Category:Multivariate calculus

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.

Subcategories

There are 2 subcategories to this category.

C

• Complex analysis

P

• Partial differential equations

Articles in category "Multivariate calculus"

There are 65 articles in this category.

Multivariate calculus C Clairaut's theorem Closed and exact differential forms Contact (mathematics) Contour line Critical point Critical value Curl Curvature D D'Alembertian operator Del Differential form Differential operator Directional derivative Divergence Divergence theorem Double integral E An elegant rearrangement of a conditionally convergent iterated integral Equipotential surface Exterior derivative F Frenet-Serret formulas

F cont. Fundamental theorem of vector analysis G Gauss's law Gradient Green's identities Green's theorem H Helmholtz decomposition Hessian matrix Hodge dual I Implicit function theorem Implicit surface Infinitesimal transformation Inverse function theorem Irrotational vector field Isoperimetry J Jacobian L Lagrange multipliers Lamellar vector field Laplace operator Laplacian vector field Level set M Monkey saddle N Nabla in cylindrical and spherical coordinates

P Parametric equation Partial derivative Partial differential equation Path integral Potential S Saddle point Sard's lemma Scalar potential Solenoidal vector field Stokes theorem Submersion Substantive derivative Surface integral Surface normal Symmetry of second derivatives T Total derivative V Vector calculus Vector field Vector fields in cylindrical and spherical coordinates Vector operator Vector potential Volume integral