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. 2025 Jul 23:12:1620584.
doi: 10.3389/fvets.2025.1620584. eCollection 2025.

Estimating net energy for activity for grazing beef cattle by integrating GPS tracking data, in-pasture weighing technology, and animal nutrition models

Affiliations

Estimating net energy for activity for grazing beef cattle by integrating GPS tracking data, in-pasture weighing technology, and animal nutrition models

Logan Riley Vandermark et al. Front Vet Sci. .

Abstract

Beef cattle production is largely dependent on rangelands for cattle to convert unusable plant-based fibers into an animal-based protein source for human consumption. Solutions are needed to meet both the growing demand for animal-based proteins and the desire of managers to produce energy-efficient cattle. Animal energetics has largely focused on beef cattle within confined systems such as feedlots. However, beef cattle grazing in extensive rangelands likely have a higher energetic requirement due to the need to forage across heterogeneous landscapes. In this study, we created a precision system model to account for net energy for activity of beef cattle on extensive rangeland systems by integrating in-pasture weighing technology, Global Positioning System (GPS) data, and animal nutrition models. The results from the mixed model analysis of variance (ANOVA) for net energy for maintenance activity (Nemr_act) indicated a significant main effect of treatment (P < 0.0001) and stocking rate (P < 0.0001), but there was no significant interaction (P = 0.705). These results indicate that, although the overall energetic expenditure may be similar, individual pasture effects may impact the proportional cost of physical activity partitioned between Resting, Flat, and Ascending energetic expenditures, as animals utilize diverse landscapes. Cattle grazing on extensive rangelands within the intermountain west with greater variations in both topography and slope will likely impact energetics to a greater extent. As the rates of precision technology and virtual fencing are adopted, the applications of the algorithm developed in this study may be used to quantify these differences at larger landscape scales across western rangelands.

Keywords: animal nutrition; data integration; modeling; precision livestock; rangelands.

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Conflict of interest statement

The authors declare that the research was conducted in the absence of any commercial or financial relationships that could be construed as a potential conflict of interest.

Figures

Two line charts compare the effects of continuous and virtual treatments on EE (energetic efficiency) across different stocking rates: light, moderate, and heavy. The top chart shows “Flat EE” where virtual treatment shows a decrease-towards-increase pattern, and continuous treatment stays relatively stable but low. The bottom chart shows “Ascending EE” with continuous treatment having a high-to-low trend and virtual treatment a low-to-high trend. Error bars are present for each point.
Figure 1
Least square means (kcal/BW0.75/d) with standard error bars for Flat Energetic Expenditure (Flat EE) and Ascending Energetic Expenditure (Ascending EE) for steers grazing in the Northern Great Plains rangelands under three stocking rate intensities and two grazing treatments (continuous and virtual rotation). Energetic expenditure was calculated by integrating GPS tracking data and in-pasture weighing technology with animal nutrition models.
Line graph showing net energy for maintenance activity over 62 days. The graph has multiple colored bands (gray, blue, green, yellow) indicating variation. Energy ranges from 1.1 to 1.7 Megacalories.
Figure 2
Sensitivity analysis of herd average Net Energy for Maintenance Required Activity (Mcal/d) over a 60-day period. Colors represent percentiles (yellow = 50%, green = 75%, blue = 95%, and gray = 100%), and the blue line represents the base run (i.e., model parameter values from the observed data).
Scatter plot depicting modeled body weight versus observed body weight in kilograms. Data points cluster tightly along the diagonal line from the origin, indicating a strong correlation between modeled and observed values.
Figure 3
Regression of observed body weight (kg/hd/d) and predicted body weight (kg/hd/d, Adjusted R2 = 0.98).

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