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Variable Exponent Spaces 10.1016/J.JFA.2021.109087

This paper shows necessary and sufficient conditions on subsets of variable exponent spaces L p ( ⋅ ) ( Ω ) in order to be weakly compact.

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Variable Exponent Spaces 10.3390/FRACTALFRACT5010007

Using the norms in different variable exponent spaces, the boundedness or compactness of the integral operators are examined.

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10.1016/J.JFA.2021.109087

This paper shows necessary and sufficient conditions on subsets of variable exponent spaces L p ( ⋅ ) ( Ω ) in order to be weakly compact.

Full Text

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10.3390/FRACTALFRACT5010007

Using the norms in different variable exponent spaces, the boundedness or compactness of the integral operators are examined.

Full Text

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10.1080/17476933.2019.1572122

] for variable exponent spaces and the Mountain Pass Theorem.

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Exponent 2 Exponent Analysis Exponent Lebesgue Exponent Values Exponent Estimation Exponent Morrey Exponent Sobolev Explore More

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Exponent Spaces

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Jan 18, 2025

What is/are Exponent Spaces?

Exponent Spaces - This paper shows necessary and sufficient conditions on subsets of variable exponent spaces L p ( ⋅ ) ( Ω ) in order to be weakly compact. ^[1] Using the norms in different variable exponent spaces, the boundedness or compactness of the integral operators are examined. ^[2] ] for variable exponent spaces and the Mountain Pass Theorem. ^[3]

Variable Exponent Spaces

This paper shows necessary and sufficient conditions on subsets of variable exponent spaces L p ( ⋅ ) ( Ω ) in order to be weakly compact. ^[1] Using the norms in different variable exponent spaces, the boundedness or compactness of the integral operators are examined. ^[2] ] for variable exponent spaces and the Mountain Pass Theorem. ^[3]