(434b) Distributed Manufacturing for Electrified Chemical Processes in a Microgrid
AIChE Annual Meeting
2023
2023 AIChE Annual Meeting
Computing and Systems Technology Division
Planning and Operation of Energy Systems
Thursday, November 9, 2023 - 8:18am to 8:36am
Renewable resources vary in their power output across different locations. A good way to take advantage of these variations is by implementing Distributed Chemical Manufacturing. Distributed Chemical Manufacturing (DCheM) aims to improve chemical process industries by developing modular process plants, which take advantage of distributed resources and/or address distributed environmental problems. DCheM paves way for the introduction of numerous new process technologies and simultaneously supports and enables energy and environmental sustainability while reducing transportation costs. Modular processes increase the flexibility in dealing with the variability of conditions. Work has been done in this field, such as (Sampat et al., 2021), (Lara & Grossmann, 2016), and (Palys et al., 2019).
While work has been done on the design and optimization of electrified chemical plants, one of the areas which can be explored more is the spatial features of such plants as renewable resources such as wind and solar vary with location. While some research has been done on the supply chain optimization of a particular set of chemicals produced by electricity such as (Ochoa Bique & Zondervan, 2018), (Welder et al., 2018) and (He et al., 2021), these models do not consider the monthly demand variability or in some cases the hourly variability. It is important to consider these temporal variations as renewable resources vary in their power output across different time scales. Another important consideration is combining the planning of power resources and chemical plants. The co-expansion of the chemical and electric network like (Li et al., 2022) is a less explored area. Thus, there is a need to model both temporal and spatial features across time scales for electrified chemical processes and integrate the planning of the power resources with it.
In this presentation, we address this gap, where we model a network of plants and power-generating units with three-time scales, single-time, monthly, and hourly. The problem is considered under the context of a microgrid, which typically consists of a network of low-voltage power generating units, storage devices, and loads capable of supplying a local area such as a suburban area, industry, or any commercial area with electric power and heat (Mahmoud et al., 2014). The objective of this research is to design a network to facilitate DCheM for electrified chemical processes with the power demand satisfied by renewable sources as well as power from a utility grid coordinated by a microgrid operator by using an MILP (Mixed Integer Linear Programming) model.
The proposed model encompasses three-time scales taking into account investment decisions, as well as monthly decisions and hourly decisions incorporating them into the same model and thus capturing temporal variations as well as spatial variations in all time scales. The model incorporates both the microgrid (generating units and transmission lines) and chemical plant expansion in a single model. Therefore, the tradeoffs between the transportation of chemicals and the transmission of power are considered. Further, the size of the model can easily exceed millions of variables. We develop a spatial aggregation and disaggregation algorithm based on k-means clustering to solve the model efficiently while maintaining a small optimality gap.
The model is tested using a case study with 20 candidate locations in Western Texas where we try to place chlor-alkali plants, solar panels, and wind turbines. The optimal solution can locate the chemical plants and power generating units such that the plants are operated to take advantage of the spatial and temporal variations of renewable output and electricity price. For the case study, the net annual revenue obtained using a model that ignores the temporal variations is about 18% less than the net annual revenue obtained from our multiscale model.
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