Andrei Evgen'evich Mironov

New examples of Hamilton-minimal and minimal Lagrangian manifolds in and

We propose a new method for the construction of Hamiltonian-minimal and minimal Lagrangian immersions of some manifolds in

Sequence-structure relationships in yeast mRNAs.

C^n

Hamiltonian-minimal Lagrangian submanifolds in toric varieties

and in

Two-dimensional Pauli operator in a magnetic field

CP^n

Discrete analogues of Dixmier operators

. By this method one can construct, in particular, immersions of such manifolds as the generalized Kleins bottle

Commuting difference operators of rank two

K^n

Self-adjoint commuting differential operators of rank two

, the multidimensional torus,

On the non-relativistic two-dimensional purely magnetic supersymmetric Pauli operator

K^{n-1}\times S^1

2D-Schrödinger Operator, (2+1) evolution systems and new reductions, 2D-Burgers hierarchy and inverse problem data

,

On polynomial integrals of a mechanical system on a two-dimensional torus

S^{n-1}\times S^1