Multivariate calculus: functions of two or three variables, approximating functions, partial differentiation, directional derivatives, multiple integration.
BHP unveiled a cost calculus that features synergistic savings of $3.7 billion in the seven years following the acquisition through elimination of duplicate functions as well as procurement-related and operating efficiencies.
This was further extended by Kiryakova and Saigo [3] and Kiryakova [4, 5] to the operators of the generalized fractional calculus (GFC) consisting of product functions of the Gaussian function, generalized hypergeometric functions, G-functions, Wright functions and Fox-Wright generalized functions as well as rendering integral representations by means of Fox H-functions and the Meijer G-function.
Fractional calculus is nearly as old as the classical calculus [1].
Fractional calculus refers to integration or differentiation of fractional order, the origin of fractional calculus is as old as calculus.
The rest of the deductions in the full polyadic predicate calculus, as well as all of those in the monadic predicate calculus and propositional calculus, measure 0, (see Sequoiah-Grayson 2008).
There is another, nonfinancial calculus as well.
But surely, there was a political calculus as well.
This is the mathematical basis behind much of calculus, as arbitrary functions can be composed of many small lines, where shorter lines lead to more precision.
Differential and integral calculus of functions in several variables, line and surface integrals as well as the theorems of Green, Stokes, and Gauss.
All calculus studies functions to see how they change, using functions to map real-world relationships.
