Wyniki wyszukiwania

1

Congruence of Ankeny-Artin-Chowla type modulo p² for cyclic fields of prime degree l

100%

Jakubec S.

Acta Arithmetica

|

1996

|

tom 74

|

nr 4

293-310

2

On the class number of some real abelian number fields of prime conductors

100%

Jakubec S.

Acta Arithmetica

|

2010

|

tom 145

|

nr 4

315-318

3

Connection between Schinzel's conjecture and divisibility of the class number $h_{p}^{+}$

100%

Jakubec S.

Acta Arithmetica

|

2000

|

tom 94

|

nr 2

161-171

4

Note on the congruence of Ankeny-Artin-Chowla type modulo p²

100%

Jakubec S.

Acta Arithmetica

|

1998

|

tom 85

|

nr 4

377-388

EN

The results of [2] on the congruence of Ankeny-Artin-Chowla type modulo p² for real subfields of $ℚ(ζ_p)$ of a prime degree l is simplified. This is done on the basis of a congruence for the Gauss period (Theorem 1). The results are applied for the quadratic field ℚ(√p), p ≡ 5 (mod 8) (Corollary 1).

5

Connection between the Wieferich congruence and divisibility of h⁺

100%

Jakubec S.

Acta Arithmetica

|

1995

|

tom 71

|

nr 1

55-64

6

On some new estimates for h¯(ℚ(ζₚ))

100%

Jakubec S.

Acta Arithmetica

|

2009

|

tom 137

|

nr 1

43-50

Ograniczanie wyników

6 Acta Arithmetica

6 Jakubec S.

1 2010

1 2009

1 2000

1 1998

1 1996

1 1995

Congruence of Ankeny-Artin-Chowla type modulo p² for cyclic fields of prime degree l

On the class number of some real abelian number fields of prime conductors

Connection between Schinzel's conjecture and divisibility of the class number $h_{p}^{+}$

Note on the congruence of Ankeny-Artin-Chowla type modulo p²

Connection between the Wieferich congruence and divisibility of h⁺

On some new estimates for h¯(ℚ(ζₚ))