The Inverse of Exact Renormalization Group Flows as Statistical Inference. [PDF]
Berman DS, Klinger MS.
europepmc +1 more source
Relative cubulation of relative strict hyperbolization
Abstract We prove that many relatively hyperbolic groups obtained by relative strict hyperbolization admit a cocompact action on a CAT(0)$\operatorname{CAT}(0)$ cubical complex. Under suitable assumptions on the peripheral subgroups, these groups are residually finite and even virtually special.
Jean‐François Lafont, Lorenzo Ruffoni
wiley +1 more source
Entanglement detection with quantum support vector machine (QSVM) on near-term quantum devices. [PDF]
Mahdian M, Mousavi Z.
europepmc +1 more source
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
Enhancing land cover object classification in hyperspectral imagery through an efficient spectral-spatial feature learning approach. [PDF]
Afjal M, Mondal MNI, Mamun MA.
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
Popcorn: Accelerating Kernel K-means on GPUs through Sparse Linear Algebra
Julian Bellavita+4 more
openalex +1 more source
The Impact of Different Degrees of Leadership on Collective Navigation in Follower-Leader Systems. [PDF]
Bernardi S, Painter KJ.
europepmc +1 more source
Hardy's uncertainty principle for Schrödinger equations with quadratic Hamiltonians
Abstract Hardy's uncertainty principle is a classical result in harmonic analysis, stating that a function in L2(Rd)$L^2(\mathbb {R}^d)$ and its Fourier transform cannot both decay arbitrarily fast at infinity. In this paper, we extend this principle to the propagators of Schrödinger equations with quadratic Hamiltonians, known in the literature as ...
Elena Cordero+2 more
wiley +1 more source
Ordered Kernels of OBCI-Algebras in the Homomorphism Environment
Eunsuk Yang, Eun-Hwan Roh, Young-Bae Jun
openalex +1 more source