 In contrast, under such a pure-jump model, the dependence on the overall jump intensity and Y is already reflected in the leading term, which is of the form d_{1}t^{1/Y}.
<clarity>  In contrast, under such a pure-jump model, the dependence on the overall jump intensity and Y is already reflected in the leading term, which is of the form d_{1}t^{1/Y}.
 In contrast, under a pure-jump model, the dependence on the overall jump intensity and Y is already reflected in the leading term, which is of the form d_{1}t^{1/Y}.