Weighted \(L_ p\)-potential theory on homogeneous groups
From MaRDI portal
Publication:1204676
DOI10.1007/BF00971091zbMath0787.31012MaRDI QIDQ1204676
Publication date: 18 March 1993
Published in: Siberian Mathematical Journal (Search for Journal in Brave)
Potentials and capacities on other spaces (31C15) (L^p)-spaces and other function spaces on groups, semigroups, etc. (43A15) Other generalizations (nonlinear potential theory, etc.) (31C45)
Related Items
Coercive estimates and integral representation formulas on Carnot groups ⋮ Minimal tubes of finite integral curvature ⋮ Integral representations and embedding theorems for functions defined on the Heisenberg groups $\mathbb H^n$ ⋮ Analogs of Korn's inequality on Heisenberg groups ⋮ Analogues of Korn's inequality on Heisenberg groups
Cites Work
- Weighted inequalities and degenerate elliptic partial differential equations
- On \(L^ 1\)-criteria for quasi-radial Fourier multipliers with applications to some anisotropic function spaces
- Mappings of homogeneous groups and imbeddings of functional spaces
- Local sharp maximal functions
- The trace inequality and eigenvalue estimates for Schrödinger operators
- The Wiener test for degenerate elliptic equations
- Thin sets in nonlinear potential theory
- The concept of capacity in the theory of functions with generalized derivatives
- A Description of Weights Satisfying the A ∞ Condition of Muckenhoupt
- Weighted Nonlinear Potential Theory
- On Weighted Norm Inequalities for Positive Linear Operators
- Imbedding theorems of Sobolev type in potential theory.
- Weighted norm inequalities for maximal functions and singular integrals
- Hardy Spaces on Homogeneous Groups. (MN-28), Volume 28
- Weighted Norm Inequalities for Fractional Integrals
- Weighted Norm Inequalities for the Hardy Maximal Function
- A trace inequality for generalized potentials
- A Theory of Capacities for Potentials of Functions in Lebesgue Classes.
- Minimax Theorems
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item