An inverse inequality for fractional sobolev norms in unbounded domains

HIGHLIGHTS

• What: By estimating the quotient |Ev| the authors demonstrate two examples of supermonotone functions that support the theoretical results.
• Who: Contemporary Mathematics et al. from the Department of, Informatics and Natural Sciences, Technical University, Gabrovo, Bulgaria have published the research work: An Inverse Inequality for Fractional Sobolev Norms in Unbounded Domains, in the Journal: (JOURNAL)

SUMMARY

The fractional Sobolev space Wps (Ωt ) for whatever positive real t is defined by: { } Wps (Ωt )=v ∈ L p (Ωt ) | |v|s, p, Ωt and amp;lt; +∞, s ∈, p ∈ [1, +∞), where |v|s, p, Ωt . . .

 



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