| Literature DB >> 34727646 |
Guilherme Ferreira da Silva Teofilo1, Rony Riveros Lizana1, Rosiane de Souza Camargos1, Bruno Balbino Leme1, Freddy Alexander Horna Morillo1, Raully Lucas Silva1, João Batista Kochenborger Fernandes1, Nilva Kazue Sakomura1.
Abstract
OBJECTIVE: This study aimed to evaluate the effect of the ad libitum and restricted feeding regimen on fasting heat production (FHP) and body composition.Entities:
Keywords: Basal Metabolic Rate; Fasting Heat Production; Feed Regimen
Year: 2021 PMID: 34727646 PMCID: PMC9065783 DOI: 10.5713/ab.21.0183
Source DB: PubMed Journal: Anim Biosci ISSN: 2765-0189
Figure 1Protocol of experimental period for adaptation (treatments and chambers), and measurements. FHP, fasting heat production; DEXA, dual-energy X-ray absorptiometry.
Figure 2Components and operation diagram of the LAVINESP indirect calorimetry system. IN, air ingoing; SCT, temperature control system; OUT, air outgoing; FK-100, flow kit pump; MUX, Multiplexer (signal alternator); RH, Water vapor pressure analyzer; Drier, sample air drier; CA, carbon dioxide (CO2) analyzer; PA, paramagnetic oxygen analyzer (O2); SS4, sub-sampled air; UI, universal interface. Air flow direction (→) and data transference line (‐‐‐).
Body weight and feed intake of broiler breeders with 30 weeks of age during the experimental period submitted to different feed regimens
| Treatment | Initial BW (g/bird)[ | BW fasting (g/bird)[ | BW variation (g/bird)[ | FI (g/bird)4) |
|---|---|---|---|---|
|
| 4,021±257 | 4,153±349 | 216±19.73 | 173±13.12 |
| Restricted | 3,985±225 | 3,839±160 | 163±15.41 | 148±2.97 |
| P | 0.803 | 0.073 | <0.01 | 0.001 |
| RMSE | 241 | 271 | 17.706 | 9.515 |
The result was presented as μ±standard deviation.
BW, body weight; FI, daily feed intake; P, probability; RMSE, root means square of the error.
Body weight at the start of the treatment adaptation period.
Body weight at the star the fasting period.
Difference between the initial and final body weight during the fasting period.
Gas exchange parameters of oxygen consumption, CO2 production, respiratory quotient, and fasting heat production of broiler breeders submitted to the different feed regimens
| Treatment | FHP (kJ/kg0.75/d) | RQ (VCO2/VO2) | VO2 (L/kg0.75/d)[ | VCO2 (L/kg0.75/d)[ |
|---|---|---|---|---|
|
| 359±14.71 | 0.779±0.033 | 18±0.77 | 14±0.668 |
| Restricted | 296±17.23 | 0.804±0.079 | 15±0.809 | 12±1.317 |
| P | <0.010 | 0.49 | <0.010 | 0.006 |
| RMSE | 16.022 | 0.061 | 0.789 | 1.045 |
The result was presented as μ±standard deviation. These values correspond to the last 8 hours of the fasting period (plateau of the heat production from 16 to 24 hours during the fasting period).
FHP, fasting heat production; RQ, respiratory quotient; P, probability; RMSE, root means square of the error.
Oxygen consumption.
CO2 production.
Body composition (in g/kg) of broiler breeders submitted to different feed regimens
| Treatment | BW (g/bird)[ | Fat mass | Lean mass | BMC (g/kg) |
|---|---|---|---|---|
|
| 3,933±350 | 194±28.6 | 806±28.6 | 20±1.866 |
| Restricted | 3,617±205 | 179±17.5 | 818±19.38 | 22±1.485 |
| P | 0.085 | 0.278 | 0.408 | 0.045 |
| RMSE | 287 | 23.675 | 24.405 | 1.687 |
The result was presented as μ±standard deviation.
BW, body weight; BMC, bone mineral content; P, probability; RMSE, root means square of the error.
Body weight value after fasting period.
Parameters of the broken line model describe the metabolic rate variation (kJ/kg0.75/d) along 24 hours of fasting of the broiler breeders previously submitted to different feed regimens
| Treatment | Parameters | Estimate | Standard error | P | MSE |
|---|---|---|---|---|---|
| Restricted | U (kJ/d2)[ | 7.00 | 1.544 | <0.01 | 439 |
| R (h)[ | 11.95 | 1.124 | |||
| L (kJ/kg0.75/d)[ | 300 | 2.619 | |||
|
| U (kJ/d2) | 10.05 | 1.417 | <0.01 | 533 |
| R (h) | 11.63 | 0.726 | |||
| L (kJ/kg0.75/d) | 364 | 2.657 |
P, probability; MSE, mean square of the error.
Broken line model for the heat production in funtion of the time along the fasting period: HP = U×(t
Rate of heat production decreasing after the feed was withdrawn.
Time of broken point.
Plateau value of FHP.
Figure 3Broken line model [HP = U×(t