Institute of Group Analysis

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20102024

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math.NT2017★ 1 cited

On Diophantine equations involving sums of Fibonacci numbers and powers of $2$

Kwok Chi Chim, Volker Ziegler

In this paper, we completely solve the Diophantine equations $F_{n_{1}} + F_{n_{2}} = 2^{a_{1}} + 2^{a_{2}} + 2^{a_{3}}$ and $F_{m_{1}} + F_{m_{2}} + F_{m_{3}} = 2^{t_{1}} + 2^{t_{2}}$ , where $F_{k}$ d…

q-bio.NC2017

Exploring Heritability of Functional Brain Networks with Inexact Graph Matching

Sofia Ira Ktena, Salim Arslan, Sarah Parisot +1

Data-driven brain parcellations aim to provide a more accurate representation of an individual's functional connectivity, since they are able to capture individual variability that…

On Diophantine equations involving sums of Fibonacci numbers and powers of 2

Exploring Heritability of Functional Brain Networks with Inexact Graph Matching

On Diophantine equations involving sums of Fibonacci numbers and powers of $2$