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An extensive examination of the medical uses of soybean bioactive components is provided by this thorough review. It explores the possible health advantages of isoflavones with phytoestrogenic qualities, like genistein, which may lower the risk of cancer. The review highlights the different roles and possible anticancer activities of phenolic compounds, phytic acid, protease inhibitors, lignans, and saponins, among other bioactive components. It also addresses the benefits of dietary fiber and oligosaccharides derived from soybeans for intestinal health, as well as the impact of soy protein on diabetes, obesity, cancer, and cardiovascular health. Conjugated linoleic acid (CLA) has anticancer and cholesterol-lowering properties; its involvement in promoting metabolic processes is also examined. Pinitol is highlighted in the study as a blood sugar regulator with promise for controlling insulin signaling. In this review, we aim to affirm soybeans' potential as a high-functional, well-being food by examining their recently discovered therapeutic and pharmacological capabilities, rather than to improve upon the previous studies on the reported nutritional advantages of soybeans. [ABSTRACT FROM AUTHOR]

Dynamical systems arise naturally in numerous applied and theoretical fields including celestial mechanics, financial forecasting, environmental applications, neuroscience, brain modeling. It is known that the variational inequalities are equivalent to the fixed point problems. This alternative equivalent formulation is used to consider some projected dynamical system associated with variational inequalities. These dynamical systems are used to suggest some new and efficient implicit methods for solving variational inequalities and related optimization problems. The convergence analysis of the new proposed methods is considered under some mild conditions. Our methods of analysis is very simple as compared with other techniques. Several special cases are also discussed as applications of our main results. These results can be viewed as significant refinements of the previously known results. [ABSTRACT FROM AUTHOR]

In this paper, we suggest and analyze a new projected dynamical system for variational inequalities using the technique of Wiener-Hopf equations. We study the globally asymptotic stability of the solution of the projected dynamical system for the pseudomonotone operators. [ABSTRACT FROM AUTHOR]