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The National Programme on Technology Enhanced Learning (NPTEL) is an Indian e-learning platform for university-level science, technology, engineering, and mathematics (STEM) subjects. NPTEL is the largest e-repository in the world of courses in engineering, basic sciences and selected humanities and management subjects. [ 1 ]
The Advanced Materials and Processes Research Institute, Bhopal, formerly known as the Regional Research Laboratory, is a research laboratory in Bhopal, Madhya Pradesh in India. [1] It was established in May 1981.
SAMPE was formed by nine aerospace professionals from Southern California who were concerned with the lack of materials and need to economize. They formed a network of material and process engineers to provide a means for information exchange and to prevent the duplication of effort among companies working toward a common goal.
VAMAS stands for Versailles Project on Advanced Materials and Standards. It is a collaborative project that was initiated at the 1982 G7 Economic Summit in Versailles to develop and promote standards for the characterisation of advanced materials , including surfaces , interfaces , thin films , and nanostructures .
Applied mathematics is the application of mathematical methods by different fields such as physics, engineering, medicine, biology, finance, business, computer science, and industry. Thus, applied mathematics is a combination of mathematical science and specialized knowledge.
Science and Technology of Advanced Materials is a peer-reviewed scientific journal in materials science that was established in 2000. In 2008 it became an open access journal through the sponsorship of the National Institute for Materials Science (NIMS).
Advanced Materials is a weekly peer-reviewed scientific journal covering materials science. It includes communications, reviews, and feature articles on topics in chemistry, physics, nanotechnology, ceramics, metallurgy, and biomaterials. According to the Journal Citation Reports, the journal has a 2023 impact factor of 27.4. [1]
[5] [6] In practice, many applications require a more general way of modeling that is neither periodic nor statistically homogeneous. For this end the methods of the homogenization theory have been extended to partial differential equations, which coefficients are neither periodic nor statistically homogeneous (so-called arbitrarily rough ...