- 22-24 Rafael de la Llave, Maria Saprykina
- Nonconmutative coboundary equations over integrable systems
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May 24, 22
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Abstract. We prove an analog of Liv{s}ic theorem for real-analytic families of
cocycles over an integrable system with values in a Banach algebra
$\G$
or a Lie group.
Namely, we consider an
integrable dynamical system $f:\M quiv orus^d imes [-1,1]^d o
\M$, $f( heta, I)=( heta + I, I)$, and a real-analytic family of
cocycles $ta_ps : \M o \G$, indexed by a complex parameter $ps$ in an open ball $
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