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Many material processes including surface modification and material fabrication depend on the mechanism by which polymers are adsorbed onto solid/liquid interfaces.
Scaled experimentation plays an important role in the analysis of many material processes and is particularly critical to powder compaction and related processes.
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Many materials, fabricating processes, and design approaches are employed.
Fractional derivatives supply a powerful tool in describing the memory and hereditary properties of many materials and processes [1, 2].
However, it is broadly known that many material-conversion processes impose an oblique load on the press.
It has been mainly due to the fact that fractional-order operators can exhibit the hereditary properties of many materials and processes.
As is well known, many materials and processes with memory or hereditary properties and nonclassical phenomena in engineering can be described by fractional calculus [10, 11].
Fractional differential equations also provide an excellent tool for the description of memory and hereditary properties of many materials and processes.
One of the important factors accounting for the popularity of the subject is that differential operators of fractional-order help to understand the hereditary phenomena in many materials and processes in a better way than the corresponding integer-order differential operators.
The recent trend in the mathematical modeling of several phenomena indicates the popularity of fractional calculus modeling tools due to the nonlocal characteristic of fractional-order differential and integral operators, which are capable of tracing the past history of many materials and processes; see, for instance, [1 13] and the references therein.
Numerous types of paper, plastic or combinations thereof can thus be sorted with up to 98% accuracy.For many materials the process of turning them back into useful raw materials is straightforward: metals are shredded into pieces, paper is reduced to pulp and glass is crushed into cullet.
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