The DOI matches its Crossref record; 1 of the 1 references it cites were found in a registry or an index.
Energy Expenditure of Heavy Load Carriage
Abstract
Fourteen subjects (22 yr, 175 cm, 72 kg) walked for 20 min on a treadmill at 3-2, 4-8, or 64 km h-1 carrying 35, 40, 45, or 50 kg; during a second phase, ten additional subjects (22 yr, 178 cm, 75 kg) attempted to walk for 45 min at the same speeds carrying 60, 65. or 70 kg Energy expenditure when expressed as cm3 oxygen per minute per kilogramme of total weight (man + clothing + load) agreed, for the no load condition, with literature values. After deducting the individual's no load cost, the resulting net energy expenditure for carrying the loads, when expressed as cm3 kg-1 min-1 was generally constant at each speed; i.e. loads from 35 to 70 kg showed no statistical differences in energy expenditure per kilogramme at 3 2 and 4 8 km h-1. At 6-4 km h-1 carrying 70 kg, the average measured cost per kg was statistically different (p < 005) than carrying 35 kg at this speed; subjects were working at greater than 90% of their maximal [Vdot]02 levels carrying 70 kg. However. similar comparison of the measured cost per kg between loads of 40 and 65 kg was statistically the same at 6 4 km h-1. The general constancy of measured energy expenditure per kg for loads even up to 70 kg, probably depends on the condition that the load is well balanced and close to the centre of the body. As reported earlier, higher costs are associated with loads in unbalanced positions. Thus, the limitations commonly encountered in load carrying capacity may arise from poor positioning of the load rather t…
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It is unresolved whether the per kilogram metabolic costs of body mass vs. external mass affixed to the torso are equal.
“Similarly unresolved is whether the per kilogram metabolic costs of body mass vs. external mass affixed to the torso are equal (6,26,30,37,45,51,58,67).”
From Walking economy is predictably determined by speed, grade, and gravitational load. (2017) · cites this paper as [67]
Overall energy expenditure is determined by carried load, movement speed, and grade or ground slope, each with readily identifiable effects.
“Overall energy expenditure is also determined by other variables such as carried load, movement speed, and grade or ground slope [3–5], each with readily identifiable effects.”
From Human walking in the real world: interactions between terrain type, gait parameters, and energy expenditure (2021) · cites this paper as [5]
Walking speed is generally a strong predictor of energy cost.
“Walking speed is generally a strong predictor of energy cost [5,35].”
From Human walking in the real world: interactions between terrain type, gait parameters, and energy expenditure (2021) · cites this paper as [5]
The multistep evolution that included Goldman and Iampietro, Givoni and Goldman, and Soule et al. before the original Pandolf et al. equation paper and subsequent extension by Santee et al. to include negative gradients ultimately resulted in a lengthy equation requiring multiple inputs of speed, grade, and load.
“The multistep evolution that included Goldman and Iampietro (7), Givoni and Goldman (6), and Soule et al. (8) before the original Pandolf et al. equation paper (5) and subsequent extension by Santee et al. (9) to include negative gradients, ultimately resulted in a lengthy equation requiring multiple inputs of the speed, grade, and load to encompass specific trial conditions.”
From Real-world walking economy: can laboratory equations predict field energy expenditure? (2021) · cites this paper as [8]
The Pandolf equation includes speed, load, and positive-only gradient capabilities.
“The most established is the equation by Pandolf et al. (5) which was originally formulated from several relatively small treadmill and overground walking datasets (6–8) to include speed, load, and positive-only gradient capabilities.”
From Real-world walking economy: can laboratory equations predict field energy expenditure? (2021) · cites this paper as [8]
Citations
Cites
Predicting metabolic energy cost
Givoni, B., & Goldman, R. F. (1971) · Journal of Applied Physiology · doi:10.1152/jappl.1971.30.3.429 · Cited by 269
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Cited by
Sorted by citations
Kowalsky, D. B., Rebula, J. R., Ojeda, L. V., Adamczyk, P. G., & Kuo, A. D. (2021) · PLOS One · doi:10.1371/journal.pone.0228682 · Cited by 106
Marsh, R. L., Ellerby, D. J., Henry, H. T., & Rubenson, J. (2006) · Journal of Experimental Biology · doi:10.1242/jeb.02226 · Cited by 83
Energy expenditure while standing or walking slowly uphill or downhill with loads
PIMENTAL, N. A., & PANDOLF, K. B. (1979) · Ergonomics · doi:10.1080/00140137908924670 · Cited by 72
Self-citationWalking economy is predictably determined by speed, grade, and gravitational load.
Ludlow, L. W., & Weyand, P. G. (2017) · Journal of applied physiology · doi:10.1152/japplphysiol.00504.2017 · Cited by 47
Real-world walking economy: can laboratory equations predict field energy expenditure?
Weyand, P. G., Ludlow, L. W., Nollkamper, J. J., & Buller, M. J. (2021) · Journal of Applied Physiology · doi:10.1152/japplphysiol.00121.2021 · Cited by 6
Metadata
- Authors
- SOULE, R. G., PANDOLF, K. B., & GOLDMAN, R. F.
- Venue
- Ergonomics
- Publisher
- Informa UK Limited
- Published
- 1978-05
- Volume
- 21
- Issue
- 5
- Pages
- 373-381
- ISSN
- 0014-0139
- 1366-5847
- Cited by
- 79
- References
- 1
- Language
- en
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