Lushness, numerical index 1 and the Daugavet property in rearrangement invariant spaces

We show that for spaces with 1-unconditional bases lushness, the alternative Daugavet property and numerical index~1 are equivalent. In the class of rearrangement invariant (r.i.)\ sequence spaces the only examples of spaces with these properties are $c_0$, $\ell_1$ and $\ell_\infty$. The only lush r.i.\ separable function space on $[0,1]$ is $L_1[0,1]$; the same space is the only r.i.\ separable function space on $[0,1]$ with the Daugavet property over the reals

Mixed norm spaces and rearrangement invariant estimates

Our main goal in this work is to further improve the mixed norm estimates due to Fournier, and also Algervik and Kolyada, to more general rearrangement invariant (r.i.) spaces. In particular we find the optimal domains and the optimal ranges for these embeddings between mixed norm spaces and r.i. spaces

Commencement 1963 Address Press Release - U.S. Chamber of Commerce

For release afternoon papers Saturday, July 27, 1963. Providence, R.I., July 27 -- ..

Bryant & Stratton Commercial School Application for Admission

one page application to enter Bryant & Stratton Commerical School, Providence R.I

CPC Feasibility Study Lauded as Bristol Lands Funds for Maritime Center

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RWU School of Continuing Studies Recognizes All Saints Academy as a STEAM Academy

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