Index V
-
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)
- variational operator §2.3(i)
- vector
- vector-valued functions §1.6—§1.6(v), see also parametrized surfaces.
-
vectors §1.6, see also vector-valued functions.
- angle §1.6(i)
-
cross product
§1.6(i)
- right-hand rule §1.6(i)
- dot product §1.6(i)
- Einstein summation convention §1.6(ii)—§1.6(ii)
- Levi-Civita symbol §1.6(ii)
- magnitude §1.6(i)
- notations §1.6, §1.6(ii)
- right-hand rule for cross products §1.6(i)
- scalar product, see dot product.
- unit §1.6(i)
- vector product, see cross product.
- Verblunsky coefficients §18.33(vi)
- Verblunsky’s theorem §18.33(vi)
-
vibrational problems
- Mathieu functions 1st item, 3rd item, §28.33(ii)
-
Voigt functions
- applications §7.21
- computation §7.22(iv)
- definition §7.19(i)
- graphs Figure 7.19.1, Figure 7.19.1, Figure 7.19.1, Figure 7.19.2, Figure 7.19.2, Figure 7.19.2
- properties §7.19(iii)
- relation to line broadening function §7.19(i)
- tables 2nd item
-
von Staudt–Clausen theorem
- Bernoulli numbers §24.10(i)
-
Voronoi’s congruence
- Bernoulli numbers §24.10(iii)
