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Application of Water Source Diagram for Multiple Sources and Multiple Contaminants Processes

机译:水源图对多种来源和多种污染物过程的应用

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The minimization of the use of water source and, therefore, the reduction of effluent generation, has been an increasing concern in the chemical industry. Because of that, heuristical algorithms have been developed trying to supply systemic approach to the mass transfer network optimization's problem. The main objective of these heuristical algorithms is to get a mass transfer network [1], where contaminants of rich streams are transferred to other poor streams, in an optimized structure of linked mass transfer operations. This optimization is measured in terms of pure or low concentration water source consumption, in relation to a structure in which only these sources are used. In this network, the streams have a maximum inlet and outlet concentrations to be respected, which characterizes mathematical restrictions in an optimization context. These restrictions make the best solution attainment difficult. A distinguished method to attainment mass transfer networks is the Water Source Diagram (WSD). This method uses hand calculations being, particularly, a useful tool for processes engineers. From WSD, it is possible to consider a variety of situations as reuse, multiple water sources, loss of water throughout the process, outflow restrictions, regeneration and recycle [2]. The WSD has resulted satisfactory solutions for the single contaminant case [2]. For the multi-contaminant one, a similar approach increased of the mass transfer ratio concept has been proposal. This approach was used in some simple cases [2], revealing it satisfactory. However, its application is still necessary in complex cases to prove the method's robustness and efficiency. The aim of the present work is to apply the Water Sources Diagram methodology, as well as a proposal variation, in multiples contaminants and multiple water sources problems, to compare its results with more complex approaches presented in literature. As a base case it was used the solution proposed by Jin-Kuk Kim [3] to the problem proposed by Alva-Argaez[4]. The results obtained from WSD methodology was about 1% higher than base case in terms of mass flow used and about 5% in terms of costs. Considering the difference in complexity between the methodology used in the base case and the one presented in this study, we can concluded that WSD generate satisfactory results with less work, becoming very useful to problems that requires fast solutions and as a initial estimation in more complex ones.
机译:最小化水源的使用,因此,降低了流出生成,这在化学工业中一直是越来越多的问题。因此,已经开发出启发式算法试图为大规模转移网络优化的问题提供系统性方法。这些启发式算法的主要目的是得到一种传质网络[1],其中富流的污染物被转移到其他差的流,在连接的传质操作的优化结构中。根据仅使用这些来源的结构,根据纯净或低浓度的水源消耗来测量该优化。在该网络中,流具有待尊重的最大入口和出口浓度,其在优化上下文中表征了数学限制。这些限制使最佳解决方案达到困难。达到质量传递网络的杰出方法是水源图(WSD)。该方法使用手动计算,特别是用于工艺工程师的有用工具。来自WSD,可以考虑各种情况作为重用,多个水源,整个过程中的水损失,流出限制,再生和再循环[2]。 WSD对单污染例具有令人满意的解决方案[2]。对于多污染物,提出了一种类似的方法增加了传质比概念的增加。这种方法用于一些简单的情况[2],揭示它令人满意。但是,其应用在复杂的情况下仍然是必要的,以证明该方法的鲁棒性和效率。本作本作的目的是应用水源图方法,以及提案变异,在倍数污染物和多个水源问题中,将其结果与文献中更复杂的方法进行比较。作为一个基本情况,它被用Jin-Kuk Kim [3]提出的解决方案[3]对Alva-Argaez [4]提出的问题。从WSD方法获得的结果比在使用的质量流量方面的基本情况高约1%,并且在成本方面约为5%。考虑到基本情况和本研究中呈现的方法之间的复杂性的差异,我们可以得出结论,WSD在更少的工作中产生令人满意的结果,对需要快速解决方案的问题以及更复杂的初步估计变得非常有用那些。

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