Mechatronics EE/ME 345

a syllabus

Course description

This course is an introduction to the mathematical modeling and design of electrical, mechanical, and electro-mechanical systems. A system dynamical approach is used, which allows different energy domains to be modeled within a unified framework. Circuit elements covered include resistors, capacitors, inductors, diodes, transistors, and operational amplifiers. (Adopted from the course catalog.)

General information

Rico AR Picone, PhD
Actual office hours (CH 103C)
T 4-5, W 1-2, Th 4-5
Virtual office hours (zoom link, make appointment!)
F 1-3
Virtual office hours appointments
make appointment
Office location
CH 103C
Classroom location
Cebula Hall 204
Times (A1)
TTh 1:00–2:20 pm
Times (B1)
TTh 2:30–3:50 pm
Class Zoom (password sent separately)



Derek Rowell and David N. Wormley. System Dynamics: An Introduction. Prentice Hall, 1997. (Required. Abbreviation: RW)

Agarwal, A. and Lang, J. Foundations of Analog and Digital Electronic Circuits. Elsevier Science, 2005. (Recommended.)

Paul Horowitz and Winfield Hill. The Art of Electronics. Third Edition. Cambridge University Press, 2015. (Recommended. Abbreviation: HH)

Differential Equations Primer

I highly recommend reviewing the solution of linear ordinary differential equations. I have developed a text Differential Equations Primer For SISO Linear Systems (DE) and a companion lecture series to help prepare students to enter this course.

Homebrew texts and notes

Partial texts (with fill-ins) I’m writing will be posted on the Electronics: an introduction (El) and the Dynamic Systems: an introduction (DS) pages. We’ll do the entire El text and the first four chapters of DS.

Have a service such as that of the SMU Computer Resource Center print them in bulk for you (start with El for now). Whichever printing service you use, I recommend binding them such that pages can be replaced (e.g. three-ring bindable) in case there are major revisions to a section during the term.

In either case, you are required to have a binder (or equivalent) with Electronics Lectures 01.01 – 01.03 ready to show by our second class to avoid a 10% deduction on your first quiz grade. (Or you can show me those lectures on your note-taking tablet, if that’s your preferred method.)

Throughout the semester, you should be ready to show these (current) in any class, with threat of 10% quiz grade deductions.

Video pre-class lectures

Before every class, there will be one or more video lectures you will be required to watch! See the Schedule. I’ve uploaded them all to YouTube. Watch them with the texts printed out, filling in the blank sections as you go.

I recommend subscribing and familiarizing yourself with the playlists for this course.


The following schedule is tentative. Bonus lectures denoted "+" are optional, but so is this class.

day pre-class lectures to watch week reading due
none (00 if you feel like it) 1 HH 1.1–1.3
Electronics lectures
01.01 Voltage, current, resistance, and all that
+01.01.1 Answering question about KCL
01.02 Voltage dividers
01.03 Sources or supplies
01.04 Thevinin's and Norton's theorems
01.05 Output and input resistance
01.06 Capacitors
01.07 Inductors
2 HH 1.4 Ass. 1
02.01 Sign convention
02.02 Circuit analysis methodology
3 HH 1.5–1.6 Ass. 2
02.03 Circuit analysis: sinusoidal input
02.04 Transient and steady-state response
03.01 Phasor representation of voltage and current
03.01.1 Converting among trigonometric, phasor/polar, and rectangular form
03.02 Impedance
4 HH 1.7–1.9 Ass. 3
03.03 Impedance circuit analysis methodology
03.04 Voltage and current dividers with impedance
04.01 Transformers
04.02.1 Diodes
5 HH 2.1–2.2 Ass. 4
04.02.2 Diodes example
04.02.3 Iterative estimation of diode resistance
04.03 MOSFETs
04.04 Operational amplifiers
04.04.2 Inverting opamp example
6 HH 3, 4 Ass. 5
Dynamic Systems lectures
01.00 Introduction to dynamic system representations 01.01 The systems approach
01.02 State-determined systems
01.03 Energy, power, and lumping
01.04 Mechanical translational elements
7 RW Ch 1, 2 Ass. 6
Midterm 1
01.05.1 Mechanical rotational elements
01.05.2 Mechanical rotational elements
01.06 Electrical elements
8 RW Ch 3 Ass. 7
01.07 Generalized through- and across-variables
01.08 Generalized one-port elements
02.01 Introduction to linear graphs
02.02 Sign convention brass tacks
+02.02 Sign convention part I
+02.02 Sign convention part II
9 RW Ch 4 Ass. 8
02.03 Element interconnection laws
02.04 Systematic linear graph modeling
03.01 State variable system representation
03.02 State and output equations
03.03 Graphs to state-space I normal trees
10 RW Ch 5 Ass. 9
03.04.1 Graphs to state-space II algorithm
03.04.2 Graphs to state-space II electronic example
+03.04.3 Perrin's mocha state space model
+03.04.4 Bridged-T circuit state-space model example
03.04.5 SS model of a coupled shaft via linear graph
03.05 SS model of a translational mechanical system
03.06.1 SS model of a rotational mechanical system
+03.06.2 Speedometer state-space example
11 RW Ch 5 Ass. 10
03.07 Between state-space and ODEs
03.07.2 State-space to ODEs examples
04.01 Ideal transducers
04.02 Modeling with transducers
+04.02.2 SS model of a winch driven by a motor
12 RW Ch 6 Ass. 11
Midterm 2
Thanksgiving 13
04.03.1 DC motors
04.03.2 DC motors
04.04.1 A real electromechanical system
04.04.2 A real electromechanical system
14 Ass. 12
+04.04.3 Ribbon microphone state-space model
04.05 Steady-state DC motor performance
04.06 Transient DC motor performance
+04.06.2 Motorized wire dispenser state-space model
    - StateMint file
+04.06.3 Designing with motors
15 Ass. 13
Course Review
Wednesday: Final Exam 16


