ON GENERALIZED FRACTIONAL INTEGRALS IN THE ORLICZ SPACES ON SPACES OF HOMOGENEOUS TYPE
スポンサーリンク
概要
- 論文の詳細を見る
- 2001-11-01
著者
-
NAKAI Eiichi
Department of Neurosurgery, Kochi Medical School, Kochi University
-
Nakai Eiichi
Department Of Mathematics Osaka Kyoiku University
関連論文
- Preoperative Surgical Approach Planning for Metastatic Pituitary Stalk Tumor Using Multimodal Fusion Imaging in a Neuronavigation System : Case Report
- ON GENERALIZED RIESZ POTENTIALS AND SPACES OF SOME SMOOTH FUNCTIONS
- TANGENTIAL BOUNDARY BEHAVIOR OF THE POISSON INTEGRALS OF FUNCTIONS IN THE POTENTIAL SPACE WITH THE ORLICZ NORM
- ON GENERALIZED FRACTIONAL INTEGRALS IN THE ORLICZ SPACES ON SPACES OF HOMOGENEOUS TYPE
- ON GENERALIZED FRACTIONAL INTEGRAL OPERATORS
- THE SQUARE PARTIAL SUMS OF THE FOURIER TRANSFORM OF RADIAL FUNCTIONS IN THREE DIMENSIONS
- POINTWISE MULTIPLIERS FOR FUNCTIONS OF WEIGHTED BOUNDED MEAN OSCILLATION ON SPACES OF HOMOGENEOUS TYPE
- An elementary proof of Sobolev embeddings for Riesz potentials of functions in $L^1$ Morrey spaces
- Boundedness of fractional integral operators on Morrey spaces and Sobolev embeddings for generalized Riesz potentials
- DENSITY OF THE SET OF ALL INFINITELY DIFFERENTIABLE FUNCTIONS WITH COMPACT SUPPORT IN WEIGHTED SOBOLEV SPACES
- Boundedness of fractional integral operators on Morrey spaces and Sobolev embeddings for generalized Riesz potentials
- Bilinear estimates in dyadic BMO and the Navier-Stokes equations
- Littlewood-Paley theory for variable exponent Lebesgue spaces and Gagliardo-Nirenberg inequality for Riesz potentials
- Hardy spaces with variable exponent (Harmonic Analysis and Nonlinear Partial Differential Equations)
- The Hardy-Littlewood maximal operator on Lebesgue spaces with variable exponent (Harmonic Analysis and Nonlinear Partial Differential Equations)
- Littlewood-Paley theory for variable exponent Lebesgue spaces and Gagliardo-Nirenberg inequality for Riesz potentials