NECESSARY CONDITION FOR THE EMBEDDING OF THE SPACE OF POTENTIALS INTO REARRANGEMENT INVARIANT SPACE necessary condition we find rearrangement invariant space which is
optimal for
embedding of kernels G from
Associate Norms and Optimal Embeddings for a Class of Two-Weight Integral Quasi-NormsAssociate Norms and
Optimal Embeddings for a Class of Two-Weight Integral Quasi-Norms
On Local Growth Envelope and Optimal Embedding of Generalized Sobolev SpacesOn Local Growth Envelope and
Optimal Embedding of Generalized Sobolev Spaces
Low-rank adaptive graph embedding for unsupervised feature extraction embedding (LRAGE), which can perform subspace learning and adaptive probabilistic neighborhood graph
A minimization method on the basis of embedding the feasible set and the epigraph problems. In
optimization process there is some opportunity of updating sets which approximate the epigraph
Integral Properties of Generalized Potentials of the Type Besseland Riesz Type are included too. In thepaper the general criteria for the
embedding of potentials into rearrangement invariant
Optimizing the performance of a server-based classification for a large business document flow. Textual and visual
embeddings were employed for classification. Textual
embeddings were extracted via OCR
Cutting-plane method with embedding of epigraphs of auxiliary functions auxiliary function are
embedded into polyhedral sets. A set, that approximates the epigraph of the next
Minimal Ideal Space for Given Cone of Non-Negative Measurable FunctionsWe consider the
optimal embeddings into ideal spaces for cone of functions with properties