1997
DOI: 10.1016/s0370-2693(96)01402-5
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The self-penguin contribution to K → 2π

Abstract: We consider the contribution to K → 2π decays from the nondiagonal s → d quark transition amplitude. First, we calculate the most important part of the s → d transition, the so-called self-penguin amplitude ∼ G F α s , including the heavy top-quark case. Second, we calculate the matrix element of the s → d transition for the physical K → 2π process. This part of the analysis is performed within the Chiral Quark Model where quarks are coupled to the pseudoscalar mesons.The CP-conserving self-penguin contributio… Show more

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Cited by 14 publications
(10 citation statements)
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“…For completeness we mention the so called self-penguin contribution to ε ′ /ε considered in ref. [13]. This contribution has not been included in any systematic NLO short-distance analysis.…”
Section: Basic Formulaementioning
confidence: 99%
“…For completeness we mention the so called self-penguin contribution to ε ′ /ε considered in ref. [13]. This contribution has not been included in any systematic NLO short-distance analysis.…”
Section: Basic Formulaementioning
confidence: 99%
“…(2) for the Wilson coefficient): The experimental value of the B 0 d → π 0 π 0 amplitude can be accomodated for m ∼ 220 Mev and αs π G 2 1/4 ∼ 315 MeV. -as in previous work [6][7][8][9][10][11][12][13][14][15][16][17][18][19]. But the result is very sensitive to variations of m and αs π G 2 , as seen by loop factor Y .…”
Section: Chiral Quark Modelsmentioning
confidence: 97%
“…Other possible operators of dimension 5 or 6 exist, but give small contributions within the SM [11,12]. However, it has been stated that higher dimensional operators will become relevant [13] if the renormalization (separation) scale µ is chosen to low [8].…”
Section: The Quark Effective Lagrangian and The Wilson Coefficientsmentioning
confidence: 99%
“…The quantity M is intepreted as the constituent quark mass, appearing because of chiral symmetry breaking. Within the χQM , the matrix elements in (12,13) are evaluated to O(p 4 ) within the model. The current matrix elements of lowest order are well known, and the χQM version of these (given by divergent quark loops), are in agreement with these by construction.…”
Section: The Chiral Quark Model (χQm )mentioning
confidence: 99%