1 - 10 of 35 for GradSearch Results
Grad   (Built-in Mathematica Symbol)
Grad[f, {x_1, ..., x_n}] gives the gradient (\[PartialD]f/\[PartialD]x_1, ..., \ \[PartialD]f/\[PartialD]x_n). Grad[f, {x_1, ..., x_n}, chart] gives the gradient in the ...
Vector Analysis   (Mathematica Guide)
Building on Mathematica's powerful capabilities in calculus and algebra, Mathematica 9 introduces support for vector analysis. Vectors in any dimension are supported in ...
Vector Analysis   (Mathematica Tutorial)
Vector analysis forms the basis of many physical and mathematical models. Mathematica can compute the basic operations of gradient, divergence, curl, and Laplacian in a ...
Packages for Symbolic Mathematics   (Mathematica Tutorial)
There are many Mathematica packages that implement symbolic mathematical operations. Here are a few examples drawn from the standard set of packages distributed with ...
VectorAnalysis`   (Mathematica Compatibility Information)
As of Version 9, the functionality of the Vector Analysis Package has been integrated into the Mathematica kernel.
Automatic Loading of Packages   (Mathematica Tutorial)
Other tutorials have discussed explicit loading of Mathematica packages using <<package and Needs[package]. Sometimes, however, you may want to set Mathematica up so that it ...
Laplacian   (Built-in Mathematica Symbol)
Laplacian[f, {x_1, ..., x_n}] gives the Laplacian \[PartialD]^2 f/\[PartialD]x_1 2 + ... + \[PartialD]^2 f/\ \[PartialD]x_n 2 . Laplacian[f, {x_1, ..., x_n}, chart] gives the ...
Operators   (Mathematica Tutorial)
Some operators used in basic arithmetic and algebra. Note that the  for ∖[Cross] is distinguished by being drawn slightly smaller than the × for ∖[Times]. Interpretation of ...
Div   (Built-in Mathematica Symbol)
Div[{f_1, ..., f_n}, {x_1, ..., x_n}] gives the divergence \[PartialD]f_1/\[PartialD]x_1 + ... + \[PartialD]f_n/\ \[PartialD]x_n. Div[{f_1, ..., f_n}, {x_1, ..., x_n}, chart] ...
Curl   (Built-in Mathematica Symbol)
Curl[{f_1, f_2}, {x_1, x_2}] gives the curl \[PartialD]f_2/\[PartialD]x_1 - \[PartialD]f_1/\[PartialD]x_2. Curl[{f_1, f_2, f_3}, {x_1, x_2, x_3}] gives the curl ...
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