Differintegral
In fractional calculus, an area of applied mathematics, the differintegral is a combined differentiation/integration operator. Applied to a function ƒ, the q-differintegral of f, here denoted by D q f {\displaystyle \mathbb {D} ^{q}f} is the fractional derivative (if q > 0) or fractional integral (if q < 0). If q = 0, then the q-th differintegral of a function is the function itself. In the context of fractional integration and differentiation, there are several legitimate definitions of the differintegral.
Words
This table shows the example usage of word lists for keywords extraction from the text above.
Word | Word Frequency | Number of Articles | Relevance |
---|---|---|---|
differintegral | 5 | 6 | 0.755 |
fractional | 5 | 505 | 0.511 |
q | 5 | 10383 | 0.345 |
differentiation | 3 | 1665 | 0.267 |