On complemented subspaces and unconditional bases in $l_{p}+l_{q}$

We prove that the direct sum and the product of countably many copies of L[0, 1] are primary locally convex spaces. We also give some related results.

On finite dimensional subspaces of Banach spaces with local unconditional structure

William Johnson (1974)

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Yves Raynaud (1993)

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A necessary and sufficient condition is given for a rearrangement invariant function space to contain a complemented isomorphic copy of l1(l2).

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Displaying similar documents to “On complemented subspaces and unconditional bases in l p + l q ”

Displaying similar documents to “On complemented subspaces and unconditional bases in $l_{p} + l_{q}$ ”