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Detection of Quantitative Trait Loci for Backfat Thickness and Intramuscular Fat Content in Pigs (Sus scrofa)
Dirk J. de Koninga, Luc L. G. Janssb, Annemieke P. Rattinka, Pieter A. M. van Oers1,a, Beja J. de Vriesa, Martien A. M. Groenena, Jan J. van der Poela, Piet N. de Groota, E. W. Brascampa, and Johan A. M. van Arendonkaa Animal Breeding and Genetics Group, Wageningen Institute of Animal Sciences, Wageningen Agricultural University, 6700 AH Wageningen, The Netherlands
b Institute for Animal Science and Health (ID-DLO), 8200AB Lelystad, The Netherlands
Corresponding author: Dirk J. de Koning, Animal Breeding and Genetics Group, Wageningen Institute of Animal Sciences, P.O. Box 338, 6700 AH Wageningen, The Netherlands., dirk-jan.deKoning{at}alg.vf.wau.nl (E-mail)
Communicating editor: C. HALEY
| ABSTRACT |
|---|
In an experimental cross between Meishan and Dutch Large White and Landrace lines, 619 F2 animals and their parents were typed for molecular markers covering the entire porcine genome. Associations were studied between these markers and two fatness traits: intramuscular fat content and backfat thickness. Association analyses were performed using interval mapping by regression under two genetic models: (1) an outbred line-cross model where the founder lines were assumed to be fixed for different QTL alleles; and (2) a half-sib model where a unique allele substitution effect was fitted within each of the 19 half-sib families. Both approaches revealed for backfat thickness a highly significant QTL on chromosome 7 and suggestive evidence for a QTL at chromosome 2. Furthermore, suggestive QTL affecting backfat thickness were detected on chromosomes 1 and 6 under the line-cross model. For intramuscular fat content the line-cross approach showed suggestive evidence for QTL on chromosomes 2, 4, and 6, whereas the half-sib analysis showed suggestive linkage for chromosomes 4 and 7. The nature of the QTL effects and assumptions underlying both models could explain discrepancies between the findings under the two models. It is concluded that both approaches can complement each other in the analysis of data from outbred line crosses.
IN pig breeding, experimental populations have been used for detection of quantitative trait loci (QTL), such as the cross between wild boar and Large White pigs described by ![]()
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This article describes the molecular typing of the crossbred pig population and the subsequent association study to locate QTL that affect IMF and BFT. The association study was performed under two genetic models: (1) an outbred line-cross model where the purebred lines are assumed to be fixed for different QTL alleles; and (2) a half-sib model, which makes no assumptions about fixation of QTL alleles in the founder lines, because a unique allele substitution effect is fitted within every paternal half-sib family.
| MATERIALS AND METHODS |
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The Meishan x Dutch population:
An F2 cross between the Chinese Meishan pig breed and commercial Dutch pig lines was available from an experiment involving five Dutch pig breeding companies (![]()
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The Meishan founders and the selected F1 fathers were tested for the mutation in the ryanodine receptor (Ryr-1), which causes halothane susceptibility and has a large effect on meat quality (![]()
Fatness traits:
In a review by ![]()
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Consumers' demands for lean pork meat have resulted in selection against high BFT. In the Netherlands, backfat and lean thickness are routinely measured with the Hennessy grading probe between the third and fourth rib of a carcass, 6 cm from the spine. ![]()
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DNA isolation, molecular typing, and map construction:
The 619 F2 animals, their 150 F1 parents, and the F0 Meishan sires were typed for 127 microsatellite markers. These markers were selected from published linkage maps (![]()
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Fragment length of the PCR products was determined with Genescan software (ABI; Perkin Elmer), and marker genotypes were assigned to the animals using Genotyper software (ABI; Perkin Elmer). A second examiner evaluated all marker genotypes prior to linkage analyses. Multipoint recombination fractions were calculated with CriMap version 2.4 (![]()
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Analysis of phenotypic data:
The phenotypes consisted of single measurements on slaughtered F2 individuals. Prior to the QTL analyses the phenotypic data were adjusted for a number of systematic effects. All data were used in this step (n = 844). The phenotypic data were analyzed assuming a polygenic inheritance model containing nongenetic effects of slaughter day, breeding company, sex, and carcass weight. The statistical model to describe the phenotypic observations y on the F2 animals for a given trait was:
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(1) |
ß is a vector of fixed effects and the regression coefficient for carcass weight. X is a matrix relating observations to their fixed effect levels and the values for covariable carcass weight. Vector u contains polygenic effects for all animals in the pedigree. These are linked to observations y by the incidence matrix Z. Vector e contains random errors. The trait score for the interval mapping analyses, y*, contains the phenotypes corrected for the nongenetic effects estimated under model (1):
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(2) |
The estimations were performed using the MaGGiC software package developed by ![]()
