| Literature DB >> 36006331 |
Soraia F Neves1,2, Mónica C F Silva1,2, João M Miranda1,2, George Stilwell3, Paulo P Cortez4,5.
Abstract
Dairy cattle are particularly sensitive to heat stress due to the higher metabolic rate needed for milk production. In recent decades, global warming and the increase in dairy production in warmer countries have stimulated the development of a wide range of environmental control systems for dairy farms. Despite their proven effectiveness, the associated energy and water consumption can compromise the viability of dairy farms in many regions, due to the cost and scarcity of these resources. To make these systems more efficient, they should be activated in time to prevent thermal stress and switched off when that risk no longer exists, which must consider environmental variables as well as the variables of the animals themselves. Nowadays, there is a wide range of sensors and equipment that support farm routine procedures, and it is possible to measure several variables that, with the aid of algorithms based on predictive models, would allow anticipating animals' thermal states. This review summarizes three types of approaches as predictive models: bioclimatic indexes, machine learning, and mechanistic models. It also focuses on the application of the current knowledge as algorithms to be used in the management of diverse types of environmental control systems.Entities:
Keywords: bioclimatic indexes; cow thermal state; dairy cow; heat stress; machine learning; mechanistic models; numerical model; predictive model
Year: 2022 PMID: 36006331 PMCID: PMC9416202 DOI: 10.3390/vetsci9080416
Source DB: PubMed Journal: Vet Sci ISSN: 2306-7381
Example of bioclimatic indexes and the corresponding input and output variables.
| Study Goal | Population | Inputs | Outputs | Observations | Ref. |
|---|---|---|---|---|---|
| Temperature-humidity index (THI) developed for bull calves | Four Ayrshire bull calves (9 months old) | Dry-bulb temperature; Wet-bulb temperature. | Rectal temperature | One equation. For five hours, each animal was kept inside a climate chamber. The trials were repeated 3 times per animal. | [ |
| Correlation between milk production and ambient temperature and humidity | 56 Holstein cows (with several stages of lactation and production levels ranging from 6 to 70 lb per day) | Dry-bulb temperature; Wet-bulb temperature; Normal production level. | Production level | One equation. A good relationship between a THI index and milk production was obtained. A new equation was proposed considering besides air temperature and humidity also the normal production level. | [ |
| Adjusted THI for cattle, considering wind and solar radiation | Three experiments with a varied number of animals (from 72 to 192) | Air temperature; Relative humidity; Wind velocity; Solar radiation. | Panting score | One equation. Required more than 2000 individual panting score assessments derived from ~12 d of observations. | [ |
| Linear regression equation to estimate respiration rate of no-shade feedlot cattle | Eight crossbred steers | Dry-bulb temperature; Relative humidity; Wind velocity; Solar radiation. | Respiration rate | Two equations. Responses were studied during eight periods within 4-months. Animals randomly assigned to concrete surfaced pens with shade or no-shade option. | [ |
| Respiratory heat loss (HER) | Simulation data | Air temperature; Relative humidity; Wind velocity; Animal-related factors (e.g., coat insulation and thickness) | Respiratory heat loss | Lumped model. Outputs of simulations were used to produce estimates of thresholds of maximal respiratory response as a function of ambient conditions for different cows-related factors. | [ |
| Heat load index (HLI) | Feedlot cattle for seven genotypes (more than 10,000 animals) | Air temperature; Relative humidity; Wind velocity; Solar radiation; Animal-related factors (e.g., genotype, coat color, health status). | Panting score | Two equations. Responses were studied for eight summers. Approximately 162 observations were made per animal (3 times per day for 54 days). | [ |
| Comprehensive climate index (CCI) for application under a wide range of environmental conditions (hot and cold) | Livestock cattle (number not defined) | Air temperature; Relative humidity; Wind velocity; Solar radiation. | Dry Matter Intake | Multiple non-linear equations. Based on experimental results reported in the literature. Responses were studied for nine summers and six winters. The model performance was compared with wind-chill and heat indexes. | [ |
Figure 1General tasks associated with the implementation of ML techniques to predict the herd thermal state.
Example of machine learning studies and the corresponding input and output variables.
