The Equation f(X) = f(Y) in Rational Functions X = X(t), Y = Y(t) von Avanzi, Roberto M., Zannier, Umberto M.

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Non-virtually abelian anisotropic linear groups are not boundedly generated von Corvaja, Pietro, Rapinchuk, Andrei S., Ren, Jinbo, Zannier, Umberto M.

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Genus one curves defined by separated variable polynomials and a polynomial Pell equation von Avanzi, R. M., Zannier, U. M.

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Bounded Generation by semi-simple elements: quantitative results von Corvaja, Pietro, Demeio, Julian L., Rapinchuk, Andrei S., Ren, Jinbo, Zannier, Umberto M.

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Umberto Zannier - Unlikely Intersections and Pell's equations in polynomials von Zannier, Umberto

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Intersections in subvarieties of {\mathbb{G}}_{\mathrm{m}}^l and applications to lacunary polynomials von Corvaja, Pietro, Levin, Aaron, Zannier, Umberto

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FEWNOMIALS AND INTERSECTIONS OF LINES WITH REAL ANALYTIC SUBGROUPS IN G n m von COHEN, PAULA B., ZANNIER, UMBERTO

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On the diophantine equation $f(a^m,y)=b^n von Corvaja, Pietro, Zannier, Umberto

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On the rank of certain matrices von Corvaja, Pietro, Zannier, Umberto

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Diophantine Approximation: Lectures Given at the C. I. M. E. Summer School Held in Cetraro, Italy, June 28 - July 6 2000 von Masser, David, Amoroso, Francesco, Nesterenko, Yuri V, Zannier, Umberto, Schlickewei, Hans Peter, Schmidt, Wolfgang M, Waldschmidt, Michel

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Number Theory--On the existence of covers of [P.sub.1] associated to certain permutations, by PIETRO CORVAJA and UMBERTO ZANNIER, communicated on November 10, 2017 von Corvaja, Pietro, Zannier, Umberto

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Osculating spaces and diophantine equations (with an Appendix by Pietro Corvaja and Umberto Zannier) von Bolognesi, Michele, Pirola, Gianpietro

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Algebraic approximations to linear combinations of powers: An extension of results by Mahler and Corvaja--Zannier von KULKARNI, AVINASH, MAVRAKI, NIKI MYRTO, NGUYEN, KHOA D.

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Integral points on curves f(X)-f(Y)X-Y von Zannier, Umberto

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On the generalised André–Pink–Zannier conjecture von Richard, Rodolphe, Yafaev, Andrei

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HYPERELLIPTIC CONTINUED FRACTIONS AND GENERALIZED JACOBIANS von Zannier, Umberto

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Integral points on curves $$\frac{f(X)-f(Y)}{X-Y} von Zannier, Umberto

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Finiteness theorems on elliptical billiards and a variant of the dynamical Mordell–Lang conjecture von Corvaja, Pietro, Zannier, Umberto

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Hyperelliptic Continued Fractions and Generalized Jacobians: Minicourse Given by Umberto Zannier von Veneziano, Francesco, Karolus, Christina, Jossen, Peter, Capuano, Laura

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Torsion points, Pell’s equation, and integration in elementary terms von Masser, David, Zannier, Umberto

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