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Featured researches published by W. Thorland.


Medicine and Science in Sports and Exercise | 1991

Midwest wrestling study : prediction of minimal weight for high school wrestlers

W. Thorland; Charles M. Tipton; Timothy G. Lohman; Richard W. Bowers; T. Housh; Glen O Johnson; John M. Kelly; R. Oppliger; Tse-kia Tcheng

This study determined the validity of previously published or newly derived equations to predict fat-free body mass (FFB) in high school wrestlers from the midwestern United States. Five laboratories participated in the data-pooling study (total sample of 860 subjects). Measures included body composition by underwater weighing and anthropometric measurements of body mass, stature, and selected circumferences, diameters, and skinfolds. Cross-validation of selected equations to predict FFB revealed the lowest levels of error from the equations of Lohman, Thorland et al., Katch and McArdle, and Behnke and Wilmore. Modification of the constants in these equations or generation of new equations did not substantially reduce prediction error. Overall, total error for these top equations ranged from 2.44 to 2.59 kg. However, based on observed trends, this error was of lower magnitude with the younger and lighter subjects and of higher magnitude with the older and heavier subjects. We conclude that these equations could be used singularly or collectively to determine FFB, and a minimal weight could then be derived and assigned to a scholastic wrestler.


Research Quarterly for Exercise and Sport | 1990

The effects of age and body weight on anthropometric estimations of minimal wrestling weight in high school wrestlers

Terry J. Housh; Glen O. Johnson; Dona J. Housh; Kathryn B. Kenney; Roger A. Hughes; W. Thorland; Craig J. Cisar

The purpose of this study was to determine the effects of age and body weight on anthropometric estimations of minimal wrestling weight (MWW) in high school wrestlers. Five hundred and twenty-two high school wrestlers (M age +/- SD = 16.45 +/- 1.03 years) volunteered as subjects for this study. The total sample (N = 522) was dichotomized by age (less than 16 years, n = 171; greater than or equal to 16 years, n = 351) and body weight (less than or equal to 62.60 kg, n = 252; greater than 62.60 kg, n = 270). Cross-validation analyses included examination of the constant error (CE), standard error of estimate (SEE), r, and total error (TE). The results indicated that the quadratic skinfold equation of Lohman (EQ1; Table 2) most accurately estimated MWW in each group. Furthermore, it was recommended that MWW be calculated from EQ1 using the conversion constants of Lohman ([(5.03/BD)-4.59] x 100) to estimate relative fat from body density.


Medicine and Science in Sports and Exercise | 1986

VALIDITY OF ANTHROPOMETRIC EQUATIONS FOR DETERMINATION OF CHANGES IN BODY COMPOSITION IN ADULT HALES DURING TRAINING

Craig J. Cisar; W. Thorland; Glen O. Johnson; T. Housh; Rommie J. Hughes

Twenty-six males (26.5 +/- 6.0 yr; X +/- SD) were studied before and after a fourteen week endurance training program to determine the validity of anthropometric equations for estimating changes in body composition (BC). Anthropometric measures included skinfolds (SF), circumferences, and diameters. Body density (BD) was determined by underwater weighing corrected for residual lung volume. Training resulted in an increase in BD (1.061 +/- 0.002 to 1.067 +/- 0.002 g/ml; X +/- SEM) and decreases in body weight (73.0 +/- 2.1 to 71.4 +/- 2.0 kg), relative fat (16.6 +/- 0.9 to 14.1 +/- 0.8%), fat weight (12.4 +/- 1.0 to 10.2 +/- 0.8 kg), and seventeen of the anthropometric measures (p less than 0.05). Cross-validation of twenty-four equations revealed validity coefficients (r2) and total error in relative fat (RFE) of r2 = 0.40-0.77 and RFE = 2.60-10.15% before training and r2 = 0.14-0.61 and RFE = 2.62-9.45% after training. Linear and base 10 logarithmic (log10) equations using primarily SF measures tended to have higher r2 and lower RFE than equations based on quadratic and natural logarithmic (loge) models and other anthropometric measures. Paired t-tests revealed that of these equations with higher r2 and lower RFE, only the linear equation by Forsyth & Sinning (BD = 1.10647--0.00162(scapSF)--0.00144(abdSF)--0.00077(triSF++ +) + 0.00071(midaxSF] was a stable predictor of BD during training. These results suggest that many existing equations may not be accurate predictors of changes in BC during training.


Medicine and Science in Sports and Exercise | 1983

Aerobic And Anaerobic Thresholds And Maximal Oxygen Consumption Rates As Predictors Of Distance Running Performance

Craig J. Cisar; W. Thorland; Glen O. Johnson; T. Housh


Medicine and Science in Sports and Exercise | 1985

THE EFFECT OF EXERCISE INTENSITY ON ACUTE SERUM LIPOPROTEIN RESPONSES

Roger A. Hughes; W. Thorland; Glen O. Johnson; T. Housh


Archive | 2012

Physiology of Exercise Notebook

Craig J Cisar; W. Thorland; Carol Christensen


Medicine and Science in Sports and Exercise | 1995

ESTIMATION OF MUSCLE MASS IN HIGHLY TRAINED YOUNG MALE ATHLETES.: 1041

W. Thorland; T. Housh; Glen O. Johnson


Medicine and Science in Sports and Exercise | 1994

365 AGE-RELATED, SPORT-SPECIFIC BODY BUILD CHARACTERISTICS IN ELITE ADOLESCENT ATHLETES

W. Thorland; Glen O. Johnson; T. Housh


Medicine and Science in Sports and Exercise | 1992

ESTIMATION OF BODY COMPOSITION IN BLACK ADOLESCENT MALE ATHLETES: 53

W. Thorland; Glen O. Johnson; T. Housh


Medicine and Science in Sports and Exercise | 1987

282: VALIDATION OF ANTHROPOMETRIC EQUATIONS FOR THE PREDICTION OF MINIMAL WRESTLING HEIGHT

Glen O. Johnson; T. Housh; W. Thorland; Craig J. Cisar; Roger A. Hughes; Kathryn B. Kenney; S. McDowell

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T. Housh

Washington State University

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Glen O. Johnson

University of Nebraska–Lincoln

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Craig J. Cisar

San Jose State University

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Gerald D. Tharp

University of Nebraska–Lincoln

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Glen O Johnson

Washington State University

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John M. Kelly

Washington State University

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R. Oppliger

Washington State University

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Richard W. Bowers

Washington State University

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Kathryn B. Kenney

University of Nebraska–Lincoln

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