# Download PDF Discriminant Equations in Diophantine Number Theory

Cohen, Binary cubic forms and cubic number fields. Proceedings of a Conference in Honor of A. Bennett, On the representation of unity by binary cubic forms. Bombieri and W. Bremner, Integral generators in a certain quartic field and related Diophantine equations. Michigan Math. Dickson, History of the Theory of Numbers.

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Chelsea, New York, Thesis, Amsterdam, Schulte, Computing all power integral bases of cubic fields. Heuberger, On families of parametrized Thue equations. Number Theory 76 , 45— Heuberger, On general families of parametrized Thue equations. Algebraic Number Theory and Diophantine Analysis.

## Discriminant Equations in Diophantine Number Theory

Halter-Koch and R. Tichy, eds. Heuberger, A. Ziegler, Automatic solution of families of Thue equations and an example of degree 8. Symbolic Computation 38 , — Lee, Studies on Diophantine Equations. PhD Thesis, Cambridge University, Lippok, On the representation of 1 by binary cubic forms of positive discriminant.

Symbolic Computation 15 , — Acta Math. Matveev, An explicit lower bound for a homogeneous rational linear form in logarithms of algebraic numbers. Debrecen 56 , — Mignotte, Linear forms in two and three logarithms and interpolation determinants. English summary. Diophantine equations, —, Tata Inst. Mignotte and N. Tzanakis, On a family of cubics. Number Theory 39 , 41— Okazaki, Geometry of a cubic Thue Equation. Mignotte and T. Shorey, On some arithmetical properties of weighted sums of S-units, Math.

Bolyai 51, North-Holland Publ. Gauss, World Scientific Publ. Walter de Gruyter, Berlin-New York, , pp. Brindza, J. A, 51 , Debrecen, 39 , Bolyai 60, North-Holland Publ.

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Science Publ. France, , pp. Debrecen, 42 , Schinzel, On a conjecture of Posner and Rumsey, J. Number Theory, 47 , Odlyzko on algebraic units of bounded degree, Acta Math. Bugeaud and K. Everest and K. Debrecen, 52 , Lapok, New Series 4 , Iwaniec and J.

Urbanowicz eds. Kanemitsu eds. Everest, I.

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I, Springer, , pp. Debrecen, 62 , Agriensis, Sect. Hajdu and N. Schinzel, Polynomials determined by a few of their coefficients, Indag. Bennett, K. Bilu, I. Debrecen, 65 , Cambridge Philos. Bennett, N. Bruin, K. Hajdu, Powers from products of consecutive terms in arithmetic progressions, Proc. London Math. Debrecen, 69 , Yu, Bounds for the solutions of S-unit equations and decomposable form equations, Acta Arith. Hajdu and Sz. Tengely, Arithmetic progressions consisting of unlike powers, Indag. Debrecen, 70 , House, New Delhi, India, , pp. Pontreau, Effective results for points on certain subvarieties of tori, Math.

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Scuola Normale Sup. Pisa Cl. Debrecen, 82 , Pintz, A. Harcos, M. Simonovits and J. Szabados eds. Debrecen, 84 , Tijdeman, Representation of finite graphs as difference graphs of S-units, I, J.

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## Citations of Andrej Dujella

Combinatorial Theory, , Debrecen, 89 , Elsholtz, P. Grabner, eds , Festschrift in honour of Robert F. Tichy's 60th birthday, Springer , Bugeaud, J.