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Type of Document Dissertation
Author Baratt, Arie
Author's Email Address arbst27@pitt.edu
URN etd-05072004-104653
Title Branching Ratios of the Charged Kaon Decays and Radiative Corrections for the Ke3 Decay Mode
Degree Doctor of Philosophy
Program Physics
School Faculty of Arts and Sciences
Advisory Committee
Advisor Name Title
Julia A. Thompson Committee Chair
Eric S. Swanson Committee Member
Raymond S. Willey Committee Member
Steven P. Levitan Committee Member
Vladimir P. Savinov Committee Member
Keywords
  • charged kaon
  • CKM matrix
  • CMD-2
  • VEPP-2M
  • branching ratio
  • semileptonic decay
  • radiative corrections
  • Phi factory
  • elementary particles
  • high energy
Date of Defense 2004-02-24
Availability unrestricted
Abstract
The CMD--2 experiment at the VEPP-2M accelerator at the Budker Institute of

Nuclear Physics has collected $approx$ 1 million charged kaon decays,

from which we extract a clean sample of $approx 74,000 K^+ $ decays,

with $approx$ 50,000 $kmunu$, 18,000 $kpipi$, 4000 ($kmu3 + ke3$),

and 2000 ($k3pc + 3pi0$) events.

Based on these samples we present measurement of

$ R_{2body} equiv Br(kpipi)/Br(kmunu) =

0.3292 pm 0.0048 mbox{stat} pm 0.011 mbox{sys}$,

$R_{semilep} equiv (Br(kmu3) + Br(ke3))/Br(kpipi) =

0.477 pm 0.016 mbox{stat} pm 0.10 mbox{sys}$,

and

$R_{3pion} equiv (Br(k3pc)+Br(3pi0))/Br(kpipi) =

0.315 pm 0.014 mbox{stat} pm 0.054 mbox{sys}$.

The ratio of the two semileptonic decays is extracted from the $K^-$

decays only and yields

$R_{emu} equiv Br(K o pi^0 e

u)/Br(K o pi^0 mu

u) =

1.97 pm 0.09 mbox{stat} pm 0.81 mbox{sys}$.

The strength of these

measurements is the presence of all the major decay modes and

systematics different from some other experiments.

In this dissertation I also consider the radiative corrections

for the $K_{e3}$ decay. This decay is of particular importance since it

provides the best way to extract the value of the $V_{us}$ element of

the CKM matrix. In turn, precise knowledge of $V_{us}$ is needed to resolve

a long standing problem with a unitarity test of the CKM matrix.

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