S. Sahoo

most citedImplication of Z-mediated FCNC on semileptonic decays

B_{s} \to ϕ l^{+} l^{-}

and

B^{+} \to K^{+} l^{+} l^{-}

4 citations · 4 across the 2 of their papers we have counts for

collaborators

4 papers

hep-ph2020

A possible solution of $B$ arrow $π π$ puzzle in Z' model

S. Biswas, P. Nayek, S. Sahoo

The discrepancies among the measurements of branching ratios and CP asymmetries of $B$ arrow $π π$ decays such as large direct CP asymmetry for $B^{0}$ arrow $π^{+} π^{-}$ mode and large…

hep-ph2020★ 4 cited

Implication of Z-mediated FCNC on semileptonic decays $B_{s} \to ϕ l^{+} l^{-}$ and $B^{+} \to K^{+} l^{+} l^{-}$

P. Nayek, S. Biswas, P. Maji +1

Rare B meson decays mediated by flavour changing neutral current (FCNC) transition play interesting role to probe the flavour sector of the standard model (SM). Generally at the tr…

hep-ph2020

Investigation of rare semileptonic $B_{c}$ decays into $(D_{(} s, d)^{(} (*))) μ^{+} μ^{-}$ decays with non-universal $Z^{'}$ effect

P. Maji, S. Mahata, P. Nayek +2

In this paper, we analyze different decay observables of semileptonic $B_{c}$ decays into $(D_{(} s, d)^{(} (*))) μ^{+} μ^{-}$ such as branching ratio, forward-backward asymmetry, polarization…

hep-ph2020

Charged Higgs Contribution on B_c decays into (D_s,D_s^*)l^+ l^-

P. Maji, S. Biswas, P. Nayek +1

In this paper, we study rare semileptonic decays of B_c meson in the context of type-I, II, and III two Higgs doublet model. We follow the relativistic quark model for parameterizi…

A possible solution of B arrow ππ puzzle in Z' model

Implication of Z-mediated FCNC on semileptonic decays Bs​→ϕl+l− and B+→K+l+l−

Investigation of rare semileptonic Bc​ decays into (D(​s,d)((∗)))μ+μ− decays with non-universal Z′ effect

Charged Higgs Contribution on B_c decays into (D_s,D_s^*)l^+ l^-

A possible solution of $B$ arrow $π π$ puzzle in Z' model

Implication of Z-mediated FCNC on semileptonic decays $B_{s} \to ϕ l^{+} l^{-}$ and $B^{+} \to K^{+} l^{+} l^{-}$

Investigation of rare semileptonic $B_{c}$ decays into $(D_{(} s, d)^{(} (*))) μ^{+} μ^{-}$ decays with non-universal $Z^{'}$ effect