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  2. Isothermal transformation diagram - Wikipedia

    en.wikipedia.org/wiki/Isothermal_transformation...

    Diffusional transformations like austenite transforming to a cementite and ferrite mixture can be explained using the sigmoidal curve; for example the beginning of pearlitic transformation is represented by the pearlite start (P s) curve. This transformation is complete at P f curve. Nucleation requires an incubation time.

  3. Pole figure - Wikipedia

    en.wikipedia.org/wiki/Pole_figure

    "Texture" in the context of Materials Science means "crystallographic preferred orientation". If a polycrystalline material (i.e. a material composed of many different crystals or grains, like most metals, ceramics or minerals) has "texture" then that means that the crystal axes are not randomly (or, more correctly, uniformly) distributed.

  4. Materials science - Wikipedia

    en.wikipedia.org/wiki/Materials_science

    Materials science is a highly active area of research. Together with materials science departments, physics, chemistry, and many engineering departments are involved in materials research. Materials research covers a broad range of topics; the following non-exhaustive list highlights a few important research areas.

  5. Characterization (materials science) - Wikipedia

    en.wikipedia.org/wiki/Characterization...

    Characterization, when used in materials science, refers to the broad and general process by which a material's structure and properties are probed and measured. It is a fundamental process in the field of materials science, without which no scientific understanding of engineering materials could be ascertained.

  6. Category:Materials science - Wikipedia

    en.wikipedia.org/wiki/Category:Materials_science

    Materials science includes those parts of chemistry, mechanics, physics, geology and biology that deal with the properties of materials. It has components as an applied science ( Materials engineering ) where the properties studied are used industrially.

  7. Weibull modulus - Wikipedia

    en.wikipedia.org/wiki/Weibull_modulus

    It represents the width of a probability density function (PDF) in which a higher modulus is a characteristic of a narrower distribution of values. Use case examples include biological and brittle material failure analysis, where modulus is used to describe the variability of failure strength for materials.