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THE POSITIVITY PROPERTY OF FUNCTION SPACES
https://doi.org/10.1142/9789812704450_0024Cited by:1 (Source: Crossref)
Abstract:
A quasi-normed function space A in ℝn is said to have the positivity property if any real function f ∈ A can be represented as f = f1 − f2, where f1 ∈ A and f2 ∈ A are non-negative functions such that ||f |A|| and ||f1 |A|| + ||f2 |A|| are equivalent quasi-norms on A. The paper deals with this problem in case of 
