# Difference between revisions of "User:Yakovenko"

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− | + | == Hello World! == | |

− | + | My name is Sergei Yakovenko (Сергей Яковенко, סרגיי יעקובנקו). | |

− | + | I am a [http://www.math.osu.edu/~easwaran.1/augustine.html mathematician] curious about several things, mostly in [http://www.amazon.com/Lectures-Analytic-Differential-Equations-Mathematics/dp/0821836676 Analytic Theory of Ordinary Differential Equations]<ref>The draft of the textbook is [http://www.wisdom.weizmann.ac.il/~yakov/thebook1.pdf freely available].</ref> ([[Singularity|singularities]], [[limit cycle|limit cycles]], [[normal form|normal forms]], [[invariant manifold|invariant manifolds]], [[foliation|foliations]]). To understand these things, quite a number of areas of mathematics are required, among them [[Algebraic geometry|algebraic]] and [[analytic geometry]], [[Singularities of differentiable mappings|singularities of smooth and analytic maps]], [[Complex manifold|complex analysis]] in one and several variables, [[Dynamical system|dynamical systems]], [[integral geometry]] and even logic ([[o-minimal]] structures and [[model theory]]). | |

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+ | On a more formal level, I am usually assigned to review papers with the AMS classification codes as follows. | ||

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+ | Primary {{MSCwiki|34C05,34C07,34C08,34C10,34C20,34M03,34M10,34M35}}, Secondary{{MSCwiki|34C23,34M15,34M25,34M40,34M50,34M56}}. | ||

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+ | My "regular" [http://www.wisdom.weizmann.ac.il/~yakov home page] is at the [http://www.weizmann.ac.il Weizmann Institute, Rehovot (Israel)] and has free links to all my papers. For more dynamic purposes (e.g., seminar announcements, lecture notes for running lectures etc.) and occasional ranting I maintain a [http://yakovenko.wordpress.com blog], where you can leave comments or questions. | ||

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+ | ---- | ||

+ | <references/> |

## Latest revision as of 04:07, 6 May 2012

## Hello World!

My name is Sergei Yakovenko (Сергей Яковенко, סרגיי יעקובנקו).

I am a mathematician curious about several things, mostly in Analytic Theory of Ordinary Differential Equations^{[1]} (singularities, limit cycles, normal forms, invariant manifolds, foliations). To understand these things, quite a number of areas of mathematics are required, among them algebraic and analytic geometry, singularities of smooth and analytic maps, complex analysis in one and several variables, dynamical systems, integral geometry and even logic (o-minimal structures and model theory).

On a more formal level, I am usually assigned to review papers with the AMS classification codes as follows.

Primary 34C05,34C07,34C08,34C10,34C20,34M03,34M10,34M35, Secondary34C23,34M15,34M25,34M40,34M50,34M56.

My "regular" home page is at the Weizmann Institute, Rehovot (Israel) and has free links to all my papers. For more dynamic purposes (e.g., seminar announcements, lecture notes for running lectures etc.) and occasional ranting I maintain a blog, where you can leave comments or questions.

- ↑ The draft of the textbook is freely available.

**How to Cite This Entry:**

Yakovenko.

*Encyclopedia of Mathematics.*URL: http://encyclopediaofmath.org/index.php?title=Yakovenko&oldid=24350