Topic | Date | Details | Speaker | Room |
---|---|---|---|---|

Introduction | 25.9. | Singularities, Stable mappings, Preparation theorems (notes) | Jan-David | WN S607 |

Stability | 2.10. | Definition, Mather's stability criterion (Elena's notes) | Wouter | WN S607 |

Preparation theorems | 16.10. | Weierstrass preparation theorem (notes) | Lorenzo | WN S607 |

9.10. | Malgrange preparation theorem (notes, Jan-David's notes) | Eddie | WN S607 | |

Stability | 23.10. | Examples for stability and normal forms (notes) | Elena | HG 0G10 |

Preparation theorems | 30.10. | Algebraic version of Malgrange's preparation theorem (notes, Jan-David's notes) | Berry | WN S607 |

6.11. | Proof of the generalised Malgrange preparation theorem (notes) | Jan-David | WN S607 | |

Thom-Boardman invariants | 13.11. | Generic Mappings between 2-Manifolds (Elena's notes) | Chris | WN S607 |

20.11. | The Thom-Boardman Stratification (notes) | Thomas | WN S607 | |

Classification of equidimensional stable maps for n<=4 |
27.11. | The local ring of a singularity | Eddie | WN S607 |

4.12. | No MINDS | WN S607 | ||

Personal Research Talks | 11.12. | Listing Number Fields | Casper | WN M607 |

18.12. | Computing conductors of Frey curves | Joey | WN M607 |

- Golubitsky, Guillemin: Stable Mappings and Their Singularities
- BroĢcker, Lander: Differentiable Germs and Catastrophes
- Remizov: A Brief Introduction to Singularity Theory
- Mond: Lectures on Singularities of Mappings