Donald G. Berghaus
Affiliations: | Georgia Institute of Technology, Atlanta, GA |
Area:
Biomedical Engineering, Rehabilitation and Therapy, Neuroscience BiologyGoogle:
"Donald Berghaus"Mean distance: 53433
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| Woods TO, Berghaus DG, Peacock HB. (1998) Interparticle movement and the mechanical behavior of extruded powder aluminum at elevated temperature Experimental Mechanics. 38: 110-115 |
| Berghaus DG. (1991) Combining photoelasticity and finite-element methods for stress analysis using least squares Experimental Mechanics. 31: 36-41 |
| Berghaus DG. (1989) ADDING THE LAPLACE EQUATION TO LEAST SQUARES PHOTOELASTIC STRESS SOLUTIONS Experimental Techniques. 13: 18-21 |
| Berghaus DG. (1986) EXPERIMENTAL STRESS ANALYSIS AND THE PERSONAL COMPUTER Experimental Techniques. 10: 28-29 |
| Berghaus DG, Peacock HB. (1985) Deformation and strain analysis for high extrusion ratios and elevated temperatures Experimental Mechanics. 25: 301-307 |
| BERGHAUS DG. (1984) Local Least‐squares Photoelastic Solutions at Stress Concentrations—Part II Experimental Techniques. 8: 24-25 |
| Berghaus DG. (1981) Simplifications for scattered-light photoelasticity when using the unpolarized incident beam - Simplifying optical assumptions permit less-complicated experimental procedure Experimental Mechanics. 21: 394-400 |
| Berghaus DG, Aderholdt RW. (1976) Photoelastic analysis of interlaminar matrix stresses in fibrous composite models Experimental Mechanics. 16: 37 |
| Berghaus DG. (1973) Overdetermined photoelastic solutions using least squares - The least-squares solution method is presented to include excess information for overdetermined solutions to stress-distribution problems using transmitted-light photoelasticity Experimental Mechanics. 13: 97-104 |
| Berghaus DG, Cannon JP. (1973) Obtaining derivatives from experimental data using smoothed-spline functions - The smoothed cubic spline is presented for use in obtaining high-quality derivatives from experimental data and example applications are shown for scattered-light photoelasticity and the bending of beams Experimental Mechanics. 13: 38-42 |