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Layer-Projective Lattices. II |
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| Authors: | Antonov V. A. Nazyrova Yu. A. |
| Affiliation: | (1) South-Ural State University, Russia |
| Abstract: | The main result of this paper is: any primary Arguesian lattice over the field GF(p) of geometric dimension at least three is isomorphic to the lattice of all submodules of a finitely generated module over the ring of polynomials of bounded degree over the field GF(p). |
| Keywords: | primary Arguesian lattice finite modular lattice layer-projective lattice lattice of submodules of a polynomial module lattice of subgroups |
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