Subspace theorem for moving hypersurfaces and semi-decomposable form inequalities
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Publication:784266
DOI10.1016/j.jnt.2020.01.001zbMath1452.11082OpenAlexW3008991241MaRDI QIDQ784266
Guangsheng Yu, Qingchun Ji, Qi Ming Yan
Publication date: 3 August 2020
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jnt.2020.01.001
Diophantine inequalities (11J25) Number-theoretic analogues of methods in Nevanlinna theory (work of Vojta et al.) (11J97) Approximation to algebraic numbers (11J68)
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- The second main theorem for moving targets
- Sometimes effective Thue-Siegel-Roth-Schmidt-Nevanlinna bounds, or better
- Diophantine approximations and value distribution theory
- Schmidt's subspace theorem with moving targets
- The degenerated second main theorem and Schmidt's subspace theorem
- Holomorphic curves into algebraic varieties intersecting moving hypersurface targets
- Cartan's conjecture for moving hypersurfaces
- Integer solutions to decomposable and semi-decomposable form inequalities
- Diophantine Approximation and Nevanlinna Theory
- Schmidt’s Subspace Theorem with Moving Hypersurfaces
- Hyperbolic and Diophantine analysis
- Integer solutions of a sequence of decomposable form inequalities
- A defect relation for holomorphic curves intersecting hypersurfaces
- Schmidt’s subspace theorem for moving hypersurfaces in subgeneral position
- Degeneracy second main theorems for meromorphic mappings into projective varieties with hypersurfaces
- On a general Thue's equation
- Schmidt's subspace theorem for moving hypersurface targets
- Schmidt's subspace theorem for moving hypersurface targets
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