Antonis Manoussakis

A sequentially unconditional Banach space with few operators

A Banach space

A Classification of Tsirelson Type Spaces

X

Function spaces not containing ℓ1

is said to be sequentially unconditional if every Schauder basic sequence has an unconditional subsequence. We provide an example of a reflexive Banach space

Strictly singular non-compact operators on a class of HI spaces

X_{isu}

An unconditionally saturated Banach space with the scalar-plus-compact property

which is sequentially unconditional and such that every

Operators in tight by support Banach spaces

T \in \mathcal{L}(X_{isu})

An indecomposable and unconditionally saturated Banach space

is a strictly singular perturbation of a multiple of the identity. The space

Distortion and spreading models in modified mixed Tsirelson spaces

X_{isu}

Minimality properties of Tsirelson type spaces

belongs to the class of Banach spaces with saturated and conditional structure. Constructing

On the hereditary proximity to ℓ1

X_{isu}