2022
DOI: 10.3390/agriculture12040513
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Analysis of Management, Labor and Economics of Milking Systems in Intensive Goat Farms

Abstract: Dairy goat farms are growing in the world, but their technological level and, particularly, milking equipment are less developed than those of dairy cow farms. This study aims to evaluate milking parlors in the current situation in modern goat farms and suggest possible solutions or improvements. Ten goat farms located in various municipalities of the Friuli-Venezia Giulia region (Northeast Italy) adopting different milking systems (parallel milking parlors, milking carts, and milking buckets) were monitored. … Show more

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Cited by 6 publications
(4 citation statements)
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“…At this time, the coordinates of the target point are set to (8,8), the coordinates of the obstacle are set to (9,9), and the maximum action radius of the repulsive potential field of the obstacle is 1.5 m. The mobile robot reaches the target point smoothly according to the planned path. Figure 13 shows the simulation results when the obstacle is set between the starting point and the target point, and the resultant force is on the connection line between the two, in which the position coordinates of the obstacle in Figure 13a are (5,5); the position coordinates of the obstacles in Figure 13b Figure 12 shows the situation where the obstacle is located on the extension line between the robot and the target point, and the target point is within the repulsive potential field of the obstacle. At this time, the coordinates of the target point are set to (8,8), the coordinates of the obstacle are set to (9,9), and the maximum action radius of the repulsive potential field of the obstacle is 1.5 m. The mobile robot reaches the target point smoothly according to the planned path.…”
Section: Simulation Analysis Of Obstacle Avoidance Algorithmmentioning
confidence: 99%
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“…At this time, the coordinates of the target point are set to (8,8), the coordinates of the obstacle are set to (9,9), and the maximum action radius of the repulsive potential field of the obstacle is 1.5 m. The mobile robot reaches the target point smoothly according to the planned path. Figure 13 shows the simulation results when the obstacle is set between the starting point and the target point, and the resultant force is on the connection line between the two, in which the position coordinates of the obstacle in Figure 13a are (5,5); the position coordinates of the obstacles in Figure 13b Figure 12 shows the situation where the obstacle is located on the extension line between the robot and the target point, and the target point is within the repulsive potential field of the obstacle. At this time, the coordinates of the target point are set to (8,8), the coordinates of the obstacle are set to (9,9), and the maximum action radius of the repulsive potential field of the obstacle is 1.5 m. The mobile robot reaches the target point smoothly according to the planned path.…”
Section: Simulation Analysis Of Obstacle Avoidance Algorithmmentioning
confidence: 99%
“…At this time, the coordinates of the target point are set to (8,8), the coordinates of the obstacle are set to (9,9), and the maximum action radius of the repulsive potential field of the obstacle is 1.5 m. The mobile robot reaches the target point smoothly according to the planned path. Figure 13 shows the simulation results when the obstacle is set between the starting point and the target point, and the resultant force is on the connection line between the two, in which the position coordinates of the obstacle in Figure 13a are (5,5); the position coordinates of the obstacles in Figure 13b Figure 13 shows the simulation results when the obstacle is set between the starting point and the target point, and the resultant force is on the connection line between the two, in which the position coordinates of the obstacle in Figure 13a are (5,5); the position coordinates of the obstacles in Figure 13b are (5,5), (4.5, 5.5), (4, 6), (3.5, 6.5), and (3,7). It can be seen that the robot can successfully get rid of the minimum point and avoid obstacles when it falls into a local minimum value during the movement process, and finally can move to the target point.…”
Section: Simulation Analysis Of Obstacle Avoidance Algorithmmentioning
confidence: 99%
See 2 more Smart Citations