| Intrigue Holonomic approximation: Jets and holonomy |
| Thom transversality theorem Holonomic approximation |
| Applications Differential relations and Gromov's $h$-principle: Differential relations |
| Homotopy principle Open Diff $V$-invariant differential relations |
| Applications to closed manifolds |
| The homotopy principle in symplectic geometry: Symplectic and contact basics |
| Symplectic and contact structures on open manifolds |
| Symplectic and contact structures on closed manifolds |
| Embeddings into symplectic and contact manifolds |
| Microflexibility and holonomic $\mathcal{R}$-approximation |
| First applications of microflexibility |
| Microflexible $\mathfrak{U}$-invariant differential relations |
| Further applications to symplectic geometry |
| Convex integration: One-dimensional convex integration |
| Homotopy principle for ample differential relations |
| Directed immersions and embeddings |
| First order linear differential operators Nash-Kuiper theorem |
| Bibliography |
| Index |
| Intrigue Holonomic approximation: Jets and holonomy |
| Thom transversality theorem Holonomic approximation |
| Applications Differential relations and Gromov's $h$-principle: Differential relations |
図書
