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Assessment and distinction of commercial soy protein isolate product functionalities using viscosity characteristic curves 被引量:1
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作者 Jing Ting Xu He Liu +1 位作者 Jian Hua Ren Shun Tang Guo 《Chinese Chemical Letters》 SCIE CAS CSCD 2012年第9期1051-1054,共4页
To simplify the assessment method of soy protein isolate (SPI) functionalities, the viscosity and functionalities of commercial SPI products were studied. Viscosity value (y) increases With increasing concentrati... To simplify the assessment method of soy protein isolate (SPI) functionalities, the viscosity and functionalities of commercial SPI products were studied. Viscosity value (y) increases With increasing concentration (x) and exhibits a highly significant correlation with the exponential equation y = a. ebx. The b values of products are gradually enhanced from dispersion, emulsion and injected to gel type. Products with low b values (〈0.2), and high dispersivity were dispersion-type. Products having high b values (〉0.4) and gel springiness were gel-type. The other products with centered b value (0.2-0.4), high solubility and emulsifying capacity were emulsion-type. 展开更多
关键词 Soy protein isolate Functional properties viscosity curve
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Optimal Transportation for Generalized Lagrangian
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作者 Ji LI Jianlu ZHANG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2017年第3期857-868,共12页
This paper deals with the optimal transportation for generalized Lagrangian L = L(x, u, t), and considers the following cost function: c(x, y) = inf x(0)=x x(1)=y u∈U∫0^1 L(x(s), u(x(s), s), s)ds, w... This paper deals with the optimal transportation for generalized Lagrangian L = L(x, u, t), and considers the following cost function: c(x, y) = inf x(0)=x x(1)=y u∈U∫0^1 L(x(s), u(x(s), s), s)ds, where U is a control set, and x satisfies the ordinary equation x(s) = f(x(s), u(x(s), s)).It is proved that under the condition that the initial measure μ0 is absolutely continuous w.r.t. the Lebesgue measure, the Monge problem has a solution, and the optimal transport map just walks along the characteristic curves of the corresponding Hamilton-Jacobi equation:Vt(t, x) + sup u∈U = 0,V(0, x) = Φ0(x). 展开更多
关键词 Optimal control Hamilton-Jacobi equation Characteristic curve viscosity solution Optimal transportation Kantorovich pair Initial transport measure
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