Open Access
Open access
volume 92 issue 7 publication number 072012

Study of dynamics ofD0Ke+νeandD0πe+νedecays

M. ABLIKIM
M. N. ACHASOV
X. C. Ai
O. Albayrak
M Albrecht
M. Albrecht
D. J. Ambrose
A. Amoroso
F. F. An
Q. An
J. Z. BAI
R. Baldini Ferroli
Y. BAN
D. W. Bennett
J V Bennett
M. Bertani
D. Bettoni
J. M. Bian
F Bianchi
E. Boger
I. Boyko
R. A. Briere
H. Cai
X Cai
O. Cakir
A. Calcaterra
G. F. Cao
S. A. Cetin
J. F. Chang
G. Chelkov
G. Chen
H. S. Chen
H. ‐y. Chen
J. C. Chen
M L Chen
S J Chen
X. Chen
X. R. Chen
Y.-B. Chen
H.-P. Cheng
X. K. Chu
G. Cibinetto
H. L. Dai
J. P. Dai
A. Dbeyssi
D. Dedovich
Z. Y. DENG
A. DENIG
I. Denysenko
M. Destefanis
F. De Mori
Y. Ding
C. Dong
J. Dong
L. Y. Dong
M. Y. Dong
S. X. DU
P. F. Duan
E.E. Eren
J. Z. Fan
J. Fang
S. S. Fang
X. Fang
Y. Fang
L. Fava
F. Feldbauer
G. Felici
C. Q. Feng
E. Fioravanti
M. FRITSCH
C. D. FU
Q. Gao
X. Y. Gao
Y. Gao
Z. Gao
I. Garzia
K. Goetzen
W. X. Gong
W. Gradl
M. GRECO
M. H. Gu
Y. T. Gu
Y.H. Guan
A. Q. Guo
L. B. GUO
Y. Guo
Y. P. Guo
Z. Haddadi
A. Hafner
S Han
X. Q. Hao
F. A. HARRIS
K. L. HE
X. Q. He
T. Held
Y. K. HENG
Z. L. Hou
C Hu
H. M. HU
J. F. Hu
T. Hu
Y. Hu
G. M. Huang
G. S. HUANG
J.‐S. Huang
X.-T. Huang
Y Huang
T. Hussain
Q. Ji
Q. P. Ji
X. B. Ji
X. L. Ji
L.L. Jiang
L W Jiang
X. S. Jiang
X. Y. Jiang
J. B. JIAO
Z Jiao
D. P. JIN
S. Jin
T. Johansson
A. Julin
N. KALANTAR-NAYESTANAKI
X. L. Kang
X. S. Kang
M. Kavatsyuk
B. C. Ke
P. Kiese
R. Kliemt
B. Kloss
O. B. Kolcu
B. Kopf
M. Kornicer
W. Kuehn
A. Kupsc
J. S. LANGE
M. Lara
P. Larin
C. Leng
C. Li
Cheng Li
D. M. Li
F. Li
F. Y. Li
G. Li
H. B. Li
J.-C. Li
Jin Li
K Li
Lei Li
P. R. Li
T Li
T. Li
W. D. LI
W. G. LI
X. L. Li
X. M. Li
X. N. LI
X. Q. Li
Z. B. LI
H. Liang
Y. F. Liang
Y T Liang
G. R. Liao
D. X. Lin
B. J. LIU
C. L. Liu
C. X. LIU
F. H. Liu
Fang Liu
Fang Liu
Feng Liu
H. B. LIU
H. H. Liu
H. M. LIU
J Liu
J Liu
J. B. LIU
J.-P. LIU
J. Y. Liu
K. Liu
K. Y. Liu
L. D. Liu
P. L. Liu
Q. Liu
S. B. Liu
X. Liu
Y. B. Liu
Z. A. LIU
Zhiqing Liu
H. Loehner
X. C. Lou
H. J. Lu
J. G. Lu
Y Lü
Y. Lu
Y.-p. Lu
C. L. LUO
M. X. Luo
T. Luo
X.‐L. Luo
X. R. Lyu
F. C. MA
H. L. MA
L L Ma
Q. M. MA
T. Ma
X. N. Ma
X. Y. Ma
F. E. Maas
M. Maggiora
Y. J. Mao
Z. P. Mao
S. Marcello
J. G. MESSCHENDORP
J. Min
R E Mitchell
X. H. Mo
Y. J. Mo
C. Morales Morales
K. Moriya
N. Yu. MUCHNOI
H. Muramatsu
Y. Nefedov
F. Nerling
I. B. NIKOLAEV
Z. Ning
S. Nisar
S.L. Niu
X. Y. Niu
S. L. Olsen
Q. Ouyang
S. Pacetti
P. Patteri
M. Pelizaeus
H. P. Peng
K. Peters
J. PETTERSSON
J. L. PING
R. G. PING
R. Poling
Prasad V
M. Qi
S. Qian
C F. Qiao
L-Q Qin
L. Q. Qin
N. QIN
X. S. Qin
Z. H. Qin
J. F. QIU
K. H. Rashid
C. F. Redmer
