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Density theorems for exceptional eigenvalues of the Laplacian for congruence groups

100%

Iwaniec H.

Banach Center Publications

|

1985

|

tom 17

|

nr 1

317-331

2

Spacing of zeros of Hecke L-functions and the class number problem

73%

Conrey B., Iwaniec H.

Acta Arithmetica

|

2002

|

tom 103

|

nr 3

259-312

3

Small gaps between zeros of twisted L-functions

59%

Conrey J., Iwaniec H., Soundararajan K.

Acta Arithmetica

|

2012

|

tom 155

|

nr 4

353-371

4

Power mean-values for Dirichlet's polynomials and the Riemann zeta-function, II

51%

Deshouillers J.-M., Iwaniec H.

Acta Arithmetica

|

1983-1984

|

tom 43

|

nr 3

305-312

5

The divisor problem for arithmetic progressions

44%

Friedlander J. B., Iwaniec H.

Acta Arithmetica

|

1985-1986

|

tom 45

|

nr 3

273-277

6

Primes of the type φ(x, y)+A where φ is a quadratic form

36%

Iwaniec H.

Acta Arithmetica

|

1972

|

tom 21

|

nr 1

203-234

7

Primes represented by quadratic polynomials in two variables

36%

Iwaniec H.

Acta Arithmetica

|

1973-1974

|

tom 24

|

nr 5

435-459

8

Primes in arithmetic progressions

30%

Fouvry E., Iwaniec H.

Acta Arithmetica

|

1982-1983

|

tom 42

|

nr 2

197-218

9

On Waldspurger's theorem

26%

Iwaniec H.

Acta Arithmetica

|

1987-1988

|

tom 49

|

nr 2

205-212

10

The half dimensional sieve

26%

Iwaniec H.

Acta Arithmetica

|

1976

|

tom 29

|

nr 1

69-95

Ograniczanie wyników

9 Acta Arithmetica

1 Banach Center Publications

10 Iwaniec H.

1 Conrey B.

1 Conrey J.

1 Deshouillers J.-M.

1 Fouvry E.

1 Friedlander J. B.

1 Soundararajan K.

1 2012

1 2002

1 1987

2 1985

1 1984

1 1983

1 1976

1 1974

1 1972

Density theorems for exceptional eigenvalues of the Laplacian for congruence groups

Spacing of zeros of Hecke L-functions and the class number problem

Small gaps between zeros of twisted L-functions

Power mean-values for Dirichlet's polynomials and the Riemann zeta-function, II

The divisor problem for arithmetic progressions

Primes of the type φ(x, y)+A where φ is a quadratic form

Primes represented by quadratic polynomials in two variables

Primes in arithmetic progressions

On Waldspurger's theorem

The half dimensional sieve