Course Syllabus
Introduction to Structural Systems
Introduction forms of structures, conditions of equilibrium, degrees of indeterminacy and stability, 1-D, 2-D and 3-D structural systems, concepts of determinate and indeterminate structures , using statics to analyze determinate structures in beams, frames, arches and composite structures,
Deflections of Determinate Structures
Using statics to analyze determinate structures in beams, frames, arches and composite structures, using virtual work to determine the deformation of determinate structures.
The Flexibility Method
Introduction to flexibility method of structural analysis. Principles of flexibility matrix method. Use of consistent deformations and virtual work in developing governing flexibility equations. Solving structural analysis problems in determinate and indeterminate beams, trusses and plane rigid-jointed frames by using flexibility method.
The Stiffness Method
Derivation of deformations and forced in beams, rigid –jointed plane frames of straight members, and trusses. Calculation of equivalent nodal loads from end forces in restrained members due to member loads. Transformation of forces, displacements and stiffness between local and global axes. Assembly of member stiffness into a structure stiffness and calculation of primary nodal unknowns. Recovery of reaction and member end forces. Solving structural analysis problems using stiffness method. To involve kinematically determinate and indeterminate trusses, beams, frames and composite structures due to actual and self-straining loads.
The Moment Distribution Method
Derivation of elastic force-deformation relationship for a prismatic beam element with bending properties. Derivation of member (relative) flexural stiffness, distribution and carry over factors, including stiffness factor modifications. Calculation of fixed –end reactions due to member loads and end displacements. Calculation of member-end moments in statically determinate and indeterminate beams and plane rigid jointed frames (with and without side-sway). Solving structural analysis –problems using moment distributions method.
Composite Structures
Application of suitable methods introduced in Topics 1-5 to solve forces and deformation of composite structures.
Introduction forms of structures, conditions of equilibrium, degrees of indeterminacy and stability, 1-D, 2-D and 3-D structural systems, concepts of determinate and indeterminate structures , using statics to analyze determinate structures in beams, frames, arches and composite structures,
Deflections of Determinate Structures
Using statics to analyze determinate structures in beams, frames, arches and composite structures, using virtual work to determine the deformation of determinate structures.
The Flexibility Method
Introduction to flexibility method of structural analysis. Principles of flexibility matrix method. Use of consistent deformations and virtual work in developing governing flexibility equations. Solving structural analysis problems in determinate and indeterminate beams, trusses and plane rigid-jointed frames by using flexibility method.
The Stiffness Method
Derivation of deformations and forced in beams, rigid –jointed plane frames of straight members, and trusses. Calculation of equivalent nodal loads from end forces in restrained members due to member loads. Transformation of forces, displacements and stiffness between local and global axes. Assembly of member stiffness into a structure stiffness and calculation of primary nodal unknowns. Recovery of reaction and member end forces. Solving structural analysis problems using stiffness method. To involve kinematically determinate and indeterminate trusses, beams, frames and composite structures due to actual and self-straining loads.
The Moment Distribution Method
Derivation of elastic force-deformation relationship for a prismatic beam element with bending properties. Derivation of member (relative) flexural stiffness, distribution and carry over factors, including stiffness factor modifications. Calculation of fixed –end reactions due to member loads and end displacements. Calculation of member-end moments in statically determinate and indeterminate beams and plane rigid jointed frames (with and without side-sway). Solving structural analysis –problems using moment distributions method.
Composite Structures
Application of suitable methods introduced in Topics 1-5 to solve forces and deformation of composite structures.
Frequently Asked Questions
Q1 : How do I enroll MOOC Structural Analysis?
A1 : You can enroll the MOOC through https://ufuture.uitm.edu.my/home/course_detail.php?course=ECS556
Q2 : What are the requirements to enroll the MOOC?
A2 : There is no pre-requisite course to enrol on the MOOC, but basic knowledge of Solid Mechanic is preferred.
Q3 : How much time I need to spend to complete the MOOC?
A3 : The MOOC is designed for 4 credit hours for a duration of 14 weeks. Therefore the expected time to complete the MOOC is 56 hours and the learning time is flexible.
Q4 : Who can I ask if I faced challenges in learning the MOOC?
A4 : Learners can post comments during the learning process, and the facilitators will provide comments, advice and consultation.
Q5 : How can I collaborate with other learners?
A5 : There are two community platforms created to facilitate learners sharing ideas, discussions, and collaboration. Telegram Platform - https://t.me/+bpwHHBcHyJdkMTA1 Forum Platform - https://ufuture.uitm.edu.my/forumsv2/lobby/topics/ECS556/97749172-890d-48da-93c8-bb3987ac4a2d
A1 : You can enroll the MOOC through https://ufuture.uitm.edu.my/home/course_detail.php?course=ECS556
Q2 : What are the requirements to enroll the MOOC?
A2 : There is no pre-requisite course to enrol on the MOOC, but basic knowledge of Solid Mechanic is preferred.
Q3 : How much time I need to spend to complete the MOOC?
A3 : The MOOC is designed for 4 credit hours for a duration of 14 weeks. Therefore the expected time to complete the MOOC is 56 hours and the learning time is flexible.
Q4 : Who can I ask if I faced challenges in learning the MOOC?
A4 : Learners can post comments during the learning process, and the facilitators will provide comments, advice and consultation.
Q5 : How can I collaborate with other learners?
A5 : There are two community platforms created to facilitate learners sharing ideas, discussions, and collaboration. Telegram Platform - https://t.me/+bpwHHBcHyJdkMTA1 Forum Platform - https://ufuture.uitm.edu.my/forumsv2/lobby/topics/ECS556/97749172-890d-48da-93c8-bb3987ac4a2d