M. Ripka
G. RONG
Ch. Rosner
X. D. RUAN
V. Santoro
A. SARANTSEV
M. Savrié
K. Schoenning
S. SCHUMANN
W. Shan
M. Shao
C. P. Shen
P. X. Shen
X. Y. SHEN
H. Y. SHENG
W. M. Song
X. Y. Song
S. Sosio
S. Spataro
G. X. Sun
J. F. SUN
S‐S. Sun
Y. J. Sun
Y. Z. SUN
Z. J. Sun
Z. T. Sun
C. J. Tang
X. Tang
I. Tapan
E.H. Thorndike
M. Tiemens
M. Ullrich
I. Uman
G. S. Varner
B. Wang
D. Wang
D. Y. Wang
K. Wang
L. L. WANG
L. S. Wang
M Wang
P. Wang
P. L. WANG
S. G. WANG
W. Wang
X. F. Wang
Y. D. Wang
Y. F. Wang
Y. Q. Wang
Z Wang
Z. Wang
Z G Wang
Z.-H. Wang
Z. Y. Wang
T. Weber
D. H. Wei
J.-B. Wei
P. Weidenkaff
S. P. Wen
U. WIEDNER
M. WOLKE
L.H. Wu
Z. Wu
L. G. Xia
Y. Xia
D. XIAO
H. Xiao
Z. J. Xiao
Y. G. Xie
Q. L. Xiu
G. F. XU
L. Xu
Q. J. XU
X. P. XU
L. Yan
W. B. YAN
W. C. Yan
Y. H. Yan
H. J. YANG
H. X. YANG
L. Yang
Y. Yang
Y. X. Yang
M. Ye
M. H. YE
J. -H Yin
B.X. YU
C. X. YU
J. S. Yu
C. Z. Yuan
W.-L. Yuan
Y. Yuan
A. Yuncu
A. A. Zafar
A. Zallo
Y. Zeng
B. X. ZHANG
B. Y. ZHANG
C Zhang
C. C. Zhang
D. H. ZHANG
H. H. ZHANG
H. Y. Zhang
J. J. Zhang
J. L. Zhang
J. Q. Zhang
J. W. Zhang
J Y Zhang
J. Z. Zhang
K. Zhang
L. Zhang
X. Y. Zhang
Y Zhang
Y. Zhang
Y. N. Zhang
Y. H. Zhang
Y. T. Zhang
Yu Zhang
Z. H. Zhang
Z. P. Zhang
Z. Y. Zhang
G. Zhao
J. W. ZHAO
J. Y. Zhao
J. Z. Zhao
Lei Zhao
Ling Zhao
M. G. ZHAO
Q. Zhao
Q.W. Zhao
S.J. Zhao
T. C. Zhao
Y. B. Zhao
Z. G. ZHAO
B. Zheng
J. P. Zheng
W. J. Zheng
Y. H. Zheng
B. ZHONG
L. Zhou
X. Zhou
X. K. Zhou
X.-R. ZHOU
X. Y. Zhou
K. Zhu
K. J. Zhu
S Zhu
S.-H. Zhu
X L Zhu
Y. C. Zhu
Y. S. Zhu
Z. A. ZHU
J. Zhuang
L. Zotti
B. S. ZOU
J. H. Zou
Publication typeJournal Article
Publication date2015-10-22
scimago Q1
wos Q1
SJR1.458
CiteScore9.0
Impact factor5.3
ISSN24700010, 24700029, 05562821, 10894918, 15507998, 15502368
Nuclear and High Energy Physics
Abstract
In an analysis of a 2.92 fb(-1) data sample taken at 3.773 GeV with the BESIII detector operated at the BEPCII collider, we measure the absolute decay branching fractions B(D-0 -> K(-)e(+)nu(e)) = (3.505 +/- 0.014 +/- 0.033)% and B(D-0 -> pi(-)e(+)nu(e)) = (0.295 +/- 0.004 +/- 0.003)%. From a study of the differential decay rates we obtain the products of hadronic form factor and the magnitude of the Cabibbo-Kobayashi-Maskawa (CKM) matrix element f(+)(K)(0)vertical bar V-cs vertical bar = 0.7172 +/- 0.0025 +/- 0.0035 and f(+)(pi)(0)vertical bar V-cd vertical bar = 0.1435 +/- 0.0018 +/- 0.0009. Combining these products with the values of vertical bar V-cs(d)vertical bar from the SM constraint fit, we extract the hadronic form factors f(+)(K)(0) = 0.7368 +/- 0.0026 +/- 0.0036 and f(+)(pi)(0) = 0.6372 +/- 0.0080 +/- 0.0044, and