The authors isolate additional conditions for primary factorization, develop support-reduction tools for uncountable sums, prove primariness of C[0,1]* under negation of CH, and establish a uniform primary factorization theorem for B(ℓ_p).
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2 Pith papers cite this work. Polarity classification is still indexing.
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math.FA 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Classifies distributional self-embeddings of centered space R_ω^{p,0} as induced by finite Bernoulli factor packings, proves no proper internal compressions, and describes isometries for related spaces.
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Primariness and the Primary Factorisation Property
The authors isolate additional conditions for primary factorization, develop support-reduction tools for uncountable sums, prove primariness of C[0,1]* under negation of CH, and establish a uniform primary factorization theorem for B(ℓ_p).
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Distributional embeddings of the first limit Bourgain-Rosenthal-Schechtman space
Classifies distributional self-embeddings of centered space R_ω^{p,0} as induced by finite Bernoulli factor packings, proves no proper internal compressions, and describes isometries for related spaces.