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Talks by Martin Traizet

Higher genus helicoids

Université François Rabelais

I will talk about the existence of higher genus helicoids in $\mathbb{S}^2\times \mathbb{R}$ and $\mathbb{R}^3$ . This is a joint work with David Hoffman and Brian White.

Gluing infinitely many minimal surfaces together

Université François Rabelais

Gluing is a well established procedure to construct examples of minimal surfaces. In the past year I have been interested in developping tools to glue infinitely many minimal surfaces together. In this talk I will describe several families of minimal surfaces of theoretical interest that were constructed along the way. Then I will explain some of the technicalities involved in this kind of project, including a connection with some discrete analysis problems on graphs.

Seminario de Matemáticas (1ª Planta, Sección de Matemáticas)

A quasi-periodi minimal surface

Université François Rabelais

El autor, en colaboración con Laurent Mazet, presenta la construcción de una superficie minimal embebida en el producto llano $\mathbb{R}^2\times\mathbb{S}^1$ que es casi-periódica pero no periódica.

Compactness results for families of minimal surfaces

Université François Rabelais

Construction of triply periodic minimal surfaces

Université François Rabelais

Martin Traizet

Université François Rabelais

Number of talks
6
Number of visits
4
Last visit
Personal website
Profile in Mathscinet
[Mathscinet]
Profile in Zentralblatt
[zentralblatt]
Country of origin
Francia

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