Beijing Normal University

output

20022014

most citedObservation of electron-antineutrino disappearance at Daya Bay

2.2k citations

Showing 2013Show all

16 papers · 1 filter

math.RT2013

Projective cell modules of Frobenius cellular algebras

Yanbo Li, Deke Zhao

For a finite dimensional Frobenius cellular algebra, a sufficient and necessary condition for a simple cell module to be projective is given. A special case that dual bases of the…

q-bio.PE2013★ 4 cited

How does group interaction and its severance affect life expectancy?

Lei Wang, Yijuan Xu, Zengru Di +1

The phenomenon of apoptosis observed in cell cultures consists in the fact that unless cells permanently receive a "Stay alive" signal from their neighbors, they are bound to die.…

math.AP2013★ 1 cited

Monge-Ampere equation on exterior domains

Jiguang Bao, Haigang Li, Lei Zhang

We consider the Monge-Ampère equation $det (D^{2} u) = f$ where $f$ is a positive function in $R^{n}$ and $f = 1 + O (∣ x ∣^{- β})$ for some $β > 2$ at infinity. If the equation is globally…

hep-ph2013★ 79 cited

CP violation in $B^{\pm} \to π^{\pm} π^{+} π^{-}$ in the region with low invariant mass of one $π^{+} π^{-}$ pair

Zhen-Hua Zhang, Xin-Heng Guo, Ya-Dong Yang

Recently, the large CP asymmetries in $B^{\pm} \to π^{\pm} π^{+} π^{-}$ decays were found by the LHCb Collaboration to localize in the region $m_{π^{+} π^{-}}^{2} < 0.4 GeV^{2}$ . We find such larg…

math.PR2013

Stochastic Generalized Porous Media Equations with Reflection

Michael Röckner, Feng-Yu Wang, Tusheng Zhang

A non-negative Markovian solution is constructed for a class of stochastic generalized porous media equations with reflection. To this end, some regularity properties and a compari…

math.CA2013★ 81 cited

Musielak-Orlicz-Hardy Spaces Associated with Operators Satisfying Reinforced Off-Diagonal Estimates

The Anh Bui, Jun Cao, Luong Dang Ky +2

Let $X$ be a metric space with doubling measure and $L$ a one-to-one operator of type $ω$ having a bounded $H_{\infty}$ -functional calculus in $L^{2} (X)$ satisfying…