We consider the problem of covering hypersphere by a set of spherical hypercaps. This sort of problem has numerous practical applications such as error correcting codes and reverse k-nearest neighbor problem. Using the reduction of non degenerated concave quadratic programming (QP) problem, we demonstrate that spherical coverage verification is NP hard. We propose a recursive algorithm based on...

In Epstein-Barr virus (EBV)-associated tumors in nonimmunocompromised patients, EBV gene expression is highly restricted. EBV-encoded nuclear antigen (EBNA)-1 is expressed, whereas the immunogenic and proliferative EBNAs are not. This pattern of EBNA expression is generated by usage of the BamHI-Q promoter (Qp). We have determined that the JAK/STAT pathway positively regulates Qp activity. In t...

In this paper we present an improved neural network to solve strictly convex quadratic programming(QP) problem. The proposed model is derived based on a piecewise equation correspond to optimality condition of convex (QP) problem and has a lower structure complexity respect to the other existing neural network model for solving such problems. In theoretical aspect, stability and global converge...

— Colmez has given a recipe to associate a smooth modular representation Ω(W ) of the Borel subgroup of GL2(Qp) to a Fp-representation W of Gal(Qp/Qp) by using Fontaine’s theory of (φ,Γ)-modules. We compute Ω(W ) explicitly and we prove that if W is irreducible and dim(W ) = 2, then Ω(W ) is the restriction to the Borel subgroup of GL2(Qp) of the supersingular representation associated to W in ...

— Colmez has given a recipe to associate a smooth modular representation Ω(W ) of the Borel subgroup of GL2(Qp) to a Fp-representation W of Gal(Qp/Qp) by using Fontaine’s theory of (φ,Γ)-modules. We compute Ω(W ) explicitly and we prove that if W is irreducible and dim(W ) = 2, then Ω(W ) is the restriction to the Borel subgroup of GL2(Qp) of the supersingular representation associated to W by ...

By introducing all zero block (AZB) algorithm, this paper provides an easily implement solution for reducing the complexity of an 8x8 integer transform and quantization. Through the statistic analysis of all zero block for more than 30 typical sequences, We set cubic modules for threshold decision of QCIF, CIF and 720p which can almost reach 100% accuracy and averagely save 5%~40% (according to...

To overcome the shortcomings of model-driven state estimation methods, this paper proposes a data-driven robust (DDSE) method through off-line learning and on-line matching. At stage, linear regression equation is presented by clustering historical data from supervisory control acquisition (SCADA), which provides guarantee for solving over-learning problem existing DDSE methods; then novel that...

Abstract We analyze a data set comprising 370 GW band structures of two-dimensional (2D) materials covering 14 different crystal and 52 chemical elements. The contain total 61716 quasiparticle (QP) energies obtained from plane-wave-based one-shot G 0 W @PBE calculations with full frequency integration. investigate the distribution key quantities, like QP self-energy corrections weights, explore...

— Colmez has given a recipe to associate a smooth modular representation Ω(W ) of the Borel subgroup of GL2(Qp) to a Fp-representation W of Gal(Qp/Qp) by using Fontaine’s theory of (φ,Γ)-modules. We compute Ω(W ) explicitly and we prove that if W is irreducible and dim(W ) = 2, then Ω(W ) is the restriction to the Borel subgroup of GL2(Qp) of the supersingular representation associated to W by ...

— Colmez has given a recipe to associate a smooth modular representation Ω(W ) of the Borel subgroup of GL2(Qp) to a Fp-representation W of Gal(Qp/Qp) by using Fontaine’s theory of (φ,Γ)-modules. We compute Ω(W ) explicitly and we prove that if W is irreducible and dim(W ) = 2, then Ω(W ) is the restriction to the Borel subgroup of GL2(Qp) of the supersingular representation associated to W by ...