QTL is a gene or the chromosomal region that affects a quantitative trait, which should be polymorphic (have allelic variation) to have an effect in a population, must be linked to a polymorphic marker allele to be detected. The QTL mapping consists of 4 steps, like the development of mapping population, generation of polymorphic marker data set among the parents, construction of linkage map, and finally the QTL analysis
All the above steps are described in these slides very briefly along with two case studies.
2. QTL Mapping for Crop
Improvement
Presented by:
SANDEEP KUMAR SINGH
Adm. No. -02/PBG/Ph.D./17
Ph.D. Research scholar
(Plant Breeding and Genetics)
DEPARTMENT OF Plant Breeding and Genetics
COLLEGE OF AGRICULTURE,
ORISSA UNVERSITY OF AGRICULTURE AND TECHNOLOGY,
BHUBANESWAR, ODISHA-751003
Credit seminar
On
Chairman:
Dr. P. N. Jagdev
(Professor, Department of Plant Breeding and
Genetics, CA, OUAT, BBSR.)
3. Qualitative Quantitative
Qualitative Vs Quantitative traits
Few genes
Low environmental Influence
Distinct classes
Discontinuous variation
Polygenes
High environmental Influence
No distinct classes
Continuous variation
4. A gene or chromosomal region that affects a quantitative trait
Must be polymorphic (have allelic variation) to have an effect
in a population
Must be linked to a polymorphic marker allele to be detected
Term first coined by Gelderman in 1975.
What a QTL is?
5. QTLs have the following characteristics
These traits are controlled by multiple genes, each segregating
according to Mendel's laws.
These traits can also be affected by the environment to
varying degrees.
Many genes control any given trait and Allelic variations are
fully functional.
Individual gene effects is small &The genes involved can be
dominant, or co-dominant.
The genes involved can be subject to epistasis or pleiotrophic
effect.
6. A statistical method links
two types of information
Genotypic data
(Genetic Marker)
A linkage map of
polymorphic markers
Phenotypic data
(Quantitative Trait)
Variation within
a mapping population
QTL Analysis
Requirement of
QTL Analysis
9. Types of mapping population
Secondary MPPrimary MP
F2 Populattion
F2 derrived F3
Back cross
Multi Parent Advanced Generation Intercross (MAGIC) population
Double haploid (DH)
Recombinant Inbred Lines (RILs)
Near Isogenic Lines (NILs)
Chromosomal segment substitutional lines(CSSLs)
Advanced inter crossed lines
Immortalised F2
Recurrent selection back cross (RSB)
Inter connected mapping population
Mortal
Population
Immortal
Population
mortal
Population
10. •NIL: Introgression of a gene by repeated backcrossing
combined with selection for the gene.
** CSSL: Repeated backcrossing without selection; each
line has a distinct chromosome segment from the donor
parent.
@ RSB: The donor parent has high value for a quantitative
trait. In each back cross generation, the individual with the
highest value for the trait is selected and backcrossed to
the recurrent parent
A schematic
representation of the
various biparental
mapping populations
Adopted from Marker assisted plant breeding: Principle and Practices by B.D.Singh A.K.Singh
11.
12. F2 derived F3(F2:3) population
AA aa
F1
F2 AA Aa aa
All AA AA, Aa, aa All aaF3
Aa
Parents
Suitable for
Mapping quantitative
traits
Mapping recessive
genes
Useful for reconstitution
of individual F2
genotypes
Demerit
Like F2 population, it is
mortal
13.
14.
15.
16.
17. Immortalized F2 population
Parent 1 Parent 2
AAbb X aaBB
F1 AaBb
Conventional F2 population
Immortalized F2 population
(by open pollinating the RILs)
RILs produced from AAbb X aaBB
AABB, AAbb
aaBB, aabb
Six possible RIL
combinations
Six
heterozygous
genotypes
AABB X AAbb
X aaBB
X aabb
AABb
AaBB
AaBb
AAbb X aaBB
X aabb
AaBb
Aabb
aaBB X aabb aaBb
AB Ab aB ab
AB AAB
B
AABb AaBB AaBb
Ab AABb AAbb AaBb Aabb
aB AaBB AaBb aaBB aaBb
ab AaBb Aabb aaBb aabb
F2
Advantages
Population identical to the
conventional F2 population
can be produced and
replicated ‘n’ number of
times
Individual F2 genotypes
can be evaluated over the
years and locations
No need for genotyping
the immortalized F2s. Their
genotype can be deduced
based on their parental
RILs genotypes. Thus
economizing the cost of
mapping
It is possible to estimate
the additive X dominance
(j) and dominance X
dominance (l) effects
18. Chromosomal segment substitutional lines(CSSLs)
Phenotypic
characterization of each
line can reveal which
chromosome fragment
from the donor has the
gene(s) associated with an
interesting trait.
