Some Applications of the Lattice Finite Representability in Spaces of Measurable Functions

@inproceedings{Palacio2001SomeAO,
  title={Some Applications of the Lattice Finite Representability in Spaces of Measurable Functions},
  author={P. G{\'o}mez Palacio and J. A. L{\'o}pez Molina and M. J. Rivera},
  year={2001}
}
We study the lattice finite representability of the Bochner space Lp(μ1, Lq(μ2)) in `p{`q}, 1 ≤ p, q < ∞, and then we characterize the ideal of the operators which factor through a lattice homomorphism between L∞(μ) and Lp(μ1, Lq(μ2)). 
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