26A24 Differentiation (functions of one variable): general theory, generalized derivatives, mean-value theorems [See also <a href="#code:28A15">28A15</a>]

26A27 Nondifferentiability (nondifferentiable functions, points of nondifferentiability), discontinuous derivatives

26A30 Singular functions, Cantor functions, functions with other special properties

26A33 Fractional derivatives and integrals

26A39 Denjoy and Perron integrals, other special integrals

26A42 Integrals of Riemann, Stieltjes and Lebesgue type [See also <a href="#code:28-XX">28-XX</a>]

26A45 Functions of bounded variation, generalizations

26A99 None of the above, but in this section

26B05 Continuity and differentiation questions

26B10 Implicit function theorems, Jacobians, transformations with several variables

26B15 Integration: length, area, volume [See also <a href="#code:28A75">28A75</a>, <a href="#code:51M25">51M25</a>]

26B20 Integral formulas (Stokes, Gauss, Green, etc.)

26B30 Absolutely continuous functions, functions of bounded variation

26B35 Special properties of functions of several variables, Hölder conditions, etc.

26B40 Representation and superposition of functions

26B99 None of the above, but in this section

26C05 Polynomials: analytic properties, etc. [See also <a href="#code:12Dxx">12Dxx</a>, <a href="#code:12Exx">12Exx</a>]

26C10 Polynomials: location of zeros [See also <a href="#code:12D10">12D10</a>, <a href="#code:30C15">30C15</a>, <a href="#code:65H05">65H05</a>]

26C15 Rational functions [See also <a href="#code:14Pxx">14Pxx</a>]

26C99 None of the above, but in this section

26Dxx Inequalities {For maximal function inequalities, see <a href="#code:42B25">42B25</a>; for functional inequalities, see <a href="#code:39B72">39B72</a>; for probabilistic inequalities, see <a href="#code:60E15">60E15</a>}

26D05 Inequalities for trigonometric functions and polynomials

26D07 Inequalities involving other types of functions

26D10 Inequalities involving derivatives and differential and integral operators

26D15 Inequalities for sums, series and integrals