

Complex analysis and mathematical physics
December 8, 2015 16:00–18:00, Moscow, Steklov Mathematical Institute, Room 430 (8 Gubkina)






On the dimension of spaces of solutions of the noncommutative
unitary sigmamodel.
A. V. Domrin^{} ^{} Lomonosov Moscow State University

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Abstract:
There is a longstanding conjecture that the complex
dimension of the space of all solutions (of the model in the title)
having normalized energy $e$, canonical rank $r$ and minimal uniton
number $u$, is equal to $r$. We plan to give a proof of (a sharpened
version of) this conjecture in the case when $u=2$ and discuss
related topics.
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