% Jean-Pierre Demailly
% Universit\'e de Grenoble I, Institut Fourier
% \'Equations Diff\'erentielles et Analyse Num\'erique
% Collection Grenoble-Sciences, Presses Universitaires de Grenoble
% Index des notations

\input equa-mac.tex

\def\spc#1|{\kern12pt\dotfill\kern15pt #1\par}

\blankline\blankline\blankline
\hfill\title Index des notations|
\vglue7pc

{\parindent=0cm\parskip=0pt

$\Vert\quad\Vert_{[a,b]}$ \spc II Notations|
$\Vert\quad\Vert_2$ \spc II 5|
$\langle~~,~~\rangle$ \spc II 5|
$AB_{r+1}$ \spc IX 2.1|
$A_{m,n}$ \spc III 5.1|
$AM_{r+1}$ \spc IX 3.1|
$b_{n,i,r}$ \spc IX 2.1|
$b^*_{n,i,r}$ \spc IX 3.1|
$b_p$ \spc III 4.1|
$B_p(x)$ \spc III 4.1|
$\beta_r$ \spc IX 2.1, 2.3|
$\beta^*_r$ \spc IX 3.1, 3.3| 
$C([a,b])$ \spc II Notations|
$\gamma^*_r$ \spc IX 3.3|
$d(f,\cP_n)$ \spc II 3.1|
$d_2(f,g)$ \spc II 5|
$\Delta x$ \spc I 1.1|
$\Delta^kf_i$ \spc II 1.4|
$e^A$ \spc VII 2.2|
$e_n$ \spc VIII 1.1|
$E(f)$ \spc III 2.2|
$(E'_\lambda)$ \spc XI 1.3|
$(E^\perp)$ \spc VI 3.2|
$f[x_0,x_1,\ldots,x_n]$ \spc II 1.3|
$f^{[k]}$ \spc V 1.5|
$h_{\rm max}$ \spc V 2.2|
$j_n(x),~J_n(\theta)$ \spc II 3.2|
$K_N(t)$ \spc III 2.2|
$l_i(x),~L_i(x)$ \spc II 1.1|
$L_n$ \spc II 4.1|
$\Lambda_n$ \spc II 4.1|
$NC_l$ \spc III 1.2 (c)|
$\omega_f(t)$ \spc II 3.2, V 2.2|
$\omega_{i,j}$ \spc III 1.1|
$\omega_j$ \spc III 1.2|
$p_n(x)$ \spc II 1.1|
$p\!f_{n+1}$ \spc IX 4.1|
$\cP_n$ \spc II Notations|
$py_{n+1}$ \spc IX 4.1|
$\pi_{n+1}(x)$ \spc II 1.1|
$R(t,t_0)$ \spc VII 4.1|
$S$ \spc VIII 2.1, 2.3, IX 1.2|
$t_n(x)$ \spc II 1.5|
$w(x)$ \spc II 5|
$W(t)$ \spc VII 4.2|
$y'=f(t,y)$ \spc V 1.1|
$\zeta(s)$ \spc III 4.1|

}
\bye

