On the Diophantine equations of the form \(\lambda_1 U_{n_1} + \lambda_2 U_{n_2} +\cdots +\lambda_k U_{n_k} = wp_1^{z_1}p_2^{z_2} \cdots p_s^{z_s}\)

Cites Work

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Linear combinations of prime powers in sums of terms of binary recurrence sequences
Effective resolution of Diophantine equations of the form \(u_n+u_m=w p_1^{z_1} \dotsm p_s^{z_s}\)
Prime powers in sums of terms of binary recurrence sequences
An explicit lower bound for a homogeneous rational linear form in logarithms of algebraic numbers. II
Classical and modular approaches to exponential Diophantine equations II. The Lebesgue–Nagell equation
Products of Prime Powers in Binary Recurrence Sequences Part I: The Hyperbolic Case, with an Application to the Generalized Ramanujan-Nagell Equation
Effective results for linear equations in members of two recurrence sequences
On The diophantine equationFn+F_m=2^a

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