UB Paderborn / Katalog / Suche / in CDI

Sums of two S-units via Frey-Hellegouarch curves

Mathematics of computation, 2017-05, Vol.86 (305), p.1375-1401, Article 1375

2017

Volltextzugriff (PDF)

Strong modularity of reducible Galois representations

Transactions of the American Mathematical Society, 2018-02, Vol.370 (2), p.967-986

2018

Volltextzugriff (PDF)

A multi-Frey approach to Fermat equations of signature (r,r,p)

Transactions of the American Mathematical Society, 2019, Vol.371 (12), p.8651-8677

2019

Volltextzugriff (PDF)

SUMS OF TWO ${S}$-UNITS VIA FREY-HELLEGOUARCH CURVES

Mathematics of computation, 2016-08, Vol.86 (305), p.1375-1401

2016

Volltextzugriff (PDF)

A result on the equation x^p + y^p = z^r using Frey abelian varieties

Proceedings of the American Mathematical Society, 2017-10, Vol.145 (10), p.4111-4117, Article 4111

2017

Volltextzugriff (PDF)

Solving Fermat-type equations x^5+y^5=dz^p

Mathematics of computation, 2010-01, Vol.79 (269), p.535-535

2010

Volltextzugriff (PDF)

On the modularity of reducible mod $l$ Galois representations

Mathematical research letters, 2016, Vol.23 (1), p.15-41

2016

Volltextzugriff (PDF)

SUMS OF TWO S-UNITS VIA FREY-HELLEGOUARCH CURVES

Mathematics of computation, 2017-05, Vol.86 (305), p.1375-1401

2017

Volltextzugriff (PDF)

Some extensions of the modular method and Fermat equations of signature (13,13, )

Publicacions matemàtiques, 2023-01, Vol.67, p.715-741, Article 715

2023

Volltextzugriff (PDF)

Explicit large image theorems for modular forms

Journal of the London Mathematical Society, 2014-04, Vol.89 (2), p.499-523

2014

Volltextzugriff (PDF)

A RESULT ON THE EQUATION xp+ yp= zr USING FREY ABELIAN VARIETIES

Proceedings of the American Mathematical Society, 2017-10, Vol.145 (10), p.4111-4117

2017

Volltextzugriff (PDF)

Formes homogènes de degré 3 et puissances p-ièmes

Journal of number theory, 2008-05, Vol.128 (5), p.1272-1294

Billerey, Nicolas

2008

Volltextzugriff (PDF)

Formes homogènes de degré 3 et puissances p-ièmes

Journal of number theory, 2008-05, Vol.128 (5), p.1272-1294

Billerey, Nicolas

2008

Volltextzugriff (PDF)

Équations de Fermat de type (5, 5,p)

Bulletin of the Australian Mathematical Society, 2007-10, Vol.76 (2), p.161-194

Billerey, Nicolas

2007

Volltextzugriff (PDF)

Représentations galoisiennes diédrales et formes à multiplication complexe

Journal de theorie des nombres de bordeaux, 2018-01, Vol.30 (2), p.651-670

2018

Volltextzugriff (PDF)

SOLVING FERMAT-TYPE EQUATIONS x5 + y5 = dzp

Mathematics of computation, 2010-01, Vol.79 (269), p.535-544

2010

Volltextzugriff (PDF)

Imatinib Mesylate Inhibits CD4+CD25+ Regulatory T Cell Activity and Enhances Active Immunotherapy against BCR-ABL- Tumors

The Journal of immunology (1950), 2008-11, Vol.181 (10), p.6955-6963

2008

Volltextzugriff (PDF)

Protective effects of dietary curcumin in mouse model of chemically induced colitis are strain dependent

Inflammatory bowel diseases, 2008-06, Vol.14 (6), p.780-793

2008

Volltextzugriff (PDF)

An atypical caspase-independent death pathway for an immunogenic cancer cell line

Oncogene, 2002-09, Vol.21 (39), p.6091-6100

2002

Volltextzugriff (PDF)

Menü

Weitere Dienste

Einstellungen

Sums of two S-units via Frey-Hellegouarch curves

Strong modularity of reducible Galois representations

A multi-Frey approach to Fermat equations of signature (r,r,p)

SUMS OF TWO ${S}$-UNITS VIA FREY-HELLEGOUARCH CURVES

A result on the equation x^p + y^p = z^r using Frey abelian varieties

Solving Fermat-type equations x^5+y^5=dz^p

On the modularity of reducible mod $l$ Galois representations

SUMS OF TWO S-UNITS VIA FREY-HELLEGOUARCH CURVES

Some extensions of the modular method and Fermat equations of signature (13,13, )

Explicit large image theorems for modular forms

A RESULT ON THE EQUATION xp+ yp= zr USING FREY ABELIAN VARIETIES

Formes homogènes de degré 3 et puissances p-ièmes

Formes homogènes de degré 3 et puissances p-ièmes

Équations de Fermat de type (5, 5,p)

Représentations galoisiennes diédrales et formes à multiplication complexe

SOLVING FERMAT-TYPE EQUATIONS x5 + y5 = dzp

Imatinib Mesylate Inhibits CD4+CD25+ Regulatory T Cell Activity and Enhances Active Immunotherapy against BCR-ABL- Tumors

Protective effects of dietary curcumin in mouse model of chemically induced colitis are strain dependent

An atypical caspase-independent death pathway for an immunogenic cancer cell line

Suchergebnisse filtern