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On meromorphic solutions of Fermat type functional equations
SCIENTIA SINICA Mathematica, 2011HongXun YI, LianZhong YANG
openaire +1 more source
The Meromorphic Solutions of Fermat Type Functional Equations
Pure Mathematics, 2023openaire +1 more source
Solutions of Fermat-Type Partial Differential–Difference Equations in $$\pmb {{\mathbb {C}}^n}$$
Mediterranean Journal of Mathematics, 2023Goutam Haldar
exaly
Solution on Differential-Difference Equation of Fermat-Type
Pure Mathematics, 2020openaire +1 more source
On Entire Solutions of Two Certain Fermat-Type Differential–Difference Equations
Bulletin of the Malaysian Mathematical Sciences Society, 2019Peichu Hu
exaly
On the unsolvability of some Diophantine equations of a modified Fermat type
Mathematika, 1980openaire +2 more sources
Pedagogical Analysis of the $a=1$ Boundary in Fermat-Type Equations:
While Fermat's Last Theorem (FLT) was famously resolved by Wiles using modular forms and elliptic curves, it is well-established that the $\text{abc}$ conjecture implies FLT asymptotically for all exponents $n$ above a specific threshold. In this paper, we explore how the transition from the trivial $a = 1$ boundary case to the general Diophantine ...openaire +1 more source