首页> 外文学位 >Mathematical modeling, non-linear investigations and experimental verification of biochemical processes.
【24h】

Mathematical modeling, non-linear investigations and experimental verification of biochemical processes.

机译:生化过程的数学建模,非线性研究和实验验证。

获取原文
获取原文并翻译 | 示例

摘要

Mathematical modeling based on rigorous integrated description of any process is a fast, efficient and economical way of gaining insight into the complex process, especially biochemical processes. This dissertation which is divided into four parts presents the mathematical modeling, non-linear investigation and experimental verification of four biochemical processes.; First two parts concentrate on the mathematical modeling, extensive non-linear analysis and experimental verification of the fuel ethanol production processes. Experimentally verified model was utilized to simulate the behavior of ethanol fermentation from glucose. Extensive non-linear analysis of the model was carried out for continuous fermentor(s) with/without ethanol removing membranes, with/without cell/sugar separation and recycle to explore complex behaviors such as static/dynamic bifurcations and chaotic behavior. Conditions were explored to maximize the sugar conversion and ethanol yield/productivity. Various batch and continuous lab experiments were carried out to confirm the existence of static and dynamic bifurcation behavior. Another process (simultaneous saccharification and fermentation or SSF) used for conversion of lignocellulosic biomass directly into ethanol is also modeled. This model depicts the kinetics of the SSF which incorporates the enzymatic hydrolysis, microbial reaction and cell growth kinetics for different substrates. Critical experiments were performed to determine the key model parameters using the multi-response nonlinear regression analysis.; Third part of dissertation concentrates on the modeling and non-linear investigation of the acetylcholine (ACh) neurotransmitter. The research is directed towards the formulation and use of available kinetics information into a diffusion-reaction model in order to simulate in-vivo ACh associated enzymes behavior. This work is a preliminary step towards deeper understanding of the actual ACh neurocycle, its bifurcation/chaotic characteristics and their relation to cholinergic diseases.; The fourth and final part of dissertation proposes the mathematical modeling of a hybrid growth (suspended and attached biomass) domestic wastewater treatment unit which can achieve improvement in the hydraulic capacity as well as the organic capacity. A detailed mathematical model was developed for the hybrid growth reactor as well as the clarifier. The heterogeneous model takes into consideration the mass transfer resistances and diffusion of substrates into the attached biofilm. The model parameters will be estimated utilizing the data obtained from a pilot plant for such a treatment system which is built at Zenein WWTP south of Cairo, Egypt.
机译:基于任何过程的严格集成描述的数学建模是一种快速,有效和经济的方式,可以洞悉复杂过程,尤其是生化过程。本文分为四个部分,对四个生化过程进行了数学建模,非线性研究和实验验证。前两个部分集中于燃料乙醇生产过程的数学建模,广泛的非线性分析和实验验证。实验验证的模型用于模拟葡萄糖发酵乙醇的行为。对具有/不具有乙醇去除膜,具有/不具有细胞/糖分离和循环的连续发酵罐进行了模型的广泛非线性分析,以探索复杂的行为,例如静态/动态分叉和混沌行为。探索条件以使糖转化率和乙醇产率/生产率最大化。进行了各种批处理和连续实验室实验,以确认存在静态和动态分叉行为。还模拟了用于将木质纤维素生物质直接转化为乙醇的另一种过程(同时糖化和发酵或SSF)。该模型描述了SSF的动力学,该动力学结合了不同底物的酶促水解,微生物反应和细胞生长动力学。使用多响应非线性回归分析进行了关键实验以确定关键模型参数。论文的第三部分着重于乙酰胆碱(ACh)神经递质的建模和非线性研究。该研究旨在将可用的动力学信息制定和使用到扩散反应模型中,以模拟体内ACh相关酶的行为。这项工作是迈向更深入地了解实际ACh神经周期,其分叉/混沌特性及其与胆碱能疾病的关系的第一步。论文的第四部分也是最后一部分提出了一种混合生长(悬浮和附着生物质)生活污水处理单元的数学模型,该单元可以提高水力容量和有机容量。为混合生长反应器和澄清池开发了详细的数学模型。异质模型考虑了传质阻力和底物向附着的生物膜中的扩散。将使用从此类处理系统的中试工厂获得的数据估算模型参数,该处理系统建在埃及开罗以南的Zenein污水处理厂。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号