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QTL analysis:
Two types of interval mapping, both using regression methods, were applied: (1) line-cross analysis following ![]()
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Line-cross model:
Under the line-cross model it is assumed that the two founder lines, although they may share alleles at the marker loci, are fixed for different alleles at the QTL affecting the traits of interest. For every F2 individual it is inferred what the probabilities are that it inherited two Meishan alleles, two Dutch alleles, or one of each line at 1-cM intervals along the genome, on the basis of genotypes of flanking markers. The assumption of fixation of the founder lines at the QTL level allows straightforward calculation of additive and dominance effects of a putative QTL at a given position. The additive QTL effect is defined as half the phenotypic difference between animals that are homozygous for Meishan alleles and animals that are homozygous for alleles from the Dutch lines. A positive value for the additive effect implies that the Meishan allele results in an increase in phenotype. The dominance effect is the deviation of the heterozygous animals from the mean of the two types of homozygous animals. At every centimorgan across the genome the model
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(3) |
is fitted, where y*j is the adjusted trait score of animal j, m is the population mean, a and d are the estimated additive and dominant effects of a putative QTL at the given location, xaj is the conditional probability of animal j of carrying two Meishan alleles, xdj the conditional probability of animal j of being heterozygous at the given location, and ej is the residual error. The calculation of these probabilities and QTL effects is described by ![]()
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Half-sib model:
The F2 animals are divided into 19 paternal half-sib groups. Within each group there are 6 to 8 full-sib groups, but these groups are too small to perform an analysis using additional relationships from the full-sib families as described by ![]()
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(4) |
where y*j is the trait score of individual j, originating from sire i; ai is the average effect for half-sib family i; bi is the regression coefficient within half-sib family i (i.e., substitution effect for a putative QTL); xij is the conditional probability for individual j of inheriting the first parental gamete, and eij is the residual effect. The regression is nested within families because the assignment of the first gamete is random and not all sires are heterozygous for the QTL. Furthermore, the linkage phase between a marker and a QTL can differ between families. The number of QTL alleles is only constrained by the number of families. The test statistic is calculated as an F ratio for every map position within and across families. For details on the calculation of the test statistic see ![]()
Significance thresholds:
Following ![]()
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(5) |
All three significance levels do not take the testing of multiple traits in the present and future studies into account. Comparison between different studies is facilitated by significance levels that take the total genome length into account but that are not affected by the variable number of independent traits in different studies.
Significance thresholds are determined empirically by permutations as described by ![]()
| RESULTS |
|---|
Genotyping and map construction:
The heterozygosity of the microsatellite markers, which was measured on the 19 F1 sires, ranged from 0.2 to 1.0 with a mean of 0.87 (±0.15). With regard to SSC7, there was disagreement between the two published maps (![]()
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QTL analysis:
An overview of the phenotypic characteristics of the two traits is given in Table 1. The estimated heritabilities were 0.24 and 0.35 for BFT and IMF, respectively.
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QTL analyses for BFT:
The QTL analyses following the line-cross model showed genomewide evidence for a QTL affecting BFT on SSC7, strong suggestive linkage for SSC1, and suggestive evidence for a QTL on SSC2 and SSC6. The genomewide risk level of the QTL on SSC7 is very small but could not be estimated because the test statistic was not exceeded by chance during 50,000 permutations. The suggestive QTL at SSC1 had a genomewide risk level of 0.08.
The half-sib interval mapping procedure showed genomewide evidence for a QTL on SSC7 and strong suggestive evidence for a QTL on SSC2 (pgenomewide ~ 0.09). Figure 1 shows the development of the test statistics and the threshold levels along SSC1, SSC2, SSC4, SSC6, and SSC7 for both BFT and IMF. The estimated position of the QTL on SSC7 is very similar under both models. The estimate of the QTL position on SSC2 is 62 cM under the line-cross model and 43 cM in the half-sib analysis. However, Figure 1 shows a rather flat curve for SSC2 under both analyses, and therefore it is likely that the same QTL is detected under both models. The suggestive QTL on SSC1 and SSC6 both map to the end of the chromosome.
|
QTL analyses for IMF:
The line-cross analysis showed the strongest linkage for SSC6 with a genomewide risk level of 0.13. Other suggestive QTL affecting IMF were detected on SSC2 and SSC4 under the line-cross model. Like the suggestive QTL for BFT, the suggestive QTL for IMF on SSC6 maps to the last marker bracket of that chromosome. The suggestive QTL on SSC2 maps to the second marker bracket on that chromosome, and the putative QTL on SSC4 has its most likely position in the middle of the linkage group.