their ratio f(+)(pi)(0)/f(+)(K)(0) = 0.8649 +/- 0.0112 +/- 0.0073. These form factors and their ratio are used to test unquenched lattice QCD calculations of the form factors and a light cone sum rule (LCSR) calculation of their ratio. The measured value of f(+)(K(pi))(0)vertical bar V-cs(d)vertical bar and the lattice QCD value for f(+)(K(pi))(0) are used to extract values of the CKM matrix elements of vertical bar V-cs vertical bar = 0.9601 +/- 0.0033 +/- 0.0047 +/- 0.0239 and vertical bar V-cd vertical bar = 0.2155 +/- 0.0027 +/- 0.0014 +/- 0.0094, where the third errors are due to the uncertainties in lattice QCD calculations of the form factors. Using the LCSR value for f(+)(pi)(0)/f(+)(K)(0), we determine the ratio vertical bar V-cd vertical bar/vertical bar V-cs vertical bar = 0.238 +/- 0.004 +/- 0.002 +/- 0.011, where the third error is from the uncertainty in the LCSR normalization. In addition, we measure form factor parameters for three different theoretical models that describe the weak hadronic charged currents for these two semileptonic decays. All of these measurements are the most precise to date.
Found 
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ABLIKIM M. et al. Study of dynamics ofD0→K−e+νeandD0→π−e+νedecays // Physical Review D. 2015. Vol. 92. No. 7. 072012
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ABLIKIM M. et al. Study of dynamics ofD0→K−e+νeandD0→π−e+νedecays // Physical Review D. 2015. Vol. 92. No. 7. 072012
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@article{2015_ABLIKIM,
author = {M. ABLIKIM and M. N. ACHASOV and X. C. Ai and O. Albayrak and M Albrecht and M. Albrecht and D. J. Ambrose and A. Amoroso and F. F. An and Q. An and J. Z. BAI and R. Baldini Ferroli and Y. BAN and D. W. Bennett and J V Bennett and M. Bertani and D. Bettoni and J. M. Bian and F Bianchi and E. Boger and I. Boyko and R. A. Briere and H. Cai and X Cai and O. Cakir and A. Calcaterra and G. F. Cao and S. A. Cetin and J. F. Chang and G. Chelkov and G. Chen and H. S. Chen and H. ‐y. Chen and J. C. Chen and M L Chen and S J Chen and X. Chen and X. R. Chen and Y.-B. Chen and H.-P. Cheng and X. K. Chu and G. Cibinetto and H. L. Dai and J. P. Dai and A. Dbeyssi and D. Dedovich and Z. Y. DENG and A. DENIG and I. Denysenko and M. Destefanis and others},
title = {Study of dynamics ofD0→K−e+νeandD0→π−e+νedecays},
journal = {Physical Review D},
year = {2015},
volume = {92},
publisher = {American Physical Society (APS)},
month = {oct},
url = {https://doi.org/10.1103/PhysRevD.92.072012},
number = {7},
pages = {072012},
doi = {10.1103/PhysRevD.92.072012}
}