Projects per year
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- 1 Similar Profiles
Collaborations and top research areas from the last five years
Projects
- 5 Finished
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Model Theory of Nonabelian Free Groups
Miasnikov, A. (PI)
15/06/20 → 30/06/23
Project: Research project
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Conference on Groups and Computation
Miasnikov, A. (PI) & Rgilman@stevensedu, R. H. G. (CoPI)
15/04/17 → 31/03/18
Project: Research project
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Conference: Groups, geometry and dynamics
Miasnikov, A. (PI) & Sashaushakov@gmailcom, A. U. (CoPI)
15/01/13 → 30/06/14
Project: Research project
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Collaborative research: model theory and algebraic geometry in groups and algebras, non-standard actions, algorithmic problems
Miasnikov, A. (PI)
1/06/12 → 31/05/15
Project: Research project
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Thematic program semester: Geometric, combinatorial and computational group theory
Miasnikov, A. (PI) & Rgilman@stevensedu, R. H. G. (CoPI)
15/08/10 → 31/07/11
Project: Research project
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ALGORITHMIC PROBLEMS IN TENSOR COMPLETIONS OF 2-NILPOTENT FINITELY GENERATED TORSION-FREE GROUPS
Amaglobeli, M., Bokelavadze, T. & Myasnikov, A. G., 2026, In: Transactions of A. Razmadze Mathematical Institute. 180, 1, p. 125-130 6 p.Research output: Contribution to journal › Article › peer-review
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Groups elementarily equivalent to metabelian Baumslag – Solitar groups and regular bi-interpretability
Daniyarova, E. & Myasnikov, A., May 2026, In: Annals of Pure and Applied Logic. 177, 5, 103695.Research output: Contribution to journal › Article › peer-review
1 Scopus citations -
On the first-order genus of wreath products and their central extensions
Kharlampovich, O., Miasnikov, A. & Osin, D., 1 Dec 2026, In: Journal of Algebra. 707, p. 256-292 37 p.Research output: Contribution to journal › Article › peer-review
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The Diophantine problem in iterated wreath products of free abelian groups is undecidable
Kharlampovich, O. & Miasnikov, A., 2026, (Accepted/In press) In: International Journal of Algebra and Computation.Research output: Contribution to journal › Article › peer-review
Open Access -
Algebraic Structure of Tensor Completions of 2-Nilpotent Torsion-Free Groups
Amaglobeli, M. G. & Myasnikov, A. G., Jul 2025, In: Algebra and Logic. 64, 3, p. 127-134 8 p.Research output: Contribution to journal › Article › peer-review