The half-sib analysis showed suggestive linkage for SSC4 and SSC7. The most likely position of a QTL affecting IMF on SSC7 is at the end of the linkage group, where also the test statistic for BFT showed a small peak (Figure 1). The line-cross analysis of SSC7 also gave a peak for IMF at the end of the linkage group, but it was not significant (Figure 1). The suggestive QTL for IMF on SSC4 maps to the first marker bracket of that chromosome (Figure 1). All QTL that exceeded the level of suggestive linkage in any of the analyses are summarized in Table 4.
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QTL effects for BFT:
Under the line-cross model the additive and dominance effects of a QTL are calculated across the whole population, whereas in a half-sib analysis a unique allele substitution effect (![]()
The QTL affecting BFT on SSC2 and SSC7 are mainly of an additive nature. The QTL affecting BFT on SSC1 and SSC6 have a large dominance component (Table 2), which points toward overdominance.
In a half-sib model the most likely position of a QTL across families is not necessarily the most likely position of a QTL within families. Table 3 shows the estimates of the QTL effects at the overall best position on SSC7 and the individual best position for the families that exceed a tabulated risk level of 0.05. Five families have their maximum in an interval of ~30 cM around the overall best position of a QTL. The difference in most likely positions between these families can be partly explained by marker information. The estimates of the QTL effects at the overall best position were quite different between families, whereas the estimates at the individual best position would suggest that the same QTL allele was segregating in families 1, 8, 12, 17, and 19 with an effect of around 6.7 mm (~1.4 phenotypic standard deviation). For some other families the most likely position of a QTL affecting BFT on SSC7 is at the last marker of the chromosome. This explains the additional peak in the test statistic profile at the end of SSC7 in the half-sib analysis (Figure 1).
QTL effects for IMF:
The estimated effects of the suggestive QTL that were detected on SSC2, SSC4, and SSC6 in the line-cross analysis are also summarized in Table 2. The effect on SSC2 seems completely dominant, whereas the suggestive QTL on SSC4 and SSC6 seem to act in an additive way.
In the half-sib analysis for SSC4 there were four families that showed a significant QTL (P < 0.01) in the first 35 cM of that chromosome. The estimated QTL effects within these families at their individual best positions varied between 0.74 and 1.56% of IMF.
For SSC7 the most likely position of a QTL affecting IMF across families was at the end of the chromosome, where the test statistic of six individual families exceeded the tabulated level of P < 0.05 in the initial analyses. Estimated effects at their individual best positions varied between 0.8 and 1.5% of IMF.
Origin of QTL alleles from the half-sib analysis:
For the identified QTL affecting BFT on SSC2, the marker alleles associated with a higher BFT could be traced back to the Meishan grandparents in all but one of the families that were segregating for this QTL. This suggests that this higher allele might be absent or very rare in the purebred Dutch lines. In all of these families it was possible to determine which Meishan allele the F1 sire inherited for at least one of the flanking markers of the QTL. For the QTL affecting BFT on SSC7, the alleles associated with higher BFT were all traced back to the purebred Dutch lines. For the families that were segregating for the QTL affecting IMF on SSC4 and/or SSC7, the Meishan alleles were associated with both higher and lower levels of IMF. This indicates that both the Meishan and the purebred Dutch lines are segregating for the same QTL alleles at the same loci affecting IMF.
Additional analyses:
To test whether any of the identified QTL would represent the single genes identified by ![]()
To test whether there could be more than a single QTL on a chromosome affecting the trait of interest, a grid search fitting two QTL was performed on all linkage groups that exceeded suggestive linkage for any of the traits. This analysis was only carried out under the half-sib model. A standard F-test was used to test whether the best two QTL on a chromosome explained significantly more variance than the best single QTL. From a 5-cM grid search, it was for BFT on SSC7 that two QTL at 71 and 151 cM explained significantly (P < 0.05) more variance than a single QTL at 73 cM.
| DISCUSSION |
|---|
All putative QTL affecting BFT or IMF that exceeded the thresholds for suggestive linkage are summarized in Table 4. The strongest evidence for QTL was found for BFT on SSC7, SSC1, and SSC2. For the suggestive QTL on SSC1 and SSC6 affecting BFT, there seems to be overdominance (Table 2). The finding of completely dominant or overdominant QTL alleles gives rise to the question of whether these are true effects of single genes or whether they arise from a cluster of closely linked genes. It should be noted that for both linkage groups the last marker interval is rather large, which gives lower information content in these regions. This could have resulted in inflated estimates if the QTL effects.
