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### Bibtex

@article{e7a15560a9d111dabee902004c4f4f50,

title = "A quantitative Khintchine-Groshev type theorem over a field of formal series",

abstract = "An asymptotic formula which holds almost everywhere is obtained for the number of solutions to the Diophantine inequalities |qA-p|<\psi(|q|), where A is an n by m matrix (m>1) over the field of formal Laurent series with coefficients from a finite field, and p and q are vectors of polynomials over the same finite field.",

author = "M.M. Dodson and S. Kristensen and J. Levesley",

year = "2005",

volume = "16",

pages = "171--177",

journal = "Indagationes Mathematicae",

issn = "0019-3577",

publisher = "Elsevier BV",

number = "2",

}

### RIS

TY - JOUR

T1 - A quantitative Khintchine-Groshev type theorem over a field of formal series

AU - Dodson,M.M.

AU - Kristensen,S.

AU - Levesley,J.

PY - 2005

Y1 - 2005

N2 - An asymptotic formula which holds almost everywhere is obtained for the number of solutions to the Diophantine inequalities |qA-p|<\psi(|q|), where A is an n by m matrix (m>1) over the field of formal Laurent series with coefficients from a finite field, and p and q are vectors of polynomials over the same finite field.

AB - An asymptotic formula which holds almost everywhere is obtained for the number of solutions to the Diophantine inequalities |qA-p|<\psi(|q|), where A is an n by m matrix (m>1) over the field of formal Laurent series with coefficients from a finite field, and p and q are vectors of polynomials over the same finite field.

M3 - Journal article

VL - 16

SP - 171

EP - 177

JO - Indagationes Mathematicae

T2 - Indagationes Mathematicae

JF - Indagationes Mathematicae

SN - 0019-3577

IS - 2

ER -