Flervariabel  Analys

 

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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