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Thursday, January 23, 2020

**Abstract:** A free Banach lattice is the largest Banach lattice generated by a set of given cardinality. Similarly, a Banach lattice $X$ is free over a Banach space $E$ if $X$ is the largest Banach lattice which contains $E$ as a subspace and is generated by it. Equivalently, every bounded linear operator from $E$ to an arbitrary Banach lattice $Y$ extends to a lattice homomorphism from $X$ to $Y$ of the same norm. In the talk, we will discuss several methods of generating free vector and Banach lattices.

Friday, January 24, 2020

Friday, January 31, 2020

Friday, February 7, 2020

Thursday, February 13, 2020

Friday, February 14, 2020

Thursday, February 20, 2020

Friday, February 21, 2020

Friday, February 28, 2020

Thursday, March 12, 2020

Thursday, April 2, 2020

Thursday, April 9, 2020