$SEMIG semigroup

Latest papers

1. $L^p$-Khinchin sequences and transference principles math.DS · 19 Oct · 2 hits

   …inequalities for three model systems: translation along a lattice path in the infinite direct sum of the semigroup $\mathbb{N}_0$, translation along a lattice path in the infinite direct sum of the group…

2. Asymptotic low slopes of toric exponential sums math.NT · 19 Oct · 1 hit

   …smaller than one differ from their Hodge values by $O_\Delta(p^{-1})$. No hypothesis is imposed on the semigroup generated by the lattice points of $\Delta$. The proof combines an auxiliary prime and the Cartier…

3. Berry--Esseen Bounds for High-Temperature Ising Models math.PR · 19 Oct · 1 hit

   …conditions. Our approach uses Stein's method to quantify the normal approximation error by analysing the semigroup of the continuous-time Ising heat-bath dynamics.

4. On elements of degree $g$ in the separating semigroup of a real curve of genus $g$ math.AG · 18 Oct · 2 hits

   …curve of genus $g$ whose real locus consists of $r$ components and let $S=\mathrm{Sep}(C)$ be its separating semigroup. An element $\delta\in S$ is called extendable if $\delta+\mathbb N_0^r\subset S$, where $\mathbb…

5. Noncommutative $L_p$-Poincar\'{e} inequalities math.OA · 18 Oct · 3 hits

   We derive $L_p$-Poincar\'{e} inequalities for quantum Markov semigroups on finite von Neumann algebras, from a spectral gap (PI) or from a modified logarithmic Sobolev…

6. Sharp quantum logarithmic Sobolev inequalities via semigroup interpolation math.OA · 18 Oct · 4 hits

   We develop a semigroup interpolation method for sharp logarithmic Sobolev inequalities using spectral calculus and…

7. $L^p$-regularity for fourth-order Schr\"odinger operators with unbounded or degenerate coefficients math.AP · 16 Oct · 1 hit

   …C_\gamma$ for some $\gamma$ small enough and $C_\gamma$ positive constant, generate analytic semigroups in $L^p(\mathbb{R}^N)$ for $1\leq p<\infty$ and in $C_0(\mathbb{R}^N)$. Moreover, we characterize…

8. Sumsets regularity versus Castelnuovo-Mumford regularity for monomial curves math.AC · 16 Oct · 1 hit

   …talk. We show that it fails and measure by how much. Let $c_1,c_2$ be the conductors of the two numerical semigroups attached to $A$ and $N=\lceil(c_1+c_2)/d\rceil$. For curves in $\mathbb{P}^3$ that are not…