000 01803nam a22003257a 4500
003 IIITD
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008 240607b |||||||| |||| 00| 0 eng d
020 _a9781470438418
040 _aIIITD
082 _a512.74
_bSAI-F
100 1 _aSaito, Takeshi
245 1 0 _aFermat's last theorem :
_bthe proof
_cby Takeshi, Saito
260 _aHyderabad :
_bUniversities Press,
_c©2014
300 _axv, 222 p. ;
_c22 cm.
490 0 _aTranslation of mathematical monographs ;
_vvolume 245
490 0 _aIwanami series in modern mathematics
504 _aIncludes bibliographical references and indexes.
505 _tChapter 0. Synopsis
_tChapter 1. Elliptic curves
_tChapter 2. Modular forms
_tChapter 3. Galois representations
_tChapter 4. The 3–5 trick
_tChapter 5. R = T
_tChapter 6. Commutative algebra
_tChapter 7. Deformation rings
_tChapter 8. Modular curves over Z
_tChapter 9. Modular forms and Galois representations
_tChapter 10. Hecke modules
_tChapter 11. Selmer groups
650 0 _aFermat's last theorem.
650 0 _aNumber theory.
650 0 _aAlgebraic number theory.
650 7 _aNumber theory -- Diophantine equations -- Higher degree equations; Fermat's equation.
_2msc
650 7 _aNumber theory -- Arithmetic algebraic geometry (Diophantine geometry) -- Elliptic curves over global fields.
_2msc
650 7 _aNumber theory -- Discontinuous groups and automorphic forms -- Holomorphic modular forms of integral weight.
_2msc
650 7 _aNumber theory -- Discontinuous groups and automorphic forms -- Galois representations.
_2msc
650 7 _aNumber theory -- Arithmetic algebraic geometry (Diophantine geometry) -- Arithmetic aspects of modular and Shimura varieties.
_2msc
700 _aKuwata, Masato
_etranslator
942 _2ddc
_cBK
999 _c189489
_d189489