| Study Goal | Population | Inputs | Outputs | Algorithms | Ref. |
|---|---|---|---|---|---|
| Evaluate the heat stress of cattle | 128 heifers | Environmental data: dry bulb temperature, dew point temperature, solar radiation, wind speed. Animal related parameter: temperature of the hair coat color. | Respiration rate. | Regression models; Fuzzy inference systems; ANN. | [ |
| Predict the physiological response of dairy cows | Holstein dairy cows (experimental + literature data) | Environmental data: dry-bulb air temperature, relative humidity. | Rectal temperature; respiratory rate. | Regression; ANN; Neurofuzzy networks. | [ |
| Effect of the environmental factors on physiological responses | 19 dairy cows | Environmental data: air temperature; relative humidity, solar radiation, and wind speed. | Respiration rate; Skin temperature; Vaginal temperature. | Penalized linear regression; random forests; Gradient boosted machines; ANN. | [ |
| Predicting the heat stress for feedlot cattle | 26 Nellore steers | Environmental data: dry and wet bulb temperature. | Rectal temperature. | Correlations; ANN. | [ |
| Evaluate the heat stress in naturally ventilated barns for dairy cows | Outdoor conditions: temperature, relative humidity, zonal and meridional wind, sea level pressure, and global radiation; | Conditions inside the husbandries: temperature, relative humidity, and wind components. | Linear regression with and without regularization; random forest; ANN; Support-vector models. | [ | |
| Definition of dynamic thresholds for heat stress alerts | 126 cows | Environmental data: minimum and mean ambient temperature. Body mass, days in milk, daily milk yields, and milk temperature. | Heat stress thresholds were redefined for the herd taking into consideration the daily milk yield and milk temperature. | Decision tree | [ |
| Evaluate the milk yield under different thermal conditions | Holstein-Friesian cows | Air temperature around cowsheds. | Milk yield | ANN | [ |
| Best cow treatment to improve the milk yield | dairy cows in Indonesia | Environmental data: temperature, wind speed, and relative humidity. Physiological parameters: heart rate, body temperature. | Milk yield | ANN | [ |
| Prediction of the milk yield | 91 dairy cows | Barn environmental data: relative humidity and temperature. Days in milk of the cow. | Daily milk yield | Random forest | [ |
Figure 2Representation of three independent mechanistic models developed for different zones of the cow: entire body (model 1, [114]), coat (model 2, [110]), and udder (model 3, [115]).
Example of mechanistic model studies and the corresponding input and output variables.
| Model Description | Main Mathematical Assumptions | Inputs | Outputs | Observations | Ref. |
|---|---|---|---|---|---|
| Thermal balance for cattle in hot conditions. | Three node model: core, skin, and coat. Main transfer phenomena at the cow surface (skin + hair): heat transfer by convection and radiation, and mass transfer by convection. Main thermoregulation mechanisms: panting and sweating. | Environmental conditions: temperature, humidity, air velocity, solar radiation. | Core, skin, and coat temperature. Sensible and heat loss from respiration. Stored heat. Latent heat loss from the skin. | Only qualitative behavior of the numerical results was assessed. | [ |
| Thermal balance for Holstein cows in hot conditions. | Based on [ | Based on [ | Based on [ | Improvement of the accuracy of total skin and respiratory heat loss prediction. | [ |
| Thermal balance of livestock. | Three node model: core, skin, and coat. Main transfer phenomena at the cow surface: convection, evaporation, radiation, and solar radiation gain (for animals outdoors). Furthermore, considers the rain effect. Physiological responses: vasomotor action, sweating and panting. | Environmental conditions: temperature, humidity, air velocity, precipitation, direct and diffuse solar radiation. Animal-related parameters: e.g., tissues thermal resistance. | Skin and coat temperature | Simplification of the physical and physiological mechanisms to simulate long data sets for climate change impact analysis. | [ |
| Simulation of udder heat loss. | One dimensional approach (heat transfer through skin; from core to ambient). Main phenomena at the skin surface: convection and sweat evaporation. Main phenomena through the skin: conduction, convection (heating by infused blood flow), and metabolic heat production. | Environmental conditions: air temperature and velocity. Animal-related factors: e.g., tissue density and specific heat, metabolic heat production. | Udder skin temperature. Evaporative heat loss from the udder skin. Convective heat loss from the udder skin. | The approach can be used to study the heat loss of other body zones and the performance of cooling technologies (e.g., fans). | [ |
| Heat and mass transfer model to estimate drying time of a wetted fur. | One dimensional approach. Simulation domain: hair coat. Main phenomena: heat conduction, diffusion of water vapor, and evaporation. | Environmental conditions: air temperature, humidity and velocity. Animal-related factors: e.g., tissue thermal resistance, fur thermal conductivity, coat thickness. | Skin temperature. Total heat flux at the skin and coat surfaces. Water mass fraction. | It can be used to study the efficiency of water sprays coupled with fan-induced air flow. | [ |
| Heat loss from cattle randomly distributed along a ventilated barn. | Domain: ventilated space occupied by 10 cows. | Environmental conditions: air temperature, humidity, and air velocity. Animal-related factors: e.g., tissue thermal resistance, fur thermal conductivity, coat thickness, and animal position inside the barn. | Fluid field around each cow. Skin temperature. Total heat loss for each cow convective and radiant heat losses, sensible and latent heat components). | The approach can be used to obtain realistic convective heat and mass transfer coefficients, assuming different cows’ dimensions and spatial distribution. | [ |