Assignment 1

Assignment 2

Assignment 3

Assignment 4

Assignment 5

Assignment 6

Assignment 7

Assignment 8

Assignment 9

Assignment 10

Assignment 11

Assignment 12

Assignment 13


Class resources will be posted here throughout the semester.


Everyone is required to join the messaging service called “Slack.” We’ll use it to communicate with each other during the semester. The Slack team you need to join is called drrico. That’s a signup link. Be sure to join the channel #345.

Homework, quiz, & exam policies

Homework & homework quiz policies

Weekly homework will be “due” on Fridays, but it will not be turned in for credit. However — and this is very important — each week a quiz will be given on Friday that will cover that week’s homework.

Quizzes will be available on moodle each Friday (around mid-day), and must be completed by that evening (before midnight). Late quizzes will receive no credit.

Working in groups on homework is strongly encouraged, but quizzes must be completed individually.

Exam policies

The midterm and final exams will be in-class. If you require any specific accommodations, please contact me.

Calculators will be allowed. Only ones own notes and the notes provided by the instructor will be allowed. No communication-devices will be allowed.

No exam may be taken early. Makeup exams require a doctor’s note excusing the absence during the exam.

The final exam will be cumulative.

Grading policies

Total grades in the course may be curved, but individual homework quizzes and exams will not be. They will be available on moodle throughout the semester.

Participation and Homework Quizzes
Midterm Exam 1
Midterm Exam 2
Final Exam

Participation grades depend on (a) watching the video lectures before class, (b) filling in your notes, and (c) engagement in class discussions.

Academic integrity policy

Cheating or plagiarism of any kind is not tolerated and will result in a failing grade (“F”) in the course. I take this very seriously. Engineering is an academic and professional discipline that requires integrity. I expect students to consider their integrity of conduct to be their highest consideration with regard to the course material.

Cheating is academic dishonesty as well as unprofessional for prospective teachers. Do not copy other students' assignments, have someone else write your papers or plagiarize published or unpublished materials, or submit work previously graded by other instructors. See Saint Martin's University Student Handbook. Students will be graded not only on their academic success, but on professional conduct as well. Students who fail to show professionalism in their academic or personal conduct (e.g. constant tardiness, excessive absences, and/or other unprofessional behavior) may earn a lower letter grade than the total of semester accumulated points, or may even earn a failing grade.

What is academic integrity? Saint Martin’s University is a community of faculty, students and staff engaged in the exchange of ideas in the ongoing pursuit of academic excellence. Essential to our mission is a focused commitment to scholarly values and intellectual integrity, and a respect for the ideas, beliefs and work of others. This commitment extends to all aspects of academic performance. All members are expected to abide by ethical standards both in their conduct and their exercise of responsibility to themselves and toward other members of the community. As an expression of our shared belief in the Benedictine tradition, we support the intellectual, social, emotional, physical and spiritual nurturing of students.

What is academic dishonesty? Saint Martin’s University defines academic dishonesty as violating the academic integrity of an assignment, test and/or evaluation of any coursework. This dishonest practice occurs when you seek to gain for yourself or another an academic advantage by deception or other dishonest means. You have a responsibility to understand the requirements that apply to particular assessments and to be aware of acceptable academic practice regarding the use of material prepared by others. Therefore, it is your responsibility to be familiar with the policies surrounding academic dishonesty as these may differ from other institutions.

Access and accommodations

Your experience in this class is important to me. If you have already established accommodations with Disability Support Services (DSS), please communicate your approved accommodations to me at your earliest convenience so we can discuss your needs in this course.

If you have not yet established services through DSS, but have a temporary health condition or permanent disability that requires accommodations (conditions include but are not limited to mental health, attention-related, learning, vision, hearing, physical or health impacts), you are welcome to contact DSS at 360-438-4580 or or DSS offers resources and coordinates reasonable accommodations for students with disabilities and/or temporary health conditions. Reasonable accommodations are established through an interactive process between you, your instructor(s) and DSS. It is the policy and practice of the Saint Martin’s University to create inclusive and accessible learning environments consistent with federal and state law.

