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An example of a non-topologizable algebra

R. Frankiewicz, G. Plebanek (1995)

Studia Mathematica

We present an example of an algebra that is generated by ω 1 elements, and cannot be made a topological algebra. This answers a problem posed by W. Żelazko.

An example of a reflexive Lorentz Gamma space with trivial Boyd and Zippin indices

Alexei Karlovich, Eugene Shargorodsky (2021)

Czechoslovak Mathematical Journal

We show that for every p ( 1 , ) there exists a weight w such that the Lorentz Gamma space Γ p , w is reflexive, its lower Boyd and Zippin indices are equal to zero and its upper Boyd and Zippin indices are equal to one. As a consequence, the Hardy-Littlewood maximal operator is unbounded on the constructed reflexive space Γ p , w and on its associate space Γ p , w ' .

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