Index V

♦A♦B♦C♦D♦E♦F♦G♦H♦I♦J♦K♦L♦M♦N♦O♦P♦Q♦R♦S♦T♦U♦V♦W♦Z♦

vacuum magnetic fields
- toroidal functions §14.31(i)
validated computing §3.1(ii)
Van Vleck polynomials
- definition §31.15(i)
- zeros §31.15(ii)
Van Vleck’s theorem for continued fractions §1.12(v)
Vandermondian §1.3(ii)
variation of parameters
- inhomogeneous differential equations §1.13(iii)
variation of real or complex functions §1.4(v)
- bounded §1.4(v)
- total §1.4(v)
variational operator §2.3(i)
vector
- equivalent §21.6(i)
- norms §3.2(iii)
vector-valued functions §1.6—§1.6(v), see also parametrized surfaces.
- curl §1.6(iii)
- del operator §1.6(iii)
- divergence §1.6(iii)
- divergence (or Gauss’s) theorem §1.6(v)
- gradient §1.6(iii)
- Green’s theorem
  - three dimensions §1.6(v)
  - two dimensions §1.6(iv)
- line integral §1.6(iv)
- path integral §1.6(iv)
- reparametrization of integration paths
  - orientation-preserving §1.6(iv)
  - orientation-reversing §1.6(iv)
- Stokes’ theorem §1.6(v)