Category:Multivariate calculus

From Biocrawler, the free encyclopedia.

Multivariate calculus is the field of mathematics in which the results of differential and integral calculus are extended to contexts requiring the use of functions of several variables.

For more information, see the main article about Multivariate calculus.

Subcategories

There are 3 subcategories to this category.

C

• Complex analysis

P

• Partial differential equations

V

• Vector calculus

Articles in category "Multivariate calculus"

There are 47 articles in this category.

* Multivariate calculus C Clairaut's theorem Closed and exact differential forms Contact (mathematics) Contour line Critical point (mathematics) Critical value Curvature D D'Alembert operator Differential form Differential operator Directional derivative Double integral E An elegant rearrangement of a conditionally convergent iterated integral Equipotential surface

E cont. Exterior derivative F Frenet-Serret formulas G Gauss's law H Helmholtz decomposition Hessian matrix Hodge dual I Implicit function theorem Implicit surface Infinitesimal transformation Inverse function theorem Isoperimetry J Jacobian L Lagrange multipliers Laplace operator Level set M Monkey saddle

M cont. Multipole moments P Parametric equation Partial derivative Partial differential equation Potential S Saddle point Sard's lemma Scalar field Scalar potential Scalar resolute Submersion Substantive derivative Surface integral Symmetry of second derivatives T Total derivative V Volume integral

Wikipedia (http://en.wikipedia.org/wiki/Main_Page) Category:Multivariate_calculus (http://en.wikipedia.org/wiki/Category:Multivariate_calculus) version history (http://en.wikipedia.org/w/index.php?title=Category:Multivariate_calculus&action=history) GNU Free Documentation Lizenz (http://en.wikipedia.org/wiki/Wikipedia:Text_of_the_GNU_Free_Documentation_License) CC-by-sa (http://creativecommons.org/licenses/by-sa/2.5/)

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