### Standard

### Harvard

### APA

### CBE

### MLA

### Vancouver

### Author

### Bibtex

@techreport{066f0d1dd95346e89e80a9fa68fc0dbc,

title = "Badly approximable systems of linear forms in absolute value",

abstract = "In this paper we show that the set of mixed type badly approximable simultaneously small linear forms is of maximal dimension. As a consequence of this theorem we settle the conjecture stated in [9].",

keywords = "Diophantine approximation, systems of linear forms, absolute value",

author = "M. Hussain and Simon Kristensen",

year = "2011",

month = "12",

day = "13",

language = "English",

publisher = "Department of Mathematics, Aarhus University",

type = "WorkingPaper",

institution = "Department of Mathematics, Aarhus University",

}

### RIS

TY - UNPB

T1 - Badly approximable systems of linear forms in absolute value

AU - Hussain, M.

AU - Kristensen, Simon

PY - 2011/12/13

Y1 - 2011/12/13

N2 - In this paper we show that the set of mixed type badly approximable simultaneously small linear forms is of maximal dimension. As a consequence of this theorem we settle the conjecture stated in [9].

AB - In this paper we show that the set of mixed type badly approximable simultaneously small linear forms is of maximal dimension. As a consequence of this theorem we settle the conjecture stated in [9].

KW - Diophantine approximation

KW - systems of linear forms

KW - absolute value

M3 - Working paper

BT - Badly approximable systems of linear forms in absolute value

PB - Department of Mathematics, Aarhus University

ER -