\(\DeclarePairedDelimiterX{\Set}[2]{\{}{\}}{#1 \nonscript\;\delimsize\vert\nonscript\; #2}\) \( \DeclarePairedDelimiter{\set}{\{}{\}}\) \( \DeclarePairedDelimiter{\parens}{\left(}{\right)}\) \(\DeclarePairedDelimiterX{\innerproduct}[1]{\langle}{\rangle}{#1}\) \(\newcommand{\ip}[1]{\innerproduct{#1}}\) \(\newcommand{\bmat}[1]{\left[\hspace{2.0pt}\begin{matrix}#1\end{matrix}\hspace{2.0pt}\right]}\) \(\newcommand{\barray}[1]{\left[\hspace{2.0pt}\begin{matrix}#1\end{matrix}\hspace{2.0pt}\right]}\) \(\newcommand{\mat}[1]{\begin{matrix}#1\end{matrix}}\) \(\newcommand{\pmat}[1]{\begin{pmatrix}#1\end{pmatrix}}\) \(\newcommand{\mathword}[1]{\mathop{\textup{#1}}}\)
Needs:
N-Dimensional Space
›
Needed by:
Directional Derivatives
›
Multiobjective Optimization Problems
›
Multivariate Real Polynomials
›
Partial Derivatives
›
Real Function Epigraphs
›
Vector-Valued Multivariate Functions
›
Links:
Sheet PDF
›
Graph PDF
›
Multivariate Functions
Definition
A real-valued function whose domain is a subset of $\R ^d$ is called a
multivariate function
.
Multivariate Functions
Links:
Sheet PDF
›
Graph PDF
›
Needs:
N-Dimensional Space
›
Needed by:
Directional Derivatives
›
Multiobjective Optimization Problems
›
Multivariate Real Polynomials
›
Partial Derivatives
›
Real Function Epigraphs
›
Vector-Valued Multivariate Functions
›
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