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Диффеоморфизмы 3-многообразий с одномерными базисными множествами просторно расположенными на 2-торах.
In this paper we consider the class G of A-dieomorphisms f , dened on a closed 3-manifold M3 . The nonwandering set is located on nite number of pairwise disjoint f -invariant 2-tori embedded in M3 . Each torus T is a union of $W^u_{B_T}\cup W^u_{\Sigma_T}$, либо $W^s_{B_T}\cup W^s_{\Sigma_T}$, where $B_T$ -- dimensional basic set exteriorly situated on T and T is nite number of periodic points with the same Morse number. We found out that an ambient manifold which allows such dieomorphisms is homeomorphic to a quotient space $M_{\widehat J}=\mathbb T^2\times[0,1]/_\sim$, where $(z,1)\sim(\widehat J(z),0)$ for some algebraic torus automorphism b J , dened by matrix $J\in GL(2,\mathbb Z)$, which is either hyperbolic or J = ±Id . We showed that each dieomorphism f ∈ G is semiconjugate to a local direct product of an Anosov dieomorphism and a rough circle transformation. We proved that structurally stable dieomorphism f ∈ G is topologically conjugate to a local direct product of a generalized DA-dieomorphism and a rough circle transformation. For these dieomorphisms we found the complete system of topological invariants; we also constructed a standard representative in each class of topological conjugation