corresponding to the specimen’s inherent resonance frequency is found. It is a trial-and-error method. A transducer excites the specimens; it converts a set of electric signals into a mechanical vibration that makes the specimen vibrate. Another transducer converts the vibration from the specimen into an electric signal, shown on an oscilloscope screen. The specimen’s mass, size, and resonance frequency determine Young’s and shear modulus.

Sample Size

The following are the technical specifications of ASTM C848:

Sample sizeTo avoid coupling effects, the specimens should be rectangular or circular in cross-section and have a minimum mass of 5 g.
Sample shapeThe sample surfaces of ASTM C 848 should be flat, and opposite surfaces should be parallel within 0.02 mm.  
Sample dimensionThe specimen should size 125 by 15 by 6 mm for rectangular bars and 125 by 10 to 12 mm for circular bars. 

Result

ASTM C848 is a standard test method for determining Young’s modulus, shear modulus, and Poisson’s ratio of ceramic whitewares.

  • By comparing these moduli and Poisson’s ratios against typical values, engineers can determine whether a ceramic material meets the mechanical requirements for specific applications, such as electrical insulators, structural components, or refractory materials.
  • Variations in modulus values may indicate differences in the ceramic material’s microstructure, porosity, or crystalline phases, aiding in quality control and material selection.

Conclusion

ASTM C848 allows for the testing of ceramic whiteware that is homogenous, elastic, and isotropic. Since voids or cracks indicate inhomogeneities in the material, this approach cannot test such materials. It can only test materials that can be prepared in an appropriate geometry. The ASTM C848 test doesn’t do any damage. The specimen undergoes only slight strains, with stress applied and removed over hundreds of microseconds. A specimen with a specific mass and geometry has a range of permissible resonance frequencies identified. A specimen is rejected if its frequency is outside of this range.

FAQs

What is the standard test method for Young's modulus?

The ASTM E111 test measures the structural materials' Young's, tangent, and chord modulus. The computations obtained from this approach describe the elastic and compliance properties of structural materials.

What is the relationship between Young's and shear modulus and Poisson's ratios?

The correct relationship between Young's modulus (Y), shear modulus (G), and Poisson's ratio (μ) is Y=2G(1+μ) Q. A bar made of material whose Young's modulus is equal to E and Poisson's ratio to μ is subjected to the hydrostatic pressure p

What is the difference between shear modulus and Young's modulus?

Shear modulus is concerned with deformation due to forces applied parallel to a material's surface, causing it to shear. In contrast, Young's Modulus pertains to deformation due to forces applied perpendicularly to a material's surface, causing it to stretch or compress.


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