Geodesic
On the Diophantine equation $X^2-(2^{2m}+1)Y^4=-2^{2m}$
Michael Stoll 1   ; P. G. Walsh 2   ; Pingzhi Yuan 3
1 Mathematisches Institut Universität Bayreuth 95440 Bayreuth, Germany
2 Department of Mathematics University of Ottawa 585 King Edward St. Ottawa, Ontario, Canada, K1N 6N5
3 School of Mathematics South China Normal University Guangzhou, 510631, P.R. China
Acta Arithmetica, Tome 139 (2009) no. 1, pp. 57-63 Cet article a éte moissonné depuis la source Institute of Mathematics Polish Academy of Sciences

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DOI : 10.4064/aa139-1-5

Michael Stoll  1   ; P. G. Walsh  2   ; Pingzhi Yuan  3

1 Mathematisches Institut Universität Bayreuth 95440 Bayreuth, Germany
2 Department of Mathematics University of Ottawa 585 King Edward St. Ottawa, Ontario, Canada, K1N 6N5
3 School of Mathematics South China Normal University Guangzhou, 510631, P.R. China 
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     author = {Michael Stoll and P. G. Walsh and Pingzhi Yuan},
     title = {On the {Diophantine} equation $X^2-(2^{2m}+1)Y^4=-2^{2m}$},
     journal = {Acta Arithmetica},
     pages = {57--63},
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Michael Stoll; P. G. Walsh; Pingzhi Yuan. On the Diophantine equation $X^2-(2^{2m}+1)Y^4=-2^{2m}$. Acta Arithmetica, Tome 139 (2009) no. 1, pp. 57-63. doi: 10.4064/aa139-1-5

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