Examples of 'real-valued function' in a sentence

Meaning of "real-valued function"

A real-valued function is a mathematical function that assigns real numbers (values from the set of real numbers) as outputs or results. It is a mapping from a set of real numbers as inputs to another set of real numbers as outputs

How to use "real-valued function" in a sentence

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real-valued function
Let f be a real-valued function defined on an interval.
Calculate the left limit of a real-valued function at x0.
Let f be a real-valued function of a real variable.
Efficient algorithm for finding approximations to the zeros ( or roots ) of a real-valued function.
Let f be a continuous real-valued function defined on a closed interval.
In computational engineering, Luus-Jaakola ( LJ ) denotes a heuristic for global optimization of a real-valued function.
The limit of a real-valued function of a real variable is as follows.
The complex Hermitian case is similar ; there f ( x ) x * M x is a real-valued function of 2n real variables.
The limit of a real-valued function of several real variables is as follows.
Assume that u is a continuously differentiable real-valued function on Rn with compact support.
A real-valued function is defined to be a convex function if its epigraph is a convex set.
Suppose f is a continuous real-valued function defined on the real interval.
A continuous real-valued function with a compact domain always has a maximum point and a minimum point.
Conversely, suppose that φ is a smooth real-valued function on M in a neighborhood of pp.
A smooth real-valued function on a manifold M is a Morse function if it has no degenerate critical points.

See also

A space is pseudocompact if every continuous real-valued function on the space is bounded . σ-compact.
A continuous real-valued function on a compact space is bounded and attains its bounds.
The potential V ( x ) is a real-valued function.
Weierstrass function, a real-valued function on the real line, that is continuous everywhere but differentiable nowhere.
Let f { \ displaystyle f } be a real-valued function of a real variable.
Is a real-valued function with continuous first partial derivatives,.
The function must be a real-valued function of a fixed number of real-valued inputs.
If a real-valued function on is Riemann-integrable, it is Lebesgue-integrable.
In mathematics, a level set of a real-valued function f of n real variables is a set of the form.
Any smooth real-valued function H on a symplectic manifold can be used to define a Hamiltonian system.
For simplicity, in this article a real-valued function of a real variable will be simply called a function.
If a real-valued function f { \ displaystyle f } is continuous on.
Again, let f be a real-valued function of a real variable.
Let f be a real-valued function defined on a subset S of the real line.
A classical phase space contains a real-valued function in 6N dimensions ( each particle contributes 3 spatial coordinates and 3 momenta ).
Let f be a real-valued function defined on all of ( a, b ) except possibly at p itself.
Let f ( x ) be a real-valued function of a real variable.
For example, the real-valued function f of two real variables defined by.
Consider a smooth real-valued function of two variables, say f ( x, y ) where x and y are real numbers.
The transform of a real-valued function ( xRE+ xRO ) is the even symmetric function XRE+ i XIO.

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