Knotted and linked products of recombination on $T(2,n)\#T(2,m)$ substrates

We develop a topological model of site-specific recombination that applies to substrates which are the connected sum of two torus links of the form $T (2, n) # T (2, m)$ . Then we use our model to prove that all knots and links that can be produced by site-specific recombination on such substrates are contained in one of two families, which we illustrate.

Knotted and linked products of recombination on $T (2, n) # T (2, m)$ substrates

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Knotted and linked products of recombination on $T (2, n) # T (2, m)$ substrates

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Knotted and linked products of recombination on T(2,n)#T(2,m)T(2,n)#T(2,m) substrates

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Knotted and linked products of recombination on T(2,n)#T(2,m)T(2,n)#T(2,m) substrates

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Knotted and linked products of recombination on $T (2, n) # T (2, m)$ substrates

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AI智能校验

Knotted and linked products of recombination on $T (2, n) # T (2, m)$ substrates

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AI智能校验