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<br />I <br /> <br />29 <br /> <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br /> <br />Calibration of the ice particle counts was made versus "ground truth" <br /> <br />collections onto microscope slides. From numerous calibrations, it was <br /> <br />found that the standard deviation in ice particle counts was about 30% <br /> <br />of the total, independent of temperature or ice crystal habit. The <br /> <br />total ice crystal number settled from the chamber was determined by <br /> <br />multiplying the ice particle count by the ratio of liner bottom surface <br /> <br />area to the sample hole area. <br /> <br />A slight measurement lag in detecting freshly nucleated ice <br /> <br />crystals occurs because crystals must grow and settle to the bottom of <br /> <br />the chamber. "Instantaneous" pulse nucleation tests in the chamber <br /> <br />using liquid CO and dry ice injections into supercooled water clouds <br />2 <br />have shown a nearly Gaussian response, peaking 30 to 75 s after <br /> <br />nucleation, depending on temperature and pressure ( which affect <br /> <br />crystal growth rate and fall velocity). A deconvolution procedure is <br /> <br />used to obtain the true response from the measured ice crystal signal <br /> <br /> <br />(Mage and Noghrey, 1972). The finite difference approximation to the <br /> <br />Laplace transform which describes the relation between the <br /> <br /> <br />instantaneous rate (s -1) of ice crystal formation (R) and the actual <br /> <br />nucleation response (X) is given by, <br /> <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br /> <br />R(t) - <br /> <br />n-T/t:.t <br />L C(n) X(t - nAt) t:.t <br /> <br />(3.1) <br /> <br />n-l <br /> <br />where the coefficients C(n) represent a transfer function describing <br /> <br />the response to a unit impulse of ice crystals, T is the total time <br />