Sexual misconduct/sexual harassment reporting

Saint Martin’s University is committed to providing an environment free from sex discrimination, including sexual harassment and sexual violence. There are Title IX/sexual harassment posters around campus that include the contact information for confidential reporting and formal reporting. Confidential reporting is where you can talk about incidents of sexual harassment and gender-based crimes including sexual assault, stalking, and domestic/relationship violence. This confidential resource can help you without having to report your situation to the formal reporting process through the Dean of Students – Ms. Melanie Richardson, Associate VP of Human Resources – Ms. Cynthia Johnson, Public Safety – Ms. Sharon Schnebly, or the Office of the Provost – Dr. Kathleen Boyle, unless you request that they make a report. Please be aware that, in compliance with Title IX and under the Saint Martin’s University policies, educators must report incidents of sexual harassment and gender-based crimes including sexual assault, stalking, and domestic/relationship violence. If you disclose any of these situations in class, on papers, or to me personally, I am required to report it.

University sanctioned activities

If a student is absent from class due to university sanctioned activities, such as sports, it is the student's responsibility to request that the absence be excused, otherwise, the absence will be recorded as unexcused. Absent students are responsible for catching up with the class, and if any assignments are due on the day of the absence, it is the student's responsibility to turn in the assignments on time (prior to class).

Religious Accommodation

Saint Martin’s University, in honor of the sacredness of the individual, and being deeply rooted in the Catholic Benedictine tradition of higher education, values the many religious and spiritual practices of our campus community. Saint Martin’s University supports our students in their ongoing journey of becoming. In compliance with Washington State Law RCW 28B.137.010, Saint Martin’s University reasonably accommodates students for reasons of religious observances.

Center for Learning, Writing, and Advising

The Center for Student Success offers free academic services for all Saint Martin’s students. The Center provides subject-area peer tutoring in science, technology, nursing, engineering, math, business, accounting, economics, world languages and other subjects. At the Writing Center, students meet with writing tutors to discuss their academic, personal, and professional writing. The Advising Center works with students on academic advising, connecting with campus support resources, transition and self-exploration guidance, personalized academic improvement plans, learning workshops, and support for changing majors. Disability Support Services is also located in the Center for any student with a disability who needs accommodations. For more information on the Center for Student Success, or to sign up for a tutoring, advising, or DSS meeting, see the website:

Correlation of course & program outcomes

In keeping with the standards of the Department of Mechanical Engineering, each course is evaluated in terms of its desired outcomes and how these support the desired program outcomes. The following sections document the evaluation of this course.

Desired course outcomes

Upon completion of the course, the following course outcomes are desired:
  1. students will have a clear and thorough understanding of concepts, principles, and methods of modeling mechanical, electrical, and electro-mechanical systems;
  2. students will be familiar with the operation and input and output characteristics of the following electrical circuit elements:
    • resistors,
    • capacitors,
    • inductors,
    • diodes,
    • transistors, and
    • operational amplifiers;
  3. students will understand the designs of basic circuits;
  4. students will be able to model electrical and mechanical systems with a unified modeling technique;
  5. students will be able to construct state-space models (including state equations) of electrical, mechanical, and electro-mechanical systems;
  6. students will be able to analyze the characteristics of system models;
  7. students will be able to solve for first- and second-order linear (time-invariant) system responses;
  8. students will be able to solve for general linear (time-invariant) system responses;
  9. students will understand the larger contexts of electro-mechanical system dynamics, especially with regard to technology development and society; and
  10. students will be able to communicate what they are learning and its broader contexts.

Desired program outcomes

In accordance with ABET's student outcomes, our desired program outcomes are that mechanical engineering graduates have:
  1. an ability to identify, formulate, and solve complex engineering problems by applying principles of engineering, science, and mathematics
  2. an ability to apply engineering design to produce solutions that meet specified needs with consideration of public health, safety, and welfare, as well as global, cultural, social, environmental, and economic factors
  3. an ability to communicate effectively with a range of audiences
  4. an ability to recognize ethical and professional responsibilities in engineering situations and make informed judgments, which must consider the impact of engineering solutions in global, economic, environmental, and societal contexts
  5. an ability to function effectively on a team whose members together provide leadership, create a collaborative and inclusive environment, establish goals, plan tasks, and meet objectives
  6. an ability to develop and conduct appropriate experimentation, analyze and interpret data, and use engineering judgment to draw conclusions
  7. an ability to acquire and apply new knowledge as needed, using appropriate learning strategies.

Correlation of outcomes

The following table correlates the desired course outcomes with the desired program outcomes they support.
desired program outcomes
1 2 3 4 5 6 7
desired course outcomes 1