19. Advanced Inter crossed Lines (AIL)
Developed by intermating the individuals of F2 and subsequent generations from a
suitable cross.
Intermating in the segregating generations maintains heterozygosity in the population
and allows recombination between the QTLs and the markers linked to them in every
generation leading to a more precise location of the QTLs.
Advantages:
It was estimated that the confidence interval of QTLs would be reduced by up to five-
fold in AILs as compared to that in an F2 population (Darvasi and Soller 1995).
Disadvantages:
Appropriate statistical methods for modeling and analysis of the data from AILs are not
available
20. Recurrent selection back cross (RSB)
Given by Wright (1952).
F1 obtained from a cross between a homozygous line with high value for a quantitative
trait (the DP) and a homozygous line with low value for the trait (the RP) and the
subsequent backcross progeny are backcrossed to the RP.
In each backcross generation, a predetermined number of individuals with the top
phenotypic values (i.e., DP phenotype) for the trait are selected and backcrossed to the RP.
Advantages:
Used for high-resolution QTL mapping
Disadvantages:
High effort, resources, and time consuming.
RSB is suited for localization of large effect QTLs, while important quantitative traits like
yield are governed by moderate to low effects QTL.
22. Multi Parent Advanced Generation Intercross (MAGIC) population
Extension of AIL, proposed by Darvasi and Soller (1995) in Mice Mackay and Powell (2007)
It is differ from AIL with involvement of multi-parent
Disadvantages:
Large number of crossing
progrmme.
Time and labour consuming.
27. Linkage mapping
Finding those genes/markers that are linked together and co-inherited to
the next generation
Markers are mapped relative to one another on chromosomes and used
as signposts against which to map genes of interest that are linked with
marker
The distance between two genes - determined by their recombination
fraction
The map units centimorgan (cM)
1 cM = distance over which 1 crossover occurs (on average) per meiosis
(no general relationship between genetic distance and physical distance
in base pairs)
28. Mapping Functions
A mapping function translates recombination frequencies between two loci into a map
distance
Within small distances, a mapping function is simply:
map distance (d) = recombination fraction (r)
Two types of mapping functions
1. Haldane mapping function – When no interference exist (all crossovers occurs
independently of one another)
2. Kosambi mapping function – Allows some positive interference (one chiasma
deters the occurrence of the second in close proximity to the first)
29. Testing for Linkage – LOD (Log of Odds) scores
When 2 genes are segregating independently or not can be known by 2 method
1) Chi square test
2) LOD Score
Performs the likelihood of a certain recombination fraction (r) versus the
likelihood of no linkage ( r= 0.5)
LOD score - the log10 of this likelihood ratio
LOD score >3 --- null hypothesis (no linkage r= 0.5) is rejected (ratio of likelihoods
of 1000 to 1 ---- among the 1,000 plants, the chance of cross over is 1)
30. Mapping of genetic markers Genetic Segregation Ratio in
Different Marker-Population
Combinations
31. Bulk segregant analysis (BSA)
Resistant Parent Susceptible ParentX
F1
F2 individuals
R P S P R B S B R R S R S S
37. Single point analysis
Simplest and earliest method of QTL detection
In this method each marker is separately tested for its association with the targeted traits
based on linear model:
yj = μ + f (markerj) + ɛj, where
yj is trait value of the jth individual in the population, μ is population mean, f (markerj) is a function
of marker genotype, ɛj is the residual associated with the jth individual
SMA: (Soller and Brody, 1976)
38. • Marker genotypes treated as classification variable
- for a backcross (2 genotypes/ Classes): use t-test
- for F2 population (up to 3 genotypes/classes): use ANOVA
- For t-test individual in the population are classified according to the classes of genotype and
tested for its significance.
- Significant difference indicates the marker to be associated with the QTL affecting the trait.
- The chance of detection of QTL depends on:
1)the magnitude of the effect size of QTL (=yQq-yqq )
2) The recombination rate (r) between the trait and the marker
yMm-ymm=(1-r) (yQq-yqq)
So, for a given magnitude of QTL effect, larger the value of r, smaller will be the difference
in phenotypic mean of the 2 marker classes, same time the smaller will be the likelihood of
this difference being significant.
M Qr
40. 1. Conceptually and computationally
simple
2. Genetic linkage map
information not needed
3. Easily incorporates covariates
4. Informative when markers
sufficiently cover the genome
5. Can be extended to multiple
regression for multiple QTL model
1. Location and effects of detected QTLs are
Confounded larger QTL effect could be because the
marker is close to a QTL or farther from the QTL, but
the QTL contributes much significantly to the trait
2. QTL position cannot be precisely detected
3. Power to detect QTL is low when marker density
is low
4. Multiple comparison increases false positives
5. Missing genotypes are totally excluded from
analysis
6. Limited ability to separate linked QTLs and
no ability to assess interacting QTLs
Advantages Limitation
41. SIM: Lander & Botstein (1989)
Concept:
Based on joint segregation of a pair of adjacent markers and a putative QTL
within an interval flanked by the marker pair.
