Automorphisms group of generalized Fermat curves of type (k, 3)
Leyton, M (Leyton, Maximiliano). Univ Talca, Inst Matemat & Fis, Talca, ChileThe determination of the full group of automorphisms of a closed Riemann surface is in general a very complicated task.
Leyton, M. +3 more
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Modeling of Polymer Friction on Boundaries of Solids and Inside Materials. [PDF]
Zmitrowicz A.
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Counter-gradient variation and the expensive tissue hypothesis explain parallel brain size reductions at high elevation in cricetid and murid rodents. [PDF]
Nengovhela A +4 more
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High-Pressure and High-Temperature Chemistry of Phosphorus and Nitrogen: Synthesis and Characterization of α- and γ-P3N5. [PDF]
Ceppatelli M +10 more
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A Quartic Identity Related to Fermat-Type Equations
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Winkler, Mike, Fillipi, Andreas
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CMOS Implementation of ANNs Based on Analog Optimization of N-Dimensional Objective Functions. [PDF]
Medina-Santiago A +5 more
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Generalized Fermat, Double Fermat and Newton Sequences
[[abstract]]In this paper, we discuss the relationship among the generalized Fermat, double Fermat, and Newton sequences. In particular, we show that every double Fermat sequence is a generalized Fermat sequence, and the set of generalized Fermat ...
Du, Bau-Sen; Huang, Sen-Shan; Li, Ming-Chia
core
Unifying Large- and Small-Scale Theories of Coordination. [PDF]
Kelso JAS.
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Solving Fermat-type equations over quadratic fields
This paper applies the modular approach to obtain effectively computable bounds for Fermat-type equations over number fields, while also discussing the differences and obstructions that arise when considering such equations over totally real versus totally complex number fields. We use these techniques to study the generalized Fermat equation [Formula:
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Quantum ESPRESSO: One Further Step toward the Exascale. [PDF]
Carnimeo I +10 more
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