Turkish Journal of Mathematics
Abstract
We study the lattice finite representability of the Bochner space L_p(\mu_1,L_q(\mu_2)) in \ell_p{\ell_q}, 1 \le p,q < \infty, and then we characterize the ideal of the operators which factor through a lattice homomorphism between L_{\infty}(\mu) and L_p(\mu_1,L_q(\mu_2)).
DOI
-
Keywords
Integral operators, Ultraproducts of spaces and maps.
First Page
475
Last Page
490
Recommended Citation
PALACİO, P. G, MOLINA, J. A, & RIVERA, M. J (2001). Some Applications of the Lattice Finite Representability in Spaces of Measurable Functions. Turkish Journal of Mathematics 25 (4): 475-490. https://doi.org/-
