粘弹性面团打样过程中气泡生长模型

G. Narsimhan
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引用次数: 5

摘要

建立了无限稀气和有限体积分数气在面团成型过程中气泡生长的模型。该模型考虑了发酵过程中产生的二氧化碳的扩散,以及由Oldroyd-B本构方程描述的面团粘弹性对气泡膨胀的阻力。该模型预测了气泡大小、气泡生长速率的演变以及气泡附近CO2浓度和法向应力的分布。气泡的生长表现为滞后时间,然后是指数增长阶段。面团松弛时间越长,表面张力越大,面团粘度越小,温度越高,气体体积分数越高,CO2产率越高,滞后时间越短。气泡越小,气泡生长速度越大,导致气泡尺寸在较长时间内交叉。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Model for growth of bubbles during proofing of viscoelastic dough
A model for growth of bubbles during proofing of bread dough is presented for infinitely dilute as well as finite volume fraction gas dispersions. The model accounts for diffusion of CO2, produced by fermentation, along with the resistance to bubble expansion by the viscoelasticity of the dough as described by Oldroyd-B constitutive equation. The model predicts evolution of bubble size, bubble growth rate and the profiles of CO2 concentration and normal stresses in the vicinity of the gas bubble. The growth of bubbles exhibits a lag time followed by an exponential growth phase. The lag time is found to be smaller for larger dough relaxation time, larger surface tension, smaller dough viscosity, higher temperature, higher gas volume fraction and higher CO2 production rate. The bubble growth rate is larger for smaller bubbles resulting in crossover of bubble size at longer times.
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