Avner Ash

Auteur van Fearless Symmetry: Exposing the Hidden Patterns of Numbers

4 Werken 332 Leden 8 Besprekingen

Werken van Avner Ash

Populair Recent

Fearless Symmetry: Exposing the Hidden Patterns of Numbers (2006) 175 exemplaren

Elliptic Tales: Curves, Counting, and Number Theory (2012) 107 exemplaren

Summing It Up: From One Plus One to Modern Number Theory (2016) 44 exemplaren

Smooth compactification of locally symmetric varieties (1975) 6 exemplaren

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Abstracte algebra (4) Algebra (3) Birch-Swinnerton-Dyer conjecture (1) BR-Pianobox (1) BSD conjecture (1) dup? (2) E-boek (5) elliptic curves (7) exceptional-books (1) Galois (3) Galoistheorie (4) gelezen (2) general mathematics (4) Getaltheorie (29) Groepentheorie (9) Harde Kaft (3) JGPL (1) location-zenobia (1) LS43 (1) mAmazon (1) math-physics (1) Mathematics/Infinity (2) Mathematics/Numbers (3) Mathematics/Pi (2) Meetkunde (3) momenteel aan het lezen (2) New Books for Spring 2013 (1) Non-fictie (9) ongelezen (3) popular mathematics (6) PSwish (1) Representatietheorie (2) s4u (2) Symmetrie (12) te lezen (8) unfoodthemed (1) Verlanglijst (3) Wetenschap (5) Wiskunde (95) XL (1)

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Algemene kennis

Geboortedatum: 1949
Geslacht: male
Nationaliteit: USA
Geboorteplaats: Chicago, Illinois, USA
Opleiding: Harvard University (PhD)
Beroepen: university professor
mathematician
Organisaties: Ohio State University
Boston College

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Besprekingen

Elliptic Tales: Curves, Counting, and Number Theory door Avner Ash

Pretty technical for a math book in a public library. Currently, I'm holding two books by Eli Maor, which are just technical enough, so I'm letting this one go for now.

Gemarkeerd

themulhern | 1 andere bespreking | Dec 5, 2018 |

Summing It Up: From One Plus One to Modern Number… door Avner Ash

dropbox

16 dezembro: p11

modular forms will be explained in an informal way

Gemarkeerd

ManuelSilva | Dec 13, 2016 |

Fearless Symmetry: Exposing the Hidden Patterns of… door Avner Ash

difficult

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stevemwilliams | 4 andere besprekingen | Mar 18, 2014 |

Elliptic Tales: Curves, Counting, and Number Theory door Avner Ash

Pure mathematics: Centered on properties of "elliptic" curves described by equations of the form y^2 = x^3 + Ax + B. Aimed at inculcating an understanding of the conjecture of Birch and Swinnerton-Dyer, one of the unsolved Millennium Problems with a million-dollar prize. Challenging but not altogether impenetrable for readers who are not professional mathematicians, as long as they are comfortable with algebra and calculus.

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fpagan | 1 andere bespreking | Aug 29, 2012 |

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