Exact forms of entire solutions for Fermat type partial differential equations in C^2
Yu Xian Chen, Hong Yan Xu
doaj
Recognizing Significant Components of Electrical Waveforms of Actuators Operated by Vehicle Controllers. [PDF]
Więcławski K, Antkowiak M, Figlus T.
europepmc +1 more source
P A THE SOLUTION OF FERMAT EQUATION IN THE RATIONAL POINTS OF THE UNITARY CIRCUMFERENCE
: In this work we resolve the Fermat equation over rational points in the unitary circumference. For this we take a point (p 0 , q 0 ) in the unitary circumference x 2 + y 2 = 1, where p 0 , q 0 ∈ Q or q 0 ∈ I and p 0 ∈ I.
Cerna Maguiña, B Martin
core
REVISITING THE FERMAT-TYPE EQUATION x^{13} + y^{13} = 3 z^{7}
We solve the Fermat-type equationx 13 + y 13 = 3z 7 , gcd(x, y, z) = 1 combining a unit sieve, the multi-Frey modular method, level raising, computations of systems of eigenvalues modulo 7 over a totally real field, and results for reducibility of ...
Dieulefait, Luis +4 more
core
All meromorphic solutions of Fermat-type functional equations
Abstract In this article, by utilizing the properties of elliptic functions, we characterize the meromorphic solutions of Fermat-type functional equations $f(z)^{n}+f(L(z))^{m}=1$
openaire +2 more sources
High-Pressure and High-Temperature Chemistry of Phosphorus and Nitrogen: Synthesis and Characterization of α- and γ-P3N5. [PDF]
Ceppatelli M +10 more
europepmc +1 more source
Modeling of Polymer Friction on Boundaries of Solids and Inside Materials. [PDF]
Zmitrowicz A.
europepmc +1 more source
A network recovery strategy based on boundary nodes and tetrahedral approximation fermat points in three-dimensional wireless sensor networks. [PDF]
Xu B, Chen H, Cheng Y.
europepmc +1 more source
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
europepmc +1 more source
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:
openaire +2 more sources

