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Born-Oppenheirner Approximation For bound states involving heavy quarks such as bb or c the quark masses are sufficiently large that nonrelativisC tic quantum mechanics and potential descriptions may be formally justified (5126) For a bag description of such states a Born-Oppenheamer or adiabatic approximation may be appropriate Recall that the Born-Oppenheimer approximation in molecular physics assumes that the electrons move much more rapidly than the nuclei, so that in molecules the electrons follow the motion of the nuclei adiabatically If it is assumed that the gluon fields and bag boundaries move quickly relative to the motion of the heavy quarks, the bag problem can be solved in two steps: (1)the quarks are fixed in space at positions ri and the gluon field and bag boundary resulting from the fixed sources are calculated, yielding the energy as a function of quark positions E(r1,r2, .

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FIGURE 8.2 Converting layers into a Smart Object. Select the layers (left), and choose Layer Smart Objects Convert to Smart Object. The Smart Object replaces the layers in the Layers palette (right).

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); (2) the energy calculated in the first step is used as a potential energy in a Schrijdinger equation for the quark motion (see, eg, Heller, 1982) In this approximation the bag develops naturally around the quarks, the potential depends only on the relative coordinates ri - rj, and we do no violence to the translational invariance This is not true for the bag model with light quarks, where one expects the quark motion t o be too fast for the Born-Oppenheimer approximation There the bag is first specified, then the quarks are fed into it; this guarantees a violation of translational invariance, with attendant spurious modes associated with motion of the center-of-mass The heavy-quark bound states are well described by nonrelativistic potentials and they will be discussed later in that context (5126).

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However, we observe here that in a bag description the short-range potential is Coulombic ( l / ~ while at larger separations the bag forms flux tubes that generate a ), linear potential (constant force) This was anticipated in our previous discussion..

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This is a representation of how the line is stored in the AutoCAD drawing database. AutoLISP returns a large list that contains multiple smaller lists. Each of the smaller lists is referred to as a group indexed by the first element. The entity name is in group 1. Each of the initial numbers in the small lists represents a different quality of the line. These numbers are called object group codes. The object group codes used most often are listed in Table 35.2. TABLE 35.2

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