Marte
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Ketel Marte frustrating Diamondbacks by opting to take days off with trade deadline looming: report
Arizona Diamondbacks All-Star second baseman Ketel Marte has reportedly been frustrating people within the organization with the MLB trade deadline looming. Marte, a switch-hitter with power from both sides of the plate, is someone Arizona has tried to trade this past winter despite his talent and six-year extension that kicked in this season. But USA TODAY reported Marte "continues to frustrate segments of the organization by opting to take days off."
D-backs' Lovullo defends Marte: 'Great teammate'
Diamondbacks manager Torey Lovullo went to bat for Ketel Marte on Tuesday, saying any idea that the star second baseman is fracturing the Arizona clubhouse "couldn't be further from the truth." Lovullo's comments came in the wake of a USA Today report over the weekend that Marte is again frustrating some members of the organization by taking days off. But Lovullo said that was untrue.
Illegal mini-marts to shut for up to 12 months under law change prompted by BBC
Under current rules, shops breaking the law can only be closed for up to six months in England and Wales.
Illegal mini-marts to shut for up to 12 months under law change prompted by BBC
Under current rules, shops breaking the law can only be closed for up to six months in England and Wales.
Illegal mini-marts to shut for up to 12 months under law change prompted by BBC
Under current rules, shops breaking the law can only be closed for up to six months in England and Wales.
High-Order Summation-By-Parts Schemes for First-Order Hyperbolic Systems in Curvilinear Coordinates with Singularities
Announce Type: cross Abstract: Formulating stable numerical methods for hyperbolic systems in curvilinear coordinate with singularities, e.g. spherical coordinates, is complicated by the presence of these singularities. We present a method for constructing high-order accurate, energy-stable finite difference operators satisfying the Summation-by-Parts (SBP) property on spherical domains, extending ideas presented by [C. Gundlach, J. M. Mart\'in-Garc\'ia, and D. Garfinkle, CQG 30, 145003 (2013)].
One-Shot Klein Cutting Planes for Lipschitz Geodesically Convex Optimization in Hyperbolic Space
arXiv:2605.17540v4 Announce Type: replace Abstract: Motivated by the COLT 2023 open problem of Criscitiello, Mart\'inez-Rubio, and Boumal on deterministic first-order methods for Lipschitz geodesically convex optimization on Hadamard manifolds, we study hyperbolic space \[ \HH^d_{-\kappaC^2} =\{X\in\R^{d+1}:\ipL{X}{X}=-1,\ X_0>0\}, \qquad \ip{U}{V}_X=\kappaC^{-2}\ipL{U}{V}. For every geodesically convex $M$-Lipschitz function \[ f:\bar B_{\HH}(x_0,r)\to\R,\qquad s=\kappaC r, \] we give a...
Messi plushies see roaring trade as China firms get World Cup boost
Messi plushies see roaring trade as China firms get World Cup boost A best-seller for one Chinese firm is a soft-toy goat wearing Lionel Messi's Argentina number 10 shirt. YIWU, China: Toy charms shaped like a goat and decked out in Lionel Messi's Argentina number 10 shirt pepper a factory tabletop in China, where sellers are betting on the country's lucrative fan market for a big World Cup boost. The World Cup begins in North America on Thursday (Jun 11) but China won't be there after...
Messi plushies see roaring trade as China firms get World Cup boost
Messi plushies see roaring trade as China firms get World Cup boost A best-seller for one Chinese firm is a soft-toy goat wearing Lionel Messi's Argentina number 10 shirt. YIWU, China: Toy charms shaped like a goat and decked out in Lionel Messi's Argentina number 10 shirt pepper a factory tabletop in China, where sellers are betting on the country's lucrative fan market for a big World Cup boost. The World Cup begins in North America on Thursday (Jun 11) but China won't be there after...
Strong Polarization and Entropy
arXiv:2606.02567v1 Announce Type: cross Abstract: We show that for any set of $n$ unit vectors $v_1,\ldots,v_n$ in a real Hilbert space and positive numbers $p_1,\ldots,p_n$ satisfying $\sum_j p_j = 1$, there exists a unit vector $u$ such that \[ \sum_{j=1}^n \frac{p_j^2}{\langle v_j, u\rangle^2}\leq 1. This inequality is a weighted version of the strong polarization inequality. As immediate corollaries, it yields a polarization inequality for products of powers of linear functionals and a...