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We analyze the modular geometry of the variable exponent Lebesgue space Lp(.). We show that Lp(.) possesses a modular uniform convexity property. Part of the novelty is that the property… Click to show full abstract
We analyze the modular geometry of the variable exponent Lebesgue space Lp(.). We show that Lp(.) possesses a modular uniform convexity property. Part of the novelty is that the property holds even in the case supp(x) = ∞ . We present specific applications to fixed point theory. xÆΩ
Keywords:
uniform convexity;
lebesgue spaces;
convexity lebesgue;
modular uniform
Journal Title: Symmetry
Year Published: 2018
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Journal Title: Symmetry
Year Published: 2018
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!