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Classification of $T^2$-bundles over $T^2$
Work
Year: 1983
Type: article
Abstract: Denote the point of $M_{0}=M(A, B;0,0)$ which corresponds to, by $[\left(\begin{array}{l}s\\t\end{array}\right),$ $\left(\begin{array}{l}x\\y\end{array}\right)]$ or $\left\{\begin{array}{l}s,x\\t,y\en... more
Cites: 5
Cited by: 41
Related to: 10
FWCI: 0.606
Citation percentile (by year/subfield): 89.09
Open Access status: bronze