Geodesic
Trinomial equations in function fields
Columbia university number theory seminar - New-York, 1992, Astérisque, no. 228 (1995), pp. 19-40 
Bombieri, Enrico; Mueller, Julia. Trinomial equations in function fields, dans Columbia university number theory seminar - New-York, 1992, Astérisque, no. 228 (1995), pp. 19-40. http://geodesic.mathdoc.fr/item/AST_1995__228__19_0/
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     year = {1995},
     publisher = {Soci\'et\'e math\'ematique de France},
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Voir la notice du chapitre de livre provenant de la source Numdam

[B-M] E. Bombieri and J. Mueller, The Generalized Fermat Equation in Function Fields, J. Number Th., 39 (1991), 339-350.

[B-S] E. Bombieri and W. M. Schmidt, On Thue's equation, Inventiones Math., 88 (1987), 69-81, Correction, Ibidem 97 (1989), 445.

[C] S. Chowla, Remarks on two theorems of Siegel, Acta Arith., 9 (1964), 417-418.

[Do] Y. Domar, On the diophantine equation Ax n -By n =1,n≧5. Math. Scand., 2 (1954), 29-32.

[M1] J. Mueller, Binomial Thue's equation over function fields, Compositio Math., 73 (1990), 189-197.

[M2] J. Mueller, On Binomial Equations over Function Fields and a Conjecture of Siegel, in Analytic Number Theory, Conference Proceedings in honor of Paul T. Bateman, Birkhaüser (1990), 383-393.

[M3] J. Mueller, The abc-inequality and the generalized Fermat equation in function fields, to appear in Acta Arith.

[M-S] J. Mueller and W. M. Schmidt, Thue's equation and a conjecture of Siegel, Acta Math., 160 (1988), 207-247.

[S] C. L. Siegel, Über einige Anwendungen diophantischer Approximationen, Abh. Preuß. Akad. Wissenschaften, Phys.-math. Klasse 1929, Nr. 1. Also in Gesammelte Abh., Springer-Verlag, Berlin-Heidelberg-New York 1966, 209-274.