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Chapter II Solution Growth….<br />

By applying the Periodic Bond Chain (PBC) theory developed by<br />

Hartman and Perdock, one can find that the growth rate of a face is lower<br />

when the fewer chains of strong bonds cross this face.<br />

The growth of flat faces requires either a potential barrier for the<br />

formation of two-dimensional nuclei be overcome or dislocation or other<br />

defects for step generation be present. Both of the indicated generation<br />

processes are slower, the higher the specific linear energy of the step is. This<br />

energy is higher, the stronger are the PBC and crossing and give rises of<br />

various oriented steps on a given face, i.e., parallel to the face. Moreover,<br />

during growth, due to the arrival of particles from the adsorption layer to the<br />

steps, the growth rate is higher and also the greater is the density of this<br />

layer. The layer density reduces exponentially with increasing energy of the<br />

bond between the adsorbed building-block particle and the surface, i.e., it<br />

must again be least for the faces crossed by the least number of the most<br />

energetic PBCs.<br />

This correlation of surface energy and the growth rate results from the<br />

crystal structure, which determines both quantities for any orientation. In short<br />

the angular dependence of the growth rate is minimum for the same faces as<br />

does the angular dependence of the surface energy.<br />

In accordance to the postulates of PBC theory, the “specific weight” of<br />

a face in the habit decreases in order F,S,K, ( Flat, Stepped, Kinked) faces.<br />

The growth forms of KDP shows tetragonal (100) prisms and on both<br />

ends tetragonal (101) pyramids. This is in agreement with the morphological<br />

theory of Hartman and Perdock which predicts for ADP and KDP as F faces<br />

79

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