p-adic non-commutative analytic subgroup theorem
Copyright policy )p-adic non-commutative analytic subgroup theorem
In this paper, we formulate and prove the so-called p-adic non-commutative analytic subgroup theorem. This result is seen as the p-adic analogue of a recent theorem given by Yafaev in [11].
- Hanoi National University of Education Viet Nam
- Vietnam National University, Hanoi Viet Nam
transcendence theory, Transcendence (general theory), Commutative property, \(p\)-adic fields, group varieties, Algebraic Geometry and Moduli Theory, QA1-939, FOS: Mathematics, Number Theory (math.NT), Group varieties, Mathematical Physics, p-adic, Algebra over a field, Mathematics - Number Theory, analytic subgroup theorem, Pure mathematics, Discrete mathematics, \(p\)-adic theory, local fields, Analysis on \(p\)-adic Lie groups, Physical Sciences, Proofs of Langlands Conjectures for GL(n), Geometry and Topology, p-adic Models in Mathematical Physics, Mathematics
transcendence theory, Transcendence (general theory), Commutative property, \(p\)-adic fields, group varieties, Algebraic Geometry and Moduli Theory, QA1-939, FOS: Mathematics, Number Theory (math.NT), Group varieties, Mathematical Physics, p-adic, Algebra over a field, Mathematics - Number Theory, analytic subgroup theorem, Pure mathematics, Discrete mathematics, \(p\)-adic theory, local fields, Analysis on \(p\)-adic Lie groups, Physical Sciences, Proofs of Langlands Conjectures for GL(n), Geometry and Topology, p-adic Models in Mathematical Physics, Mathematics
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