Statistical analysis:
The application of both the line-cross and the half-sib model provides a useful tool to explore different a priori assumptions about the QTL genotypes in the founder lines. The findings for QTL affecting BFT on SSC2 and SSC7 are consistent under both models. For IMF and the other putative locations for QTL affecting BFT, the two models point toward different chromosomes and/or locations (Table 4). The validity of the underlying assumptions and/or the nature of the detected QTL can explain these apparent discrepancies.
In the half-sib analysis it was inferred for both the QTL on SSC2 and SSC7 that the "high" or "low" QTL alleles could consistently be traced back to one of the founder lines. It is therefore not surprising that these QTL were also detected under the line cross model, which assumes unique QTL alleles for the founder lines. However, the assumption of fixation of the founder lines for these unique alleles is not supported, because only part of the F1 families are inferred as heterozygous for these QTL. This can also be seen from the much larger estimates of the allele substitution effect within families compared to the estimated additive effect in the line-cross analysis.
For the suggestive QTL affecting IMF on SSC4 and SSC7, it was inferred under the half-sib model that the high alleles originated from both the Meishan and the Western pigs. In this case, an analysis, which assumes the lines to be fixed for different alleles, has little power to detect these QTL. It is, therefore, not surprising that these two QTL were not detected under the line-cross model.
The suggestive QTL affecting BFT at SSC1 and SSC6 are not detected under the half-sib analysis. These putative QTL are both of an (over)dominant nature, and dominance effects contribute little to the allele substitution effect that is estimated in the half-sib analysis.
The line-cross analysis is very powerful when the QTL alleles are unique for the founder lines and when QTL effects are of a dominant nature. Even when the founder lines are not completely fixed for these unique alleles, the method still proves very useful (![]()
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The half-sib approach has similar power as the line-cross approach when QTL effects are mainly additive. The half-sib approach is particularly useful to detect QTL for which the founder lines carry similar or identical alleles. The combined application of both types of analyses provides more insight into the number of QTL affecting the traits of interest and their mode of action than only using a single method of analysis.
Both methods did not take litter effects and additional genetic relationships within the population into account. Although this might lead to correlated residuals, this does not pose a serious problem because thresholds were determined empirically. Although programs for simultaneous estimation of nongenetic, polygenic, and QTL effects are currently available (![]()
Previous studies on this experimental population:
There is some evidence from this study that the strongly suggestive QTL at the end of SSC1 affecting BFT might represent the major gene identified by ![]()
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A preliminary study with these data by ![]()
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Comparison to other studies:
This is the first study that describes a genomewide scan for QTL affecting IMF.
This study did not confirm the existence of a QTL affecting BFT on SSC4 that was identified by ![]()
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Backfat and SSC7:
SSC7 harbors the swine lymphocyte antigen (SLA) complex, the major histocompatibility complex of the Sus scrofa species. According to ![]()
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Comparative mapping:
The conservation of genomic regions between mammalian species can be exploited in two directions. First, molecular research in livestock species can benefit from the massive resources being allocated to human genome research. Establishment of direct links with regard to gene mapping, sequencing, and functional information via comparative mapping is very valuable, especially in the candidate gene approach (![]()
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locus, for which ![]()
maps to the SLA region on SSC7, near the location of the QTL for BFT. The area on SSC2, where another QTL affecting BFT was detected, corresponds to HSA 11.
The regions identified for IMF in the porcine genome on SSC7 and SSC4 match HSA 14 and HSA 8, respectively. Three rodent studies report QTL for body mass and/or adiposity, which correspond to these regions on the human genome: two on HSA 8 (![]()
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Future research will be aimed at fine mapping of the regions of interest found in this experiment and positional comparative candidate gene analysis. Hopefully, this will eventually lead to the characterization and isolation of the genes of interest.
| FOOTNOTES |
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1 Present address: MGC-Department of Human Genetics, Leiden University Medical Center, Leiden, The Netherlands. ![]()
| ACKNOWLEDGMENTS |
|---|
This research was financially supported by the Netherlands Technology Foundation (STW) and was coordinated by the Earth and Life Sciences Foundation (ALW). Additional financial support was provided by the Dutch Product Board for Livestock, Meat, and Eggs and four Dutch pig breeding companies: Bovar B.V., Euribrid B.V., Nieuw-Dalland B.V., and NVS B.V.
