Results 51 to 60 of about 5,300 (153)
Heavenly metrics, hyper‐Lagrangians and Joyce structures
Abstract In [Proc. Sympos. Pure Math., American Mathematical Society, Providence, RI, 2021, pp. 1–66], Bridgeland defined a geometric structure, named a Joyce structure, conjectured to exist on the space M$M$ of stability conditions of a CY3$CY_3$ triangulated category.
Maciej Dunajski, Timothy Moy
wiley +1 more source
On the Lassak Conjecture for a Convex Body
In 1993 M. Lassak formulated (in the equivalent form) the following conjecture. If we can inscribe a translate of the cube $[0,1]^n$ into a convex body $C \subset R^n$, then $\sum_{i=1}^n \frac{1}{\omega_i} \geq 1$. Here $\omega_i$ denotes the width of $
M. V. Nevskii
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Scaling Behavior and Phases of Nonlinear Sigma Model on Real Stiefel Manifolds Near Two Dimensions
For a quasi-two-dimensional nonlinear sigma model on the real Stiefel manifolds with a generalized (anisotropic) metric, the equations of a two-charge renormalization group (RG) for the homothety and anisotropy of the metric as effective couplings are ...
Alexandre M. Gavrilik +1 more
doaj +1 more source
Abstract For large classes of even‐dimensional Riemannian manifolds (M,g)$(M,g)$, we construct and analyze conformally invariant random fields. These centered Gaussian fields h=hg$h=h_g$, called co‐polyharmonic Gaussian fields, are characterized by their covariance kernels k which exhibit a precise logarithmic divergence: |k(x,y)−log1d(x,y)|≤C$\big ...
Lorenzo Dello Schiavo +3 more
wiley +1 more source
The use of salt and chemical deicers can cause significant damage to road infrastructures. This study investigates the impact of different deicers on the viscoelastic properties of mastic and asphalt mixtures, with a focus on characterizing their ...
Peyman Mirzababaei +2 more
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Equidistribution of lattice orbits in the space of homothety classes of rank $2$ sublattices in $\mathbb R^3$ [PDF]
Michael Bersudsky, Hao Xing
openalex +1 more source
How much can heavy lines cover?
Abstract One formulation of Marstrand's slicing theorem is the following. Assume that t∈(1,2]$t \in (1,2]$, and B⊂R2$B \subset \mathbb {R}^{2}$ is a Borel set with Ht(B)<∞$\mathcal {H}^{t}(B) < \infty$. Then, for almost all directions e∈S1$e \in S^{1}$, Ht$\mathcal {H}^{t}$ almost all of B$B$ is covered by lines ℓ$\ell$ parallel to e$e$ with dimH(B∩ℓ ...
Damian Dąbrowski +2 more
wiley +1 more source
A p$p$‐adic approach to the existence of level‐raising congruences
Abstract We construct level‐raising congruences between p$p$‐ordinary automorphic representations, and apply this to the problem of symmetric power functoriality for Hilbert modular forms. In particular, we prove the existence of the nth$n\text{th}$ symmetric power lift of a Hilbert modular eigenform of regular weight for each odd integer n=1,3,⋯,25$n =
Jack A. Thorne
wiley +1 more source
Integrability of Einstein deformations and desingularizations
Abstract We study the question of the integrability of Einstein deformations and relate it to the question of the desingularization of Einstein metrics. Our main application is a negative answer to the long‐standing question of whether or not every Einstein 4‐orbifold (which is an Einstein metric space in a synthetic sense) is limit of smooth Einstein ...
Tristan Ozuch
wiley +1 more source
КЛАССИФИКАЦИЯ ВЫПУКЛЫХ МНОГОГРАННИКОВ
The paper is continuation of the author's series of paper devoted to the solution of Hadviger's problem of covering convex polyhedrons with body images at homothety.
ПУОЛОКАЙНЕН Т.М.
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