Results 191 to 200 of about 15,280 (238)
Differential Temperature Effects on Phenolic Recovery and Antioxidant Capacity During the Hydroethanolic Extraction of Chilean Blueberry Pomace. [PDF]
Antioxidants (Basel)Espinoza-Cartagena F +6 more
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Authenticity Assessment of Five Monofloral Honeys Based on Phytochemical Profiles. [PDF]
FoodsDu Y +5 more
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Multifunctional PVA composite pads enabled by carvacrol-loaded ZIF-8@PAN microspheres: sustained carvacrol release and long-term blueberry preservation. [PDF]
Food Chem XLiu R +10 more
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Accumulation of Heavy Metals in Blueberry Floral Rewards and Their Effects on Reproductive Fitness and Bumblebee Pollination Behavior. [PDF]
Plants (Basel)Wu L, Sun Q, Wang X, Liu D, Zhang Y.
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Bioactive Chitosan-Alginate Films with Oregano or Turmeric: Effects on Blueberry Shelf Life and In Vitro Genotoxicity Profile. [PDF]
MoleculesSuch A +4 more
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Chest, 2012
Abstract This book covers various aspects of blueberry (Vaccinium sp.) science and culture. The basic science behind the growth and development of blueberries, their botanical characteristics, and the implications and effects of various management practices and environmental conditions on blueberry production are discussed. Specific topics included
Breezy Silver, Michelle Allen
+4 more sources
Abstract This book covers various aspects of blueberry (Vaccinium sp.) science and culture. The basic science behind the growth and development of blueberries, their botanical characteristics, and the implications and effects of various management practices and environmental conditions on blueberry production are discussed. Specific topics included
Breezy Silver, Michelle Allen
+4 more sources
Combinatorica, 1999
The author proves a rather innocent looking conjecture of P. Erdős and A. Hajnal. Namely, for every integer \(k\) there is a number \(f(k)\) such that if for a graph \(G\), every subgraph \(H\) of \(G\) has a stable set containing \((v(H)-k)/2\) vertices, then \(G\) contains a set \(X\) of at most \(f(k)\) vertices such that \(G \setminus X\) is ...
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The author proves a rather innocent looking conjecture of P. Erdős and A. Hajnal. Namely, for every integer \(k\) there is a number \(f(k)\) such that if for a graph \(G\), every subgraph \(H\) of \(G\) has a stable set containing \((v(H)-k)/2\) vertices, then \(G\) contains a set \(X\) of at most \(f(k)\) vertices such that \(G \setminus X\) is ...
openaire +2 more sources