A Study on $\phi$-Symmetric $\tau$-curvature tensor in $N(k)$-contact metric manifold
Copyright policy )A Study on $\phi$-Symmetric $\tau$-curvature tensor in $N(k)$-contact metric manifold
In this paper we study $\tau$-curvature tensor in $N(k)$-contact metric manifold. We study $\tau$-$\phi$-recurrent,$\tau$-$\phi$-symmetric and globally $\tau$-$\phi$-symmetric $N(k)$-contact metric manifold.
- Kuvempu University India
symmetric, recurrent, зв’язний метричний многовид, симетричний, рекурсивний, QA1-939, General geometric structures on manifolds (almost complex, almost product structures, etc.), contact metric manifold, symmetric, recurrent, связное метрическое многообразие, симметрическое, рекуррентное, contact metric manifold, Mathematics
symmetric, recurrent, зв’язний метричний многовид, симетричний, рекурсивний, QA1-939, General geometric structures on manifolds (almost complex, almost product structures, etc.), contact metric manifold, symmetric, recurrent, связное метрическое многообразие, симметрическое, рекуррентное, contact metric manifold, Mathematics
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