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Differential forms have become invaluable tools for many fields of sciences and engineering; see [1, 2] for more details.
Fractional differential equations have gained considerable importance due to their varied applications in many fields of sciences and engineering.
Such information measures are particularly useful for the understanding of systems complexity in many fields of sciences, business and engineering.
Coupled boundary conditions appear in the study of reaction-diffusion equations and Sturm-Liouville problems, and they have applications in many fields of sciences and engineering such as thermal conduction and mathematical biology (see for example [22 28]).
The problems of this type are important in many fields of sciences, notably the fields of electromagnetism, astronomy, and fluid dynamics, because they can be used to accurately describe the behavior of electric, gravitational, and fluid potentials.
Among a large number of the fractional integral operators developed, due to applications in many fields of sciences, the Riemann-Liouville fractional integral operator and Hadamard fractional integral operator have been extensively investigated.
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Wallace contributed to many fields of science.
Dr. Hormander's work helped clarify solutions to a wide class of differential equations that are important to many fields of science and mathematics.
His research, often conducted with his older brother, Eugene, an ecologist at the University of Georgia, who died on Aug. 10 at 88, led to the formation of many fields of science, including systems ecology, ecological economics and ecological engineering.
Like many fields of science, astronomy has become digitized and data rich in recent years, making it an ideal proving ground for advanced computing techniques in data mining, visualization and searching.
Memristive neural networks are studied across many fields of science.
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