Pages that link to "Item:Q1692193"
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The following pages link to Sobolev inequalities for Musielak-Orlicz spaces (Q1692193):
Displaying 20 items.
- An imbedding theorem for Musielak-Sobolev spaces (Q412648) (← links)
- Weighted Sobolev inequality in Musielak-Orlicz space (Q662051) (← links)
- Gossez's approximation theorems in Musielak-Orlicz-Sobolev spaces (Q1671390) (← links)
- Boundedness of maximal operators and Sobolev's inequality on Musielak-Orlicz-Morrey spaces (Q1935767) (← links)
- Maximal and Riesz potential operators on Musielak-Orlicz spaces over metric measure spaces (Q1990918) (← links)
- Weak estimates for the maximal and Riesz potential operators in central Herz-Morrey spaces on the unit ball (Q2039395) (← links)
- Removability of zero modular capacity sets (Q2041891) (← links)
- Sobolev-type inequalities on Musielak-Orlicz-Morrey spaces of an integral form (Q2107439) (← links)
- Muckenhoupt inequality with three measures and applications to Sobolev orthogonal polynomials (Q2257672) (← links)
- New characterizations of Musielak-Orlicz-Sobolev spaces via sharp ball averaging functions (Q2420755) (← links)
- Sobolev's inequality for Musielak-Orlicz-Sobolev functions (Q2693770) (← links)
- SOBOLEV INEQUALITIES FOR ORLICZ SPACES OF TWO VARIABLE EXPONENTS (Q3564608) (← links)
- Sharp conditions for the compactness of the Sobolev embedding on Musielak–Orlicz spaces (Q4632100) (← links)
- SOBOLEV’S INEQUALITY FOR MUSIELAK–ORLICZ–MORREY SPACES OVER METRIC MEASURE SPACES (Q4992361) (← links)
- Sobolev's inequality in central Herz-Morrey-Musielak-Orlicz spaces over metric measure spaces (Q5071712) (← links)
- Sobolev’s Inequality for Riesz Potentials of Functions in Musielak–Orlicz–Morrey Spaces Over Non-doubling Metric Measure Spaces (Q5107995) (← links)
- Weak estimates for the maximal and Riesz potential operators in non-homogeneous central Herz-Morrey spaces (Q5227719) (← links)
- (Q5405527) (← links)
- Convolution and Jackson inequalities in Musielak–Orlicz spaces (Q5742794) (← links)
- (Q6041149) (← links)
