Charge Density of the Neutron

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Relativistic formalism-

kinematic subgroup of Poincare

Lorentz transformation –transverse transverse

velocity v

k - such that k 2 not changed

Just like non-relativistic

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Relativistic formalism- kinematic subgroup of Poincare Lorentz transformation –transverse transverse velocity v k - such that k 2 not changed Just like non-relativistic

Generalized Parton Distribution A + =0, t=(p-p’) 2 = -Q 2 =-

Page 1 and 2: Charge Density of the Neutron Geral
Page 3 and 4: TTM 4π r 2 ρ n (r) One gluon exch
Page 5 and 6: Outline Electromagnetic form facto
Page 7 and 8: Interpretation of Sachs - G (Q E 2
Page 9: Light Light cone cone coordinates c
Page 13 and 14: Burkardt Integrate on x, Left: sets
Page 16 and 17: hep-ex/0602017
Page 18 and 19: Negative F 1 means central density
Page 20 and 21: Neutron Form Factors in LFCBM Mille
Page 22 and 23: ?Quark interpretation? b=0, high t

Charge Density of the Neutron

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