Field arithmetic.(3rd ed., rev.)
Infinite Galois Theory and profinite groups -- Valuations and linear disjointness -- Algebraic function fields of one variable -- The Riemann hypothesis for function fields -- Plane curves -- The Chebotarev density theorem -- Ultraproducts -- Decision procedures -- Algebraically closed fields -- Ele...
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oai:112.137.131.14:VNU_123-317322020-07-07T15:13:23Z Field arithmetic.(3rd ed., rev.) Fried, Michael D. Jarden, Moshe Algebraic fields Algebraic number theory ; Algebraic fields ; Algebraic number theory. 512.3 Infinite Galois Theory and profinite groups -- Valuations and linear disjointness -- Algebraic function fields of one variable -- The Riemann hypothesis for function fields -- Plane curves -- The Chebotarev density theorem -- Ultraproducts -- Decision procedures -- Algebraically closed fields -- Elements of algebraic geometry -- Pseudo algebraically closed fields -- Hilbertian fields -- The classical Hilbertian fields -- Nonstandard structures -- Nonstandard approach to Hilbert's irreducibility theorm -- Galois groups over Hilbertian fields -- Free profinite groups -- The Haar measure -- Effective field theory and algebraic geometry -- The elementary theory of e-Free PAC fields -- Problems of arithmetical geometry -- Projective groups and Frattini covers -- PAC fields and projective absolute Galois groups -- Frobenius fields -- Free profinite groups of infinite rank -- Random elements in free profinite groups -- Omega-free PAC fields -- Undecidability -- Algebraically closed fields with distinguished automorphisms -- Galois satisfaction -- Galois stratification over finite fields -- Problems of field arithmetic 2017-04-20T07:18:58Z 2017-04-20T07:18:58Z 2008 Book 978-3-540-77269-9 http://repository.vnu.edu.vn/handle/VNU_123/31732 http://dx.doi.org/10.1007/978-3-540-77270-5 en Mathematics © 2008 Springer-Verlag Berlin Heidelberg 815 p. application/pdf Springer |
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Algebraic fields Algebraic number theory ; Algebraic fields ; Algebraic number theory. 512.3 |
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Algebraic fields Algebraic number theory ; Algebraic fields ; Algebraic number theory. 512.3 Fried, Michael D. Jarden, Moshe Field arithmetic.(3rd ed., rev.) |
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Infinite Galois Theory and profinite groups -- Valuations and linear disjointness -- Algebraic function fields of one variable -- The Riemann hypothesis for function fields -- Plane curves -- The Chebotarev density theorem -- Ultraproducts -- Decision procedures -- Algebraically closed fields -- Elements of algebraic geometry -- Pseudo algebraically closed fields -- Hilbertian fields -- The classical Hilbertian fields -- Nonstandard structures -- Nonstandard approach to Hilbert's irreducibility theorm -- Galois groups over Hilbertian fields -- Free profinite groups -- The Haar measure -- Effective field theory and algebraic geometry -- The elementary theory of e-Free PAC fields -- Problems of arithmetical geometry -- Projective groups and Frattini covers -- PAC fields and projective absolute Galois groups -- Frobenius fields -- Free profinite groups of infinite rank -- Random elements in free profinite groups -- Omega-free PAC fields -- Undecidability -- Algebraically closed fields with distinguished automorphisms -- Galois satisfaction -- Galois stratification over finite fields -- Problems of field arithmetic |
format |
Book |
author |
Fried, Michael D. Jarden, Moshe |
author_facet |
Fried, Michael D. Jarden, Moshe |
author_sort |
Fried, Michael D. |
title |
Field arithmetic.(3rd ed., rev.) |
title_short |
Field arithmetic.(3rd ed., rev.) |
title_full |
Field arithmetic.(3rd ed., rev.) |
title_fullStr |
Field arithmetic.(3rd ed., rev.) |
title_full_unstemmed |
Field arithmetic.(3rd ed., rev.) |
title_sort |
field arithmetic.(3rd ed., rev.) |
publisher |
Springer |
publishDate |
2017 |
url |
http://repository.vnu.edu.vn/handle/VNU_123/31732 http://dx.doi.org/10.1007/978-3-540-77270-5 |
_version_ |
1680965814564421632 |