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Optimization of Grapevine Yield by Applying Mathematical Models to Obtain Quality Wine Products

机译:通过应用数学模型获得优质葡萄酒产品的葡萄产量优化

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Relationship between the crop load and the grape yield and quality is a dynamic process, specific for wine cultivars and for fresh consumption varieties. Modeling these relations is important for the improvement of technological works. This study evaluated the interrelationship of crop load (B - buds number) and several production parameters (Y - yield; S - sugar; A - acidity; GaI - Glucoacidimetric index; AP - alcoholic potential; F - flavorings, WA - wine alcohol; SR - sugar residue, in Muscat Ottonel wine cultivar and Y - yield; S - sugar; A - acidity; GaI - Glucoacidimetric Index; CP - commercial production; BS - berries size in the Victoria table grape cultivar). In both varieties have been identified correlations between the independent variable (B - buds number as a result of pruning and training practices) and quality parameters analyzed (r = -0.699 for B vsY relationship; r = 0.961 for the relationship B vs S; r = -0.959 for B vs AP relationship; r = 0.743 for the relationship Y vs S, p <0.01, in the Muscat Ottonel cultivar, respectively r = -0.907 for relationship B vs Y; r = -0.975 for B vs CP relationship; r = -0.971 for relationship B vs BS; r = 0.990 for CP vs BS relationship in the Victoria cultivar. Through regression analysis were obtained models that describe the variation concerning production and quality parameters in relation to the independent variable (B - buds number) with statistical significance results.
机译:作物负荷与葡萄产量与质量之间的关系是一种动态过程,对葡萄酒品种和新鲜消费品种的特定。建模这些关系对于改进技术作品至关重要。该研究评估了作物载荷(B - 芽数)和几种生产参数的相互关系(Y - 产量; S - 糖; A - 酸度; GAI - 葡糖纤维纤维指数; AP - 酒精潜力; F - 味,Wa - 葡萄酒醇; SR - 糖残留物,在马斯喀特奥特隆品种和Y - 产量; S - 糖; A - 酸度; GAI - 葡糖纤维纤维指数; CP - 商业生产; BS - 维多利亚桌葡萄品种中的BS浆果大小)。在这两种品种中已经确定了独立变量(由于修剪和培训实践的结果)和分析的质量参数之间的相关性(用于B vsy关系的质量参数; r = 0.961,与...的关系; r对于B vs AP的关系= -0.959; r = 0.743对于关系y与y vs s,p <0.01,在Muscat ottonel品种中,分别用于关系b vs y; r = -0.975 for b vs cp关系; r = -0.971对于关系b vs bs; r = 0.990在维多利亚品种中的CP与BS关系。通过回归分析来描述关于与独立变量相关的有关生产和质量参数的变化(B - Buds数)的模型统计显着性结果。

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