single-valued function

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Noun1.single-valued function - (mathematics) a mathematical relation such that each element of a given set (the domain of the function) is associated with an element of another set (the range of the function)single-valued function - (mathematics) a mathematical relation such that each element of a given set (the domain of the function) is associated with an element of another set (the range of the function)
multinomial, polynomial - a mathematical function that is the sum of a number of terms
math, mathematics, maths - a science (or group of related sciences) dealing with the logic of quantity and shape and arrangement
mathematical relation - a relation between mathematical expressions (such as equality or inequality)
expansion - a function expressed as a sum or product of terms; "the expansion of (a+b)^2 is a^2 + 2ab + b^2"
inverse function - a function obtained by expressing the dependent variable of one function as the independent variable of another; f and g are inverse functions if f(x)=y and g(y)=x
Kronecker delta - a function of two variables i and j that equals 1 when i=j and equals 0 otherwise
metric, metric function - a function of a topological space that gives, for any two points in the space, a value equal to the distance between them
transformation - (mathematics) a function that changes the position or direction of the axes of a coordinate system
isometry - a one-to-one mapping of one metric space into another metric space that preserves the distances between each pair of points; "the isometries of the cube"
operator - (mathematics) a symbol or function representing a mathematical operation
circular function, trigonometric function - function of an angle expressed as a ratio of the length of the sides of right-angled triangle containing the angle
threshold function - a function that takes the value 1 if a specified function of the arguments exceeds a given threshold and 0 otherwise
exponential, exponential function - a function in which an independent variable appears as an exponent
Based on WordNet 3.0, Farlex clipart collection. © 2003-2012 Princeton University, Farlex Inc.
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References in periodicals archive
The interface profile function [zeta]([x.sub.1]) is assumed to be a single-valued function of [x.sub.1] that is differentiable and constitutes a random process.
The economic definition of marginal value [MY.sub.X] of this indicator is given by the first derivative of (6) and is supposed to be a single-valued function.
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