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♦V♦
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Z
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vacuum magnetic fields
toroidal functions
§14.31(i)
validated computing
§3.1(ii)
Vandermondian
¶
‣
§1.3(ii)
Van Vleck polynomials
definition
§31.15(i)
zeros
§31.15(ii)
Van Vleck’s theorem for continued fractions
¶
‣
§1.12(v)
variational operator
§2.3(i)
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)
vector
equivalent
§21.6(i)
norms
§3.2(iii)
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.
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)
vibrational problems
Mathieu functions
§28.33(ii)
,
§28.33(ii)
,
§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 7.19.2
,
Figure 7.19.2
properties
§7.19(iii)
relation to line broadening function
§7.19(i)
tables
§7.23(ii)
von Staudt–Clausen theorem
Bernoulli numbers
§24.10(i)
Voronoi’s congruence
Bernoulli numbers
§24.10(iii)