Abstract

The thermochemical sulfur-iodine cycle is a potential method for hydrogen production, and the hydrogen iodide (HI) decomposition is the key step to determine the efficiency of hydrogen production in the cycle. To further reduce the irreversibility of various transmission processes in the HI decomposition reaction, a one-dimensional plug flow model of HI decomposition tubular reactor is established, and performance optimization with entropy generate rate minimization (EGRM) in the decomposition reaction system as an optimization goal based on finite-time thermodynamics is carried out. The reference reactor is heated counter-currently by high-temperature helium gas, the optimal reactor and the modified reactor are designed based on the reference reactor design parameters. With the EGRM as the optimization goal, the optimal control method is used to solve the optimal configuration of the reactor under the condition that both the reactant inlet state and hydrogen production rate are fixed, and the optimal value of total EGR in the reactor is reduced by 13.3% compared with the reference value. The reference reactor is improved on the basis of the total EGR in the optimal reactor, two modified reactors with increased length are designed under the condition of changing the helium inlet state. The total EGR of the two modified reactors are the same as that of the optimal reactor, which are realized by decreasing the helium inlet temperature and helium inlet flow rate, respectively. The results show that the EGR of heat transfer accounts for a large proportion, and the decrease of total EGR is mainly caused by reducing heat transfer irreversibility. The local total EGR of the optimal reactor distribution is more uniform, which approximately confirms the principle of equipartition of entropy production. The EGR distributions of the modified reactors are similar to that of the reference reactor, but the reactor length increases significantly, bringing a relatively large pressure drop. The research results have certain guiding significance to the optimum design of HI decomposition reactors.

Highlights

  • Hydrogen energy is a kind of renewable and clean energy, and it is necessary to research and develop hydrogen energy under the background of fossil energy shortage and greenhouse effect

  • Studied the hydrogen iodide (HI) decomposition reactor with a fixed hydrogen production rate (PR) as the constraint, and the optimal heat source temperature distribution curves were obtained using the optimal control method under the conditions of fixed and free tube length; the total entropy generation rate (EGR) was reduced by 51.3% and 57.6% compared with that in the reference reactor heated with linear heat source temperature, respectively

  • A one-dimensional tubular plug flow reactor model for HI decomposition is establishedAbased on Finite-time thermodynamics (FTT) theory, and the reference reactorreactor is heated by helium one‐dimensional tubular plug flow model for countercurrent

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Summary

Introduction

Hydrogen energy is a kind of renewable and clean energy, and it is necessary to research and develop hydrogen energy under the background of fossil energy shortage and greenhouse effect. Nummedal et al [75] investigated the steam reforming reaction of methane with EGR minimization (EGRM) as the objective function under the constraint of fixed hydrogen PR, and optimized the gas inlet temperature, the external heat source and the inlet mixture composition by the nonlinear programming method. Studied the HI decomposition reactor with a fixed hydrogen PR as the constraint, and the optimal heat source temperature distribution curves were obtained using the optimal control method under the conditions of fixed and free tube length; the total EGR was reduced by 51.3% and 57.6% compared with that in the reference reactor heated with linear heat source temperature, respectively. FTT theory, in order to explore the potential of reducing total EGR in decomposition reactor will be studied using the first two methods to and entropy generation under different pressure conditions. HI catalyst decomposition reaction is as follows [14,15]: to be id di and length

The System Description ature is Model usually controlled
Conservation Equations
Chemical Reaction Rate
Model Validation
Entropy
The Optimization Problem
The Optimal Control Formulation
Boundary Conditions
Numerical Solution Metho
The Reference Reactor
The Optimal Reactor
Modified Reactors
Case 1 Reactor
Case 2 Reactor
Discussions
Conclusions
Full Text
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