Manuscript received October 14, 1998; Accepted for publication April 12, 1999.
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M. Damon, I. Louveau, L. Lefaucheur, B. Lebret, A. Vincent, P. Leroy, M. P. Sanchez, P. Herpin, and F. Gondret Number of intramuscular adipocytes and fatty acid binding protein-4 content are significant indicators of intramuscular fat level in crossbred Large White x Duroc pigs J Anim Sci, May 1, 2006; 84(5): 1083 - 1092. [Abstract] [Full Text] [PDF] |
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H. J. van Wijk, B. Dibbits, E. E. Baron, A. D. Brings, B. Harlizius, M. A. M. Groenen, E. F. Knol, and H. Bovenhuis Identification of quantitative trait loci for carcass composition and pork quality traits in a commercial finishing cross J Anim Sci, April 1, 2006; 84(4): 789 - 799. [Abstract] [Full Text] [PDF] |
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M.-P. Sanchez, J. Riquet, N. Iannuccelli, J. Gogue, Y. Billon, O. Demeure, J.-C. Caritez, G. Burgaud, K. Feve, M. Bonnet, et al. Effects of quantitative trait loci on chromosomes 1, 2, 4, and 7 on growth, carcass, and meat quality traits in backcross Meishan x Large White pigs J Anim Sci, March 1, 2006; 84(3): 526 - 537. [Abstract] [Full Text] [PDF] |
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T. M. Stearns, J. E. Beever, B. R. Southey, M. Ellis, F. K. McKeith, and S. L. Rodriguez-Zas Evaluation of approaches to detect quantitative trait loci for growth, carcass, and meat quality on swine chromosomes 2, 6, 13, and 18. II. Multivariate and principal component analyses J Anim Sci, November 1, 2005; 83(11): 2471 - 2481. [Abstract] [Full Text] [PDF] |
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S. Mikawa, T. Hayashi, M. Nii, S. Shimanuki, T. Morozumi, and T. Awata Two quantitative trait loci on Sus scrofa chromosomes 1 and 7 affecting the number of vertebrae J Anim Sci, October 1, 2005; 83(10): 2247 - 2254. [Abstract] [Full Text] [PDF] |
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T. M. Stearns, J. E. Beever, B. R. Southey, M. Ellis, F. K. McKeith, and S. L. Rodriguez-Zas Evaluation of approaches to detect quantitative trait loci for growth, carcass, and meat quality on swine chromosomes 2, 6, 13, and 18. I. Univariate outbred F2 and sib-pair analyses J Anim Sci, July 1, 2005; 83(7): 1481 - 1493. [Abstract] [Full Text] [PDF] |
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J.-J. Kim, M. F. Rothschild, J. Beever, S. Rodriguez-Zas, and J. C. M. Dekkers Joint analysis of two breed cross populations in pigs to improve detection and characterization of quantitative trait loci J Anim Sci, June 1, 2005; 83(6): 1229 - 1240. [Abstract] [Full Text] [PDF] |
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O. Vidal, J. L. Noguera, M. Amills, L. Varona, M. Gil, N. Jimenez, G. Davalos, J. M. Folch, and A. Sanchez Identification of carcass and meat quality quantitative trait loci in a Landrace pig population selected for growth and leanness J Anim Sci, February 1, 2005; 83(2): 293 - 300. [Abstract] [Full Text] [PDF] |
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C. Zhang, D.-J. de Koning, J. Hernandez-Sanchez, C. S. Haley, J. L. Williams, and P. Wiener Mapping of Multiple Quantitative Trait Loci Affecting Bovine Spongiform Encephalopathy Genetics, August 1, 2004; 167(4): 1863 - 1872. [Abstract] [Full Text] [PDF] |
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S. Sato, Y. Oyamada, K. Atsuji, T. Nade, S.-i. Sato, E. Kobayashi, T. Mitsuhashi, K. Nirasawa, A. Komatsuda, Y. Saito, et al. Quantitative trait loci analysis for growth and carcass traits in a Meishan x Duroc F2 resource population J Anim Sci, December 1, 2003; 81(12): 2938 - 2949. [Abstract] [Full Text] [PDF] |
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