Chemical Engineering MS - Curriculum

The course extends the concepts of energy, entropy, phase equilibrium and multi-component mixtures from ideal to real fluids via the introduction of state functions, fluid models and generalized conditions for equilibrium of solutions and phases. Models for real-fluid behavior are implemented in the context of actual chemical processes. Additionally, real-fluid behavior is linked to molecular properties in order to introduce predictive approaches to fluid behavior. Lecture 3 (Fall, Spring).

Fundamentals of fluid flow are examined on a differential scale. Local differential equations governing fluid flow are derived from their corresponding integral forms using classical integral theorems. The form of these equations in various coordinate systems is examined. Exact solutions of differential equations are considered under both steady state and transient conditions, as are typical approximations to those equations such as creeping, potential, lubrication, and boundary layer flows. The theoretical basis of these approximations are unified via asymptotic theory. Forces on surfaces are determined by coupling differential velocity and pressure fields with appropriate integral representations. Lecture 3 (Fall, Spring).

The application of ideal reactor concepts and analyses is extended to the design, modeling and performance evaluation of reactors used in manufacturing processes. Catalytic reactions are discussed in terms of mechanisms and kinetics, and used to design, model and evaluate the performance of fixed bed, suspended bed and other types of catalytic reactors. Concepts of mass transport limitations and non-ideal flows are introduced to provide the framework for the analysis of deviations from ideal behavior experienced by real reactors. Lecture 3 (Fall, Spring).

The course begins with a pertinent review of linear and nonlinear ordinary differential equations and Laplace transforms and their applications to solving engineering problems. It then continues with an in-depth study of vector calculus, complex analysis/integration, and partial differential equations; and their applications in analyzing and solving a variety of engineering problems. Topics include: ordinary and partial differential equations, Laplace transforms, vector calculus, complex functions/analysis, complex integration. Chemical engineering applications will be discussed throughout the course. (Prerequisites: Graduate standing in Chemical Engineering.) Lecture 3 (Fall).

This course is used by students as a qualifying capstone experience to their M.S. degree. The student must demonstrate an acquired competence in a topic that is chosen in conference with a faculty advisor. The work may involve a research and/or design project with demonstration of acquired knowledge. The project scope should be designed with the intent of being completed in a single academic semester. In all instances, a final report determined by the faculty advisor/ supervisor of the work are required to satisfy the capstone experience. (Prerequisites: Graduate standing in Chemical Engineering.) Ind Study 3 (Fall, Spring, Summer).