Notations V

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

$\mathop{\mathcal{V}\/}\nolimits\!\left(\NVar{f}\right)$: total variation; 1.4.33
$V(\NVar{x})=\sqrt{\pi}\mathop{\mathrm{Ai}\/}\nolimits\!\left(x\right)$: notation used by Fock (1945); §9.1
(with $\mathop{\mathrm{Ai}\/}\nolimits\!\left(\NVar{z}\right)$ : Airy function and $\pi$ : the ratio of the circumference of a circle to its diameter)
$\mathop{\mathcal{V}_{\NVar{a,b}}\/}\nolimits\!\left(\NVar{f}\right)$: total variation; 1.4.33
$V_{\NVar{m}}(\NVar{t})$: generalized Airy function; §9.13(i)
$\overline{V}_{\NVar{m}}(\NVar{t})$: generalized Airy function; §9.13(i)

$\mathop{V_{\NVar{n}}\/}\nolimits\!\left(\NVar{x}\right)$: Chebyshev polynomial of the third kind; Table 18.3.1
$\mathop{V\/}\nolimits\!\left(\NVar{a},\NVar{z}\right)$: parabolic cylinder function; §12.2(i)
$\mathop{\mathsf{V}\/}\nolimits\!\left(\NVar{x},\NVar{t}\right)$: Voigt function; 7.19.2
$V(\NVar{a},\NVar{b},\NVar{z})=e^{z}\mathop{U\/}\nolimits\!\left(a,b,-z\right)$: notation used by Olver (1997b, p. 256); §13.1
(with $\mathop{U\/}\nolimits\!\left(\NVar{a},\NVar{b},\NVar{z}\right)$ : Kummer confluent hypergeometric function and $\mathrm{e}$ : base of exponential function)