SIM makes a systematic linear or one dimensional search for a QTL at
several location say, at every 1 or 2 cm within each marker interval.
Genetic Model: yi=µ+axi+ei where, yi =trait phenotype of ith individual,
µ= Grand phenotypic mean of the population, a=QTL effect, xi=indicator
of QTL genotype, ei =random error term with σ2 as variance and mean as
0.
Xi represent the no. of positive allele at QTL locus for eg: 1 for Qq
genotype, 0 for qq genotype
M1 M2Q
r
r2r1
42. A linear regression programme use to estimates the (MLEs) Maximum Likelihood
estimates for µ, σ2 , and a of xi
The MLEs for these parameter are calculated again assuming that there is no QTL in the
marker interval.
The above MLEs are used to calculate the LOD score.
49. Limitation:
1) The arbitrariness in selection of co-factor for QTL analysis.
2) Unable to detect the interacting QTL. So, inefficient when epistasis is
present.
Using multiple marker intervals simultaneously to identify multiple putative
QTLs.
Study epistatic effects of QTLs.
MIM: Kao et al, 1999
50. Bayesian Multiple QTL mapping
Here a prior distribution is selected, from which the posterior
distribution is derived and inference are drawn from the posterior
distribution (here it is QTL).
It treat the QTL as random variable.
It has very little practical utility in case of bi-parental mapping
population
Limitation:
Difficulties in choosing the prior distribution
Complexities of the computation
Lack of user friendly software
55. Result:
A total of 12 QTLs were identified for sheath blight resistance using composite interval mapping. These QTLs
were located on chromosomes 1, 3,7, 8, 9 and 11 and the respective alleles explain 8.13– 26.05%, of the
total phenotypic variation
56.
57. Parent-Cocodrie (High yield in stress condition) x Vandana (Low yield under stress condition)
Mapping population-187 F2 : 3 families
Marker- 330 SSR markers
58. FIGURE 3 | Quantitiative trait loci on chromosomes 1, 5, 8, and 9 associated with grain yield under greenhouse
drought. QTLs (in green) represent the genomic regions associated with grain yield in non-stressed control
conditions. Markers identified through single marker analysis and within the QTL interval are depicted in bold
red fonts.
RESULT:
59. Table: Potential QTL’s mapped in rice using different mapping populations for various growth, physiological
and yield traits
Trait QTL Marker Population References
62. Identification of novel genes
Good alternative when mutant screening is laborious and Expensive
Small additive effects / epistatic loci are not detected and may require further analyses.
No. of QTLs detected, their position and effects are subjected to statistical error.
Future Prospects
Constant improvements of Molecular platforms
New Types of genetic materials( e.g. introgression lines: small effect QTLs
can be detected)
Advances in Bioinformatics
63. References:
Allard, R. W. 1960. Principles of Plant Breeding.John Wiley and Sons Inc, New York, USA.
Arraudeau M, Harahap Z (1986). Relevant upland breeding objectives. In: Progress in upland rice research. IRRI, Manila, pp 189-197
Benjamin JG, Nielsen DC (2006).Water deficit effects on root distribution of soybean, field pea and chickpea. Field Crops Res., 97: 248-
253.
Collard, Bertrand & Jahufer, Zulfi & Brouwer, J.B. & Pang, Edwin. (2005). An introduction to markers, quantitative trait loci (QTL)
mapping and marker-assisted selection for crop improvement: The basic concepts. Euphytica. 142. 169-196. 10.1007/s10681-005-
1681-5.
David CC (1991). The world rice economy: challenges ahead. In: Khush GS, Toenniessen GH (eds) Rice biotechnology. IRRI, Manila,
pp 1-18
Dixit, S., Swamy, B. M., Vikram, P., Bernier, J., Cruz, M. S., Amante, M., ...& Kumar, A. (2012). Increased drought tolerance and wider
adaptability of qDTY 12.1 conferred by its interaction with qDTY 2.3 and qDTY 3.2. Molecular breeding, 30(4), 1767-1779.
O’Toole JC (1982). Adaptation of rice to drought-prone environments. In: Drought Resistance in Crops with the Emphasis on Rice.
Manila: IRRI, pp 195–213
Pandey S (2007). Economic costs of drought and rice farmers’ coping mechanisms. International. Rice Research Notes, 1:5–11.
Singh, B.D. &A.K.Singh. 2015.: Marker assisted plant breeding: Principle and Practices. Springer, New Delhi, Heidelberg, New York,
USA.
Sofi, Parvaze & A.G, Rather. (2007). QTL Analysis in Rice Improvement: Concept, Methodology and Application. Biotechnology. 6.
10.3923/biotech.2007.1.13.