Products of commutators of transvections over local rings
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摘要
Let R be a commutative local ring, and M the maximal ideal of R. We prove that if |R/M|>3, then every matrix in SLnR (n≥2) is a product of at most [n/2]+2 commutators of transvections and the length [resA/2]+2 cannot be reduced for n=2.

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