# Inverse function/Related Articles

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- Artin-Schreier polynomial [r]: A type of polynomial whose roots generate extensions of degree
*p*in characteristic*p*.^{[e]} - Biholomorphism [r]: Property of a holomorphic function from to

characterized in that there exist holomorphic function
**:**
and . ^{[e]}

- Bijective function [r]: A function in which each possible output value corresponds to exactly one input value.
^{[e]} - Conjugation (group theory) [r]: The elements of any group that may be partitioned into conjugacy classes.
^{[e]} - Equation (mathematics) [r]: A mathematical relationship between quantities stated to be equal, seen as a problem involving variables for which the solution is the set of values for which the equality holds.
^{[e]} - Group (mathematics) [r]: Set with a binary associative operation such that the operation admits an identity element and each element of the set has an inverse element for the operation.
^{[e]} - Homeomorphism [r]: A function that maps one topological space to another with the property that it is bijective and both the function and its inverse are continuous with respect to the associated topologies.
^{[e]} - Identity function [r]: The function from a set to itself which maps each element to itself.
^{[e]} - Lambert W function [r]: Used to solve equations in which the unknown appears both outside and inside an exponential function or a logarithm.
^{[e]} - Newton's method [r]: Technique to approximate the roots of an equation by the methods of the calculus.
^{[e]} - Quadratic equation [r]: An equation of the form
*ax*^{2}+*bx*+*c*= 0 where*a*,*b*and*c*are constants.^{[e]} - Rigid motion [r]: A transformation which preserves the geometrical properties of the Euclidean spacea distance-preserving mapping or isometry.
^{[e]} - Special function [r]: Various families of solution functions corresponding to cases of the hypergeometric equation or functions used in the equation's study, such as the gamma function.
^{[e]}