Acta Arithmetica
Acta Arithmetica is a journal indexed in SJR in Algebra and Number Theory with an H index of 47. It has a price of 2385 €. It has an SJR impact factor of 0,518 and it has a best quartile of Q2. It is published in English. It has an SJR impact factor of 0,518.
Metrics
Scimago and CountryOfPapers database fields
SJR Impact
0,518
H-index
47
Docs (year)
92
Docs 3y
283
Total refs
1808
Cites 3y
159
Citable 3y
283
Cites/Doc 2y
0.5
Ref/Doc
19.65
Immediate OA
2385 €
Embargoed OA
NPD
Non OA / Submission
0 €
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Best articles by citations
A p-adic Stark conjecture in the rank one setting
View moreUpper bounds for the Lqnorm of Fekete polynomials on subarcs
View moreBounds for the smallest integral point on a conic over a number field
View moreBounds for frequencies of class groups of real quadratic genus 1 function fields
View moreBlock additive functions on the Gaussian integers
View moreArithmetic of quaternary quadratic forms
View moreArithmetic of Pell surfaces
View moreAn orthogonal test of the L-functions Ratios Conjecture, II
View moreAn extension of the Lucas theorem
View moreAn exponential polynomial formed with the Legendre symbol
View moreAdditive problems with prime numbers of special type
View moreAddendum to the papers: On polynomials taking small values at integral arguments I, II. (Acta Arith. 42 (1983), 189-196; ibid. 106 (2003), 115-121)
View moreA quantitative lower bound for the greatest prime factor of (ab+1)(bc+1)(ca+1)
View more"A theorem on ""ordered"" polynomials in a finite field"
View moreA p-adic Nevanlinna-Diophantine correspondence
View moreA note on Waring's problem in finite fields
View moreA note on the diophantine equation a2x4-By2=1
View moreA note on the Diophantine equation (anxm±1)/(anx±1)=yn+1
View moreA mean value density theorem of additive number theory
View moreA lattice point problem associated with two polynomials
View moreA geometric proof of Kummer's reciprocity law for seventh powers
View moreA generalization of Rademacher's reciprocity law
View moreA generalization of Bombieri's prime number theorem to algebraic number fields
View moreA family of infinite pairs of quadratic fields Q (sqrtD) and Q (sqrt-D) whose class numbers are both divisible by 3
View more