Course Schedule and Catalog
Course Schedule - Spring Semester 2022
Meeting location information can now be found on student schedules in ESTHER (for students) or on the Course Roster in ESTHER (for faculty and instructors).Additional information available here.
Meeting location information can now be found on student schedules in ESTHER (for students) or on the Course Roster in ESTHER (for faculty and instructors).Additional information available here.
CHBE 305 001 (CRN: 20178)
APPLIED MATH FOR CHEM ENGS II
Long Title: APPLIED MATHEMATICS AND NUMERICAL METHODS FOR CHEMICAL ENGINEERS II
Department: Chemical & Biomolecular Engr
Instructor: Zygourakis, Kyriacos
Meeting: 10:00AM - 10:50AM MWF (10-JAN-2022 - 22-APR-2022)
Part of Term: Full Term
Grade Mode: Standard Letter
Course Type: Lecture
Language of Instruction: Taught in English
Method of Instruction: Face to Face
Credit Hours: 3
Course Syllabus:
Course Materials: Rice Campus Store
Restrictions:
Must be enrolled in one of the following Level(s):
Undergraduate Professional
Visiting Undergraduate
Undergraduate
Prerequisites: CHBE 301 AND (CHBE 302 OR CHBE 303) AND MATH 211
Section Max Enrollment: 0 (permission required) Instructor Permission Required
Section Enrolled: 21
Enrollment data as of: 20-APR-2024 11:31AM
Final Exam: No Final Exam
Final Exam Time:
27-APR-2022
2:00PM - 5:00PM W
Description: Computer arithmetic, round-off and truncation errors, conditioning. Curve fitting and least squares, nonlinear regression. Systems of nonlinear equations: Picard’s method. Newton-Raphson, continuation methods. Initial Value Problems: Euler’s methods (explicit and implicit); Higher-order Runge-Kutta methods; Adaptive Runge-Kutta methods; Systems of ordinary differential equations; Numerical stability; Stiff systems; Multistep methods. Dynamical Systems: Equilibrium points and their stability, periodic solutions, limit cycles. Boundary Value Problems: ODE and PDE boundary value problems, finite difference approximations, Dirichlet, Neumann and mixed boundary conditions, Poisson’s equation, coupled BVPs. Time-dependent PDEs: Method of lines, numerical stability. Case studies from reaction engineering, thermodynamics, heat and mass transfer and fluid mechanics.