In this paper, we study the branching ratios of B → K 0 (1430)l+l− decay, where K 0 (1430) being the p–wave scalar meson, in the supersymmetric models. The branching ratios are estimated when short and long distance effects are taken into account. It is found that the B → K 0 (1430)l+l− (l = μ, τ) decay is measurable at LHC. Measurement of these branching ratios for the semileptonic rare B → K ...

In this paper we address the problem of dynamic MRI reconstruction from partially sampled K-space data. Our work is motivated by previous studies in this area that proposed exploiting the spatiotemporal correlation of the dynamic MRI sequence by posing the reconstruction problem as a least squares minimization regularized by sparsity and low-rank penalties. Ideally the sparsity and low-rank pen...

In this paper, we compare the branching ratio and rate difference of electron channel to muon channel of B → K 0 (1430)l+l− and B → K∗l+l−decays, where K 0 (1430) is the p–wave scalar meson, in the supersymmetric models. MSSM with R parity is considered since considerable deviation from the standard model predictions can be obtained in B → Xsll. Taking CQ1 and CQ2 about one which is consistent ...

The paper is devoted to investigation of some properties of [L]-homotopy groups. It is proved, in particular, that for any finite CW -complex L, satisfying double inequality [S] < [L] ≤ [S], π [L] n (S) = Z. Here [L] denotes extension type of complex L and π [L] n (X) denotes n-th [L]-homotopy group of X .

Suppose that we have the unit Euclidean ball in R and construct new bodies using three operations linear transformations, closure in the radial metric and multiplicative summation defined by ‖x‖K+0L = p ‖x‖K‖x‖L. We prove that in dimension 3 this procedure gives all origin symmetric convex bodies, while this is no longer true in dimensions 4 and higher. We introduce the concept of embedding of ...