Individual Tablet Assay Program for a Small Computer

1971 ◽  
Vol 54 (6) ◽  
pp. 1449-1452
Author(s):  
Larry L Alber ◽  
Mack W Overton
Keyword(s):  
Computer Program ◽  
Flow Chart ◽  
Small Computer ◽  
Small Laboratory ◽  
Laboratory Computer ◽  
Program Flow

Abstract A computer program is presented to rapidly calculate individual tablet analyses, using FOCAL-8 language in an off-line application of a small laboratory computer. The program, flow chart, and 2 examples of typical reports are included.

The Use of Laboratory Computers in Monitoring Kinetic Enzyme Assays

1973 ◽  
Vol 19 (1) ◽  
pp. 27-30 ◽  
Author(s):  
G Phillip Hicks ◽  
R A Ziesemer ◽  
Norbert W Tietz
Keyword(s):  
Computer Program ◽  
Computer System ◽  
Kinetic Data ◽  
Clinical Laboratory ◽  
Lag Phase ◽  
Enzyme Assays ◽  
Data Handling ◽  
Laboratory Computer ◽  
Linear Portion ◽  
Complete Automation

Abstract An online computer program to monitor kinetic enzyme assays is described. The program analyzes the kinetic data in a manner similar to the way a technologist handles data in a manual procedure, taking into account the lag phase, substrate depletion phase, and linear portion of the rate curve. Thus, complete automation of even complex kinetic assays has been made practical. The program has been implemented for routine use in a clinical laboratory computer system ("LABCOM"), and the results correlate well with those obtained by established methods of manual data-handling procedures

A Manipulator Terminal Actuator Controlled by Microcomputer

2012 ◽  
Vol 487 ◽  
pp. 289-293
Author(s):  
Wen Xing Li
Keyword(s):  
Computer Control ◽  
Control Program ◽  
Flow Chart ◽  
Program Flow

In this paper, the terminal actuator of mechanical gripper is designed and calculated. Meanwhile, the computer control program flow chart is given.

scholarly journals Vocal Shimmer in Sustained Phonation of Normal and Pathologic Voice

1976 ◽  
Vol 85 (3) ◽  
pp. 377-381 ◽  
Author(s):  
Kazutomo Kitajima ◽  
Wilbur J. Gould
Keyword(s):  
Data Processing ◽  
Mean Amplitude ◽  
Normal Subjects ◽  
Definitive Diagnosis ◽  
Small Laboratory ◽  
Laboratory Computer ◽  
Amplitude Difference ◽  
The Mean

Vocal shimmer during sustained phonation was measured in normal subjects and patients with laryngeal polyps, using the mean amplitude difference between consecutive cycles expressed in dB. A small laboratory computer was then used for measuring each discrete amplitude and for data processing. The results showed some overlap between the values for two groups studied, but nevertheless it appears that the measured value may be a useful index in screening for laryngeal disorders and for definitive diagnosis of such disorders.

Decomposing a Delta Volume Into Maximal Convex Volumes and Sequencing Them for Machining

1994 ◽  
Author(s):  
Hiroshi Sakurai
Keyword(s):  
Computer Program ◽  
Decomposition Method ◽  
Complex Shape ◽  
Raw Material ◽  
Small Computer ◽  
Machining Efficiency ◽  
Finished Part ◽  
Volume Difference

Abstract A method has been developed to decompose a polyhedral delta volume, which is the volume difference between the raw material and the finished part, into maximal convex volumes by intersecting the halfspaces of the faces of the delta volume. The hypothesis behind this effort is that in machining a delta volume of complex shape it is more efficient to divide it into volumes of simple shapes and remove volume by volume with large cutters than to remove it as a single volume with a single small cutter. The maximality of a maximal convex volume represents the possibility of using a large cutter and its convexity represents the simplicity of the shape of the volume. To prove the utility of maximal convex volumes, a small computer program was developed that sequences the maximal convex volumes based on a few heuristics on machining efficiency and tested it with a few objects. It generated good machining sequences. The basic idea of the decomposition method is to intersect a polyhedral delta volume with the halfspaces of its faces having concave edges. The combinations of such halfspaces that result in maximal convex volumes when they are intersected with the delta volume are determined efficiently by examining the relationships among the halfspaces. This basic idea works well for polyhedral delta volumes but does not work for delta volumes having curved faces since curved faces cannot always be extended infinitely. To cope with the delta volumes having cylindrical faces, a separate decomposition method has been developed. This method works only for the delta volumes that can be decomposed into 2½D machining volumes.

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