Position Space Interpretation for Generalized Parton Distributions
Position Space Interpretation for Generalized Parton Distributions
Position Space Interpretation for Generalized Parton Distributions
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simple model <strong>for</strong> E q (x, 0, −∆ 2 ⊥ )<br />
For simplicity, make ansatz where E q ∝ H q<br />
with<br />
E u (x, 0, −∆ 2 ⊥) = κp u<br />
2 H u(x, 0, −∆ 2 ⊥)<br />
E d (x, 0, −∆ 2 ⊥) = κ p d H d(x, 0, −∆ 2 ⊥)<br />
κ p u = 2κ p + κ n = 1.673<br />
κ p d = 2κ n + κ p = −2.033.<br />
Satisfies: ∫ dxE q (x, 0, 0) = κ P q<br />
Model too simple but illustrates that anticipated distortion is very<br />
significant since κ u and κ d known to be large!<br />
<strong>Position</strong> <strong>Space</strong> <strong>Interpretation</strong> <strong>for</strong> <strong>Generalized</strong> <strong>Parton</strong> <strong>Distributions</strong> – p.21/55