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semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
semi-stable \(p\)-adic representation; Frobenius operator; monodromy operator; filtered modules; Griffiths transversality Breuil, C., Représentations \textit{p}-adiques semi-stables et transversalité de Griffiths, Math. Ann., 307, 191-224, (1997) Galois theory, Étale and other Grothendieck topologies and (co)homologies... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings formally real field; o... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings formally real fields; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real holomorphy ring; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings number of generators o... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings finitely many non-isom... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real function fields; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real function fields; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings valuation rings of fun... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Gröbner bases; Gröbner... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real places; real spec... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings partially ordered ring... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings totally positive unit;... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real holomorphy rings;... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings totally archimedean ri... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings approximation; homotop... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings strongly real Hilbert ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real holomorphy ring A... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings endomorphism ring; ell... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real Hilbert ring; rea... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings freeness of projective... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real algebraic geometr... | 1 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings formally real function... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings local rings; completio... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Stellensätze; real alg... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings formally real field; s... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Gabriel filters; multi... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real holomorphy ring; ... | 1 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings complex affine curve; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings recursively axiomatize... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Witt rings of function... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings graded rings; graded m... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Witt ring; Witt functo... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings valuation rings of the... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings sums of squares; posit... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real valuation rings w... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings ordered rings with inv... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings groups of automorphism... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings boundedness of Picard ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings group ring; finite gro... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings complex affine curve; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings topological spaces wit... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real holomorphy ring; ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings face ring; Stanley-Rei... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Gorensteinness of ring... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings localization; graduate... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings ring of real functions... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings real spectrum of compl... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings abelian surfaces with ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Hilbert modular surfac... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings projective varieties w... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings completely normal spac... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings monomial curves; rings... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings algebraic cycles; coho... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings positive semidefinite ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings towers of function fie... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings curves over finite fie... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings hyperelliptic curves w... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings ring of invariants; ac... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings noncommutative crepant... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings action of parabolic su... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings algebraic singularity ... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings local rings; Hochschil... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings reductive group on aff... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings Gauss-Manin connection... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings curves with many point... | 0 |
real place; holomorphy ring; rings with many units DOI: 10.1016/0021-8693(91)90169-9 Valuations and their generalizations for commutative rings, Real algebraic sets, Fields related with sums of squares (formally real fields, Pythagorean fields, etc.) Orderings and real places on commutative rings weak pole assignabilit... | 0 |
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