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  • AFLP  (1)
  • Optimization  (1)
  • Applied Mathematics
  • Cloytridium botulinum C3 exoenzyme
  • ELECTRONIC EQUIPMENT
  • Relative growth rate
  • 2000-2004  (2)
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  • 1
    ISSN: 1432-2242
    Keywords: Key words Beta vulgaris ; Cercospora beticola ; AFLP ; QTL
    Source: Springer Online Journal Archives 1860-2000
    Topics: Biology
    Notes: Abstract  The breeding of sugar beet varieties that combine resistance to Cercospora and high yield under non-diseased conditions is a major challenge to the breeder. The understanding of the quantitative trait loci (QTLs) contributing to Cercospora resistance offers one route to solving this problem. A QTL analysis of Cercospora resistance in sugar beet was carried out using a linkage map based on AFLP and RFLP markers. Two different screening methods for Cercospora resistance (a field test at Copparo, Italy, under natural infection, and a newly-developed leaf disc test) were used to estimate the level of Cercospora resistance; the correlation between scores from the field (at 162 days after sowing) and the leaf disc test was significant. QTL analysis was based on F2 and F3 (half-sib family) generations derived from crosses between diploid single plants of 93164P (resistant to Cercospora leaf spot disease) and 95098P (susceptible). Four QTLs associated with Cercospora resistance (based on Lsmean data of the leaf disc test) on chromosomes III, IV, VII and IX were revealed using Composite interval mapping. To produce populations segregating for leaf spot resistance as a single Mendelian factor, we selected for plants heterozygous for only one of the QTLs (on chromosome IV or IX) but homozygous for the others.
    Type of Medium: Electronic Resource
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  • 2
    Electronic Resource
    Electronic Resource
    Springer
    Journal of optimization theory and applications 105 (2000), S. 277-283 
    ISSN: 1573-2878
    Keywords: Optimization ; 2D topology ; compactness ; image analysis
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Notes: Abstract The existence of solution for optimization problems over a space of discontinuous 2D functions is addressed. The main result relies on the choice of a suitable topology making the feasible set compact. Application to image segmentation and/or identification problems is considered and robustness of the solution is discussed.
    Type of Medium: Electronic Resource
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