Results 211 to 220 of about 150,415 (331)
New building blocks for F1${\mathbb {F}}_1$‐geometry: Bands and band schemes
Abstract We develop and study a generalization of commutative rings called bands, along with the corresponding geometric theory of band schemes. Bands generalize both hyperrings, in the sense of Krasner, and partial fields in the sense of Semple and Whittle.
Matthew Baker+2 more
wiley +1 more source
C2 generalization of the van Diejen model from the minimal (D5,D5) conformal matter. [PDF]
Nazzal B, Nedelin A.
europepmc +1 more source
Relative and absolute Lefschetz standard conjectures for some Lagrangian fibrations
Abstract We show that the hyper‐Kähler varieties of OG10‐type constructed by Laza–Saccà–Voisin (LSV) verify the Lefschetz standard conjecture. This is an application of a more general result, stating that certain Lagrangian fibrations verify this conjecture. The main technical assumption of this general result is that the Lagrangian fibration satisfies
Giuseppe Ancona+3 more
wiley +1 more source
Repetitive stimulation by commutator and condenser
Archibald Vivian Hill
openalex +1 more source
Quantum automorphism groups of lexicographic products of graphs
Abstract Sabidussi's theorem [Duke Math. J. 28 (1961), 573–578] gives necessary and sufficient conditions under which the automorphism group of a lexicographic product of two graphs is a wreath product of the respective automorphism groups. We prove a quantum version of Sabidussi's theorem for finite graphs, with the automorphism groups replaced by ...
Arnbjörg Soffía Árnadóttir+4 more
wiley +1 more source
Bloom-type two-weight inequalities for commutators of maximal functions
We study Bloom-type two-weight inequalities for commutators of the Hardy-Littlewood maximal function and sharp maximal function. Some necessary and sufficient conditions are given to characterize the two-weight inequalities for such commutators.
Zhang Pu, Fan Di
doaj +1 more source
Sharp commutator estimates via harmonic extensions [PDF]
E. Lenzmann, A. Schikorra
semanticscholar +1 more source
Density functions for epsilon multiplicity and families of ideals
Abstract A density function for an algebraic invariant is a measurable function on R$\mathbb {R}$ which measures the invariant on an R$\mathbb {R}$‐scale. This function carries a lot more information related to the invariant without seeking extra data.
Suprajo Das+2 more
wiley +1 more source