Amaury Bittmann

activity

20152017

most citedDoubly-resonant saddle-nodes in

(C^{3}, 0)

and the fixed singularity at infinity in the Painlevé equations (part II): sectorial normalization

2 citations · 4 across the 4 of their papers we have counts for

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math.DS2017

Doubly-resonant saddle-nodes in (C^3,0) and the fixed singularity at infinity in Painlev{é} equations: analytic classification

Amaury Bittmann

In this work, we consider germs of analytic singular vector elds in (C^3,0) with an isolated and doubly-resonant singularity of saddle-node type at the origin. Such vector elds com…

math.DS2016★ 1 cited

Doubly-resonant saddle-nodes in $(C^{3}, 0)$ and the fixed singularity at infinity in the Painlevé equations (part III): local analytic classification

Amaury Bittmann

In this work, following [Bit15] and [Bit16a], we consider analytic singular vector fields in $(C^{3}, 0)$ with an isolated and doubly-resonant singularity of saddle-node ty…

math.DS2016★ 2 cited

Doubly-resonant saddle-nodes in $(C^{3}, 0)$ and the fixed singularity at infinity in the Painlevé equations (part II): sectorial normalization

Amaury Bittmann

In this work, following [Bit15], we consider analytic singular vector fields in $(C^{3}, 0)$ with an isolated and doubly-resonant singularity of saddle-node type at the ori…

math.DS2015★ 1 cited

Doubly-resonant saddle-nodes in $C^{3}$ and the fixed singularity at infinity in the Painlev{é} equations: formal classification

Amaury Bittmann

In this work we consider formal singular vector fields in $C^{3}$ with an isolated and doubly-resonant singularity of saddle-node typeat the origin. Such vector fields come from ir…

Doubly-resonant saddle-nodes in (C^3,0) and the fixed singularity at infinity in Painlev{é} equations: analytic classification

Doubly-resonant saddle-nodes in (C3,0) and the fixed singularity at infinity in the Painlevé equations (part III): local analytic classification

Doubly-resonant saddle-nodes in (C3,0) and the fixed singularity at infinity in the Painlevé equations (part II): sectorial normalization

Doubly-resonant saddle-nodes in C3 and the fixed singularity at infinity in the Painlev{é} equations: formal classification

Doubly-resonant saddle-nodes in $(C^{3}, 0)$ and the fixed singularity at infinity in the Painlevé equations (part III): local analytic classification

Doubly-resonant saddle-nodes in $(C^{3}, 0)$ and the fixed singularity at infinity in the Painlevé equations (part II): sectorial normalization

Doubly-resonant saddle-nodes in $C^{3}$ and the fixed singularity at infinity in the Painlev{é} equations: formal classification