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On the Diophantine equation $h(a)x^2+f(a)=g(a)a^n$

Berbara, Nacira, Kihel, Omar, Mavecha, Sukrawan, and Midgley, Joel
Functiones et Approximatio Commentarii Mathematici Volume 61, Number 2 (December 2019), 201-206.

Journal article

Symmetric diophantine systems and families of elliptic curves of high rank

Choudhry, Ajai
Rocky Mountain Journal of Mathematics Volume 49, Number 5 (2019), 1419-1447.

Journal article

On the Diophantine equations $z^2=f(x)^2 \pm f(y)^2$ involving Laurent polynomials

Zargar, Arman Shamsi and Zhang, Yong
Functiones et Approximatio Commentarii Mathematici Volume , (2019).

Journal article

Polynomial values of sums of hyperbolic binomial coefficients

Bazsó, András and Hajdu, Lajos
Functiones et Approximatio Commentarii Mathematici Volume , (2019).

Journal article

Le théorème de Fermat sur certains corps de nombres totalement réels

Kraus, Alain
Algebra & Number Theory Volume 13, Number 2 (2019), 301-332.

Journal article

On the Diophantine equation $y^{p} = f(x_{1}, x_{2}, ..., x_{r})$

Srikanth, Raghavendran and Subburam, Sivanarayanapandian
Functiones et Approximatio Commentarii Mathematici Volume 58, Number 1 (March 2018), 37-42.

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Sums of two cubes as twisted perfect powers, revisited

Bennett, Michael A., Bruni, Carmen, and Freitas, Nuno
Algebra & Number Theory Volume 12, Number 4 (2018), 959-999.

Journal article

An Elementary Approach to the Diophantine Equation $ax^m + by^n = z^r$ Using Center of Mass

Rahimi, Amir M.
Missouri Journal of Mathematical Sciences Volume 29, Number 2 (November 2017), 115-124.

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A small remark on the filtered $\varphi$-module of Fermat varieties and Stickelberger's theorem

Yamashita, Go
Tsukuba Journal of Mathematics Volume 40, Number 1 (July 2016), 119-124.

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Modular elliptic curves over real abelian fields and the generalized Fermat equation $x^{2\ell}+y^{2m}=z^p$

Anni, Samuele and Siksek, Samir
Algebra & Number Theory Volume 10, Number 6 (2016), 1147-1172.

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