Index des notations

$N_K$: Notations et conventions $T(X)$: 8.1.1 $\zeta_c$: 8.1.1 $T(f)$: 8.1.2 $T(X/Y)$: 8.1.3 $(\partial/\partial u^i)$: 8.1.5 $T'(X)$: 8.2.2 $df$: 8.2.2 $\langle \xi, df \rangle, D_\xi(f), \xi(f)$: 8.2.3 $\varphi^*\eta$: 8.2.6 $\varphi^*\omega$: 8.2.7 et 8.3.1 $^k\Omega^p(U; E)$: 8.3.1 $\omega|Y$: 8.3.1 $\omega \wedge \omega'$: 8.3.2 $i(\xi, \omega), i(\xi)\omega, i(\xi).\omega$: 8.3.2 $d\omega$: 8.3.5 $GL(E)$: 8.4.1 $\theta_\xi f$: 8.4.2 $[\xi, \eta]$: 8.5.1 $i(\psi, \omega), i(\psi)\omega, i(\psi).\omega$: 8.6.2 $F \otimes \mathbf{C}$: 8.8.2 $T'(X), T''(X)$: 8.8.3 $Alt^{p,q}(T(X); F)$: 8.8.4 $\omega_{p,q}$: 8.8.4 $d'\omega, d''\omega$: 8.8.5 $\partial/\partial z^k, \partial/\partial \bar{z}^k$: 8.8.10 $dz^A, d\bar{z}^A$: 8.8.10 $\alpha_+, \alpha_-, \Omega$: 9.1.4 $\rho, \Delta$: 9.1.5 $X_p$: 9.2.1 $T(X, Y)$: 9.2.8 $F'$: 9.3.7 $\xi^p$: 9.4.1 $\Lambda_p(x, y)$: 9.4.2 μ⊗n, μ⊗n: 10.1 mod(a): 10.1 Jac(f): 10.1.1 mod(ω)μ, |ω|: 10.1.6 ξ'ξ", ξ"ξ': 10.2.1 Or(E): 10.2.1 OrM: 10.2.2 λM = (OrM, {±1}, X, π): 10.2.2 X̃: 10.2.4 ξ₁ ⊗ ξ₂: 10.2.6 R̃M: 10.3.1 R̃X: 10.4.1 α(ω), ∫X g · ω, ∫A ω: 10.4.3 ω|Y: 10.4.3 ∂A: 11.1.2 et 11.3.2 T_a^+(A), T_a^-(A): 11.1.4 ω|∂A: 11.2.2 $u \perp (t_1, \ldots, t_p)$: 11.4.1 R̃π: 11.4.2 $\omega \perp (t_1, \ldots, t_p)$: 11.4.5 ∫_{π|A} ω, ∫_π ω: 11.4.6 j_x^k(f): 12.1.2 s(j), b(j): 12.1.2 J^k(X, Y), J_x^k(X, Y), J^k(X, Y)_y, J_x^k(X, Y)_y: 12.1.2 j' ◦ j: 12.1.4 r^{k', k'}(j): 12.1.5 j_x^∞(f), j_x^ω(f): 12.1.6 P_m(E; F): 12.2 Δ^m f(a), Δ_a^m(f), Δ_a^m(j): 12.2.1 Q^k(E, F): 12.2.2 T(j): 12.3.4 j^k(f): 12.3.7 J^k(f, g): 12.3.9 GL^k(E): 12.4.2 R^k(E, X): 12.4.3 P_x^k(π), P^k(π): 12.5.1 P^k(g): 12.5.3 P^k(E): 12.6.1 P^k(X): 12.6.2 P^k(u): 12.6.3 τ_m(γ'), τ_m(f), P_m(E; F): 12.6.7 TS^n(E), TS(E), TS^{(r)}(E), TS^{(r)+}(E): 13.1.1 γ_n(x): 13.1.1 ⟨f, t⟩: 13.1.2, 13.1.3, 13.2.2, 13.6.1

$\varphi_*(t)$: 13.1.4 $T_x^{(r)}(X), T_x^{(k)}(X), T_x^{(k)+}(X)$: 13.2.1 $\varepsilon_x$: 13.2.1 $⟨j, t⟩$: 13.2.2 $T_x^{(r)}(\varphi), \varphi_*$: 13.2.3, 13.6.1 $T^{(k)}(X), T^{(k)+}(X)$: 13.2.5 $(\Delta_\xi^\alpha)_a$: 13.2.6 $gr_k T_x^{(r)}(X), gr T_x^{(r)}(X)$: 13.3.1 $i, i_x, i_X, i_{x,x}$: 13.3.1 $i_k$: 13.3.1 $gr(\varphi_x)$: 13.3.5 $t_1 × t_2, t_1 \otimes t_2$: 13.4.1 $T_x^{(n)}(X_1, X_2)$: 13.4.5 $\Delta*, c$: 13.5.1 $\mathscr{G}^{(k)}(X)$: 13.6.1 $D^k(E, F)$: 14.1.1 $\mathscr{D}_U^{k,h}(E, F)$: 14.1.1 $ad(f)\theta$: 14.1.4 $\Delta^\alpha$: 14.1.6 $D_C^k(E, F)$: 14.1.7 $D'' \circ D'$: 14.1.8 $[D', D'']$: 14.1.8 $S^k(E, F)$: 14.2.1 $\sigma_k(D)$: 14.2.1 $Sym^k(M; N)$: 14.2.2 $\Omega, \widetilde{M}$: 14.3.1 $tD$: 14.3.2 $\Omega_1, G$: 14.3.4 $\Omega^p$: 14.4.2 $grad(f)$: 14.4.3 $C_R^{r,s}$: 15.1.1 $C_K^{r,\omega}$: 15.1.2 $C^{r,s}$: 15.1.1, 15.1.2, 15.1.6, 15.2.1 $\mathscr{S}_M^{r}(B)$: 15.3.1 $\mathscr{S}^{r}(B; N)$: 15.3.1 et 15.3.2 $\mathscr{Q}^{r}(X; Y)$: 15.3.3 $Diff^{r}(Y)$: 15.3.8