Demonstrates the stability of mixed quintic and sextic equations in non-Archimedean spaces, implying broader applicability in probabilistic frameworks.
This paper establishes the Hyers–Ulam stability of mixed quintic and sextic functional equations within matrix non‐Archimedean random normed spaces. Using fixed‐point techniques, we derive conditions under which approximate solutions guarantee exact solutions, generalizing stability results to these structured probabilistic spaces.
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Shahbazpour et al. (2026) studied this question.
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