Engineering Vibration I: Introduction: Single-Degree-of-Freedom Systems (edX)

Engineering Vibration I: Introduction: Single-Degree-of-Freedom Systems (edX)
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Engineering Vibration I: Introduction: Single-Degree-of-Freedom Systems (edX)
This course is an introduction to exploring the topic of engineering systems undergoing vibration. The methods taught in the course are used to predict the response of engineering structures to various types of input and to analyze the resulting vibratory motion. The free vibration of Single Degree-of-Freedom (SDOF) systems will be the focus of this course.

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What you'll learn

- Students will model and analyze the free vibration of single-degree-of-freedom systems (SDOF)

- Students will apply analytical tools in the design of engineering systems and devices

- Students will derive equations of motion for SDOF systems using Newton/Euler laws

- Students will analyze the effects of viscous damping in the free vibration response

- Students will plot and interpret SDOF vibratory motion


Prerequisites:

Students will need to have successfully completed the course “Engineering Systems in Motion: Dynamics of Particles and Bodies in Planar Two-Dimensional (2D) motion” in order to be successful in this course.


Syllabus


Week 1 – Vibration System Modeling Elements

- Module 1 – Introduction and Importance of Vibrations

- Module 2 – Vibrations Modeling System Elements - Mass

- Module 3 – Vibrations Modeling System Elements – Linear and Torsional Springs

- Module 4 – Equivalent Spring Constants for Multiple Springs

- Module 5 – Equivalent Spring Constants for Axially and Torsionally Loaded Members

- Module 6 – Equivalent Spring Constants for Beam Structures

- Module 7 – Vibrations Modeling System Elements – Damper


Week 2 – Vibration System Differential Equations of Motion

- Module 8 – Generalized Coordinates and Degrees of Freedom

- Module 9 – Model Real World Systems

- Module 10 – Static Equilibrium – SDOF

- Module 11 – Derive Differential Equation of Motion – SDOF translational motion

- Module 12 – Solve Differential Equation of Motion – SDOF translational motion


Week 3 – Undamped Single Degree-of-Freedom Vibration Systems

- Module 13 – Natural Frequency/Period of Oscillation

- Module 14 – Transient Response Solution

- Module 15 – Phase Angle Form of Solutions

- Module 16 – Analyze Position, Velocity, Acceleration Solutions – SDOF systems

- Module 17 – Solve for Undamped, Free Vibration

- Module 18 – Derive Differential Equation of Motion – SDOF rotational motion

- Module 19 – Derive Differential Equation of Motion – SDOF rotational motion

- Module 20 – Solve Differential Equation of Motion – SDOF rotational motion/Stability

- Module 21 – Solve Undamped, Free Vibration problems


Week 4 – Damped, Single-Degree-of-Freedom Vibration Systems

- Module 22 – Derive Differential Equation of Motion – SDOF damped, free vibration

- Module 23 – Cases of Damping/Critical Damping

- Module 24 – Derive Differential Equation of Motion – SDOF damped, free vibration

- Module 25 – Plot and Interpret Transient Underdamped Vibration

- Module 26 – Solve Differential Equation of Motion – SDOF damped, free vibration


Week 5 – Damped, Single-Degree-of-Freedom Vibration Systems

- Module 27 – Logarithmic Decrement

- Module 28 – Solve Differential Equation of Motion - SDOF rotational damped, free vibration

- Module 29 – Solve for natural frequency, damping factor, and time to decay

- Module 30 – Overdamped Vibration

- Module 31 – Critically Damped Vibration

- Module 32 – Course Conclusion



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168.00 EUR

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