Primes represented by cubic forms

Primes represented by cubic forms

Bibliografski detalji
Glavni autori:	Heath-Brown, D, Moroz, B
Format:	Journal article
Izdano:	2002

Slični predmeti

Primes represented by binary cubic forms
od: Heath-Brown, D, i dr.
Izdano: (2002)

On the representation of primes by cubic polynomials in two variables
od: Heath-Brown, D, i dr.
Izdano: (2004)

On the representation of primes by cubic polynomials in two variables
od: Heath-Brown, D, i dr.
Izdano: (2004)

Cubic forms in 14 variables
od: Heath-Brown, D
Izdano: (2007)

Cubic forms in 14 variables
od: Heath-Brown, D
Izdano: (2007)

The circle method and diagonal cubic forms
od: Heath-Brown, D
Izdano: (1998)

The circle method and diagonal cubic forms
od: Heath-Brown, D
Izdano: (1998)

Primes represented by x(3)+2y(3)
od: Heath-Brown, D
Izdano: (2001)

Primes represented by $x^3+2y^3$
od: Heath-Brown, D
Izdano: (2001)

Integers represented as a sum of primes and powers of two
od: Heath-Brown, D, i dr.
Izdano: (2002)

Primes represented by x3 + 2y3
od: Heath-Brown, DR
Izdano: (2001)

Primes represented by incomplete norm forms
od: Maynard, J
Izdano: (2020)

PRIMES REPRESENTED BY INCOMPLETE NORM FORMS
od: JAMES MAYNARD
Izdano: (2020-01-01)

The density of rational points on the cubic surface $X_{0}^{3}=X_{1}X_{2}X_{3}$
od: Heath-Brown, D, i dr.
Izdano: (1999)

Quadratic polynomials represented by norm forms
od: Browning, T, i dr.
Izdano: (2012)

Quadratic polynomials represented by norm forms
od: Browning, T, i dr.
Izdano: (2012)

Quadratic polynomials represented by norm forms
od: Heath-Brown, D, i dr.
Izdano: (2012)

Bounds for the Cubic Weyl Sum
od: Heath-Brown, D
Izdano: (2010)

The density of rational points on cubic surfaces
od: Heath-Brown, D
Izdano: (1997)

Kummer's conjecture for cubic Gauss sums
od: Heath-Brown, D
Izdano: (2000)

The density of rational points on cubic surfaces
od: Heath-Brown, D
Izdano: (1997)

Kummer's conjecture for cubic Gauss sums
od: Heath-Brown, D
Izdano: (2000)

The solubility of diagonal cubic diophantine equations
od: Heath-Brown, D
Izdano: (1999)

Bounds for the cubic Weyl sum
od: Heath-Brown, DR
Izdano: (2010)

Rational points on intersections of cubic and quadric hypersurfaces
od: Browning, T, i dr.
Izdano: (2015)

On the prime values represented by polynomials
od: Foo, Timothy
Izdano: (2013)

Almost-prime k-tuples
od: Heath-Brown, D
Izdano: (1997)

Explicit decomposition of a rational prime in a cubic field
od: Saban Alaca, i dr.
Izdano: (2006-01-01)

Lagrange's four squares theorem with one prime and three almost-prime variables
od: Heath-Brown, D, i dr.
Izdano: (2003)

Lagrange's four squares theorem with one prime and three almost--prime variables
od: Heath-Brown, D, i dr.
Izdano: (2003)

The differences between consecutive primes, V
od: Heath-Brown, D
Izdano: (2019)

The Pjateckiǐ-Šapiro prime number theorem
od: Heath-Brown, D
Izdano: (1983)

The largest prime factor of the integers in an interval
od: Heath-Brown, D
Izdano: (1996)

Carmichael numbers with three prime factors
od: Heath-Brown, D
Izdano: (2007)

Investigation of an attack on the multi-prime RSA cryptosystem based on cubic equations
od: Aleksėjus Michalkovič, i dr.
Izdano: (2023-11-01)

On Semisymmetric Cubic Graphs of Order 20p2, p Prime
od: Shahsavaran Mohsen, i dr.
Izdano: (2021-11-01)

The largest prime factor of X-3+2
od: Heath-Brown, D
Izdano: (2001)

Prime number theory and the Riemann zeta-function
od: Heath-Brown, D
Izdano: (2005)

Prime number theory and the Riemann Zeta-function
od: Heath-Brown, D
Izdano: (2005)

Siegel zeros and the least prime in an arithmetic progression
od: Heath-Brown, D
Izdano: (1990)