Recently, perhaps due to the explosion in research within the fractional calculus setting, new developments in this theory of fractional q-difference calculus were made, specifically, q-analogs of the integral and differential fractional operators properties such as the q-Laplace transform, and q-Taylor's formula [11, 12].
More recently, maybe due to the explosion in research within the fractional differential calculus setting, new developments in this theory of fractional q-difference calculus were made, for example, q-analogues of the integral and differential fractional operators properties such as Mittage-Leffler function [17], just to mention some.
Recently, maybe due to the explosion in research within the fractional differential calculus setting, new developments in this theory of fractional q-difference calculus were made; for example, q-analogues of the integral and differential fractional operators properties such as the q-Laplace transform, q-Taylor's formula, Mittage-Leffler function [13 16], just to mention some.
Lost in that calculus is making sure that the process is the most efficient and cheapest for the small homeowner or business that uses that power.
"A great development of fractional calculus theory was made possible by the introduction of a number of variants of the Mittag-Leffler function since the early 1900s.
Since Al-Salam [10] and Agarwal [11] proposed the fractional q-difference calculus, new developments in this theory of fractional q-difference calculus have been made due to the explosion in research within the fractional differential calculus setting.
With regard to PCC, however, this calculus – already difficult to apply in a sufficiently precise and methodologically satisfactory way – is further complicated by the fact that the calculus must be made prior to conception, which can add great uncertainty and because one has to factor in the probability of conception, which is highly unclear in most cases.
"Calculus need not be made easy," read one of the motivational signs in Mr. Escalante's classroom.
However, systematic attempts to develop a formal calculus involving it were made only after Shannon's breakthrough.
It's rare for politicians to be so transparent about the calculus they're making.
