Dynamical system analysis of Myrzakulov gravity

We perform a dynamical system analysis of Myrzakulov or $F(R,T)$ gravity, which is subclass affinely connected metric theories, where ones uses specific but nonspecial connection that allows for nonzero curvature and torsion simultaneously. consider two classes models, extract the critical points, examine their stability properties alongside physical features. In class 1 possess $\mathrm{\ensuremath{\Lambda}}$ cold dark matter (CDM) cosmology as limit, we find sequence energy eras, show Universe will result in dark-energy-dominated point behaves like cosmological constant. Concerning equation-of-state parameter, it lies quintessence phantom regime, according to value model parameter. For 2 again dark-energy-dominated, de Sitter late-time attractor, although scenario does not $\mathrm{\ensuremath{\Lambda}}\mathrm{CDM}$ limit. The behavior richer, sector can be quintessencelike, phantomlike, experience phantom-divide crossing during evolution.