Outline S14 Amath242 Cs371 PDF

Title Outline S14 Amath242 Cs371
Course Intro to Computational Math
Institution University of Waterloo
Pages 4
File Size 63.5 KB
File Type PDF
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Summary

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Description

AMath 242 / CS 371 – Spring 2014: Course Outline Introduction to Computational Mathematics Instructor: R. Mark Prosser DC2302B [email protected] Office Hours: M 10-11 Lectures: MWF 8:30-9:20 MC1056 Teaching Assistants: Chuan Guo DC3332 [email protected] Victor Xu DC 2537 [email protected] William Xu MC 6432 [email protected] Course Web Site: http://www.student.cs.uwaterloo.ca/~cs371 Course Schedule The following is a tentative schedule for the term. Week 1

Week 2

Week 3

Week 4

Week 5

Week 6

Week 7

Week 8

Week 9

Week 10

Week 11

Week 12

Week 13

May 5 May 7 May 9 May 12 May 14 May 16 May 19 May 21 May 23 May 26 May 28 May 30 June 2 June 4 June 6 June 9 June 11 June 13 June 16 June 18 June 20 June 23 June 25 June 27 June 30 July 2 July 4 July 7 July 9 July 11 July 14 July 16 July 18 July 21 July 23 July 25 July 28 July 30

Floating Point Floating Point Floating Point Interpolation Interpolation Interpolation Victoria Day Interpolation Interpolation Interpolation Interpolation Numerical Integration Numerical Integration Numerical Integration Numerical Integration Numerical Integration Numerical Integration Discrete Fourier Transforms Discrete Fourier Transforms Discrete Fourier Transforms Discrete Fourier Transforms Discrete Fourier Transforms Review Discrete Fourier Transforms Holiday Discrete Fourier Transforms Discrete Fourier Transforms Discrete Fourier Transforms Discrete Fourier Transforms Discrete Fourier Transforms Numerical Linear Algebra Numerical Linear Algebra Numerical Linear Algebra Numerical Linear Algebra Numerical Linear Algebra Numerical Linear Algebra Numerical Linear Algebra Review

Matlab Tutorial: Tuesday May 13, 5:30-7:30pm

Assignment 1 due May 27

Assignment 2 due June 17

Midterm: June 26, 7-9pm, DC 1350

Assignment 3 due July 15

Assignment 4 due July 29

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• Course Objectives This course is intended as an introduction to the computational methods and issues encountered when solving realistic examples in scientific computation. • Course Description A rigorous introduction to the field of computational mathematics. The focus is on the interplay between continuous models and their solution via discrete processes. Topics include: pitfalls in computation, solution of linear systems, interpolation, discrete Fourier transforms and numerical integration. Applications are used as motivation. • Sources of Information Class lectures will serve as the main source of information for the course content. Details of some of the more mathematical material is available in the form of typeset course notes, which are on sale in the MC copy center. However, the course notes will not necessarily reflect all of the material presented in the lectures. It is therefore imperative that you attend the lectures and take notes. Also, the course notes may contain other (optional) material not covered in lectures. Optional texts: Numerical Computing with Matlab by Moler and Numerical Analysis by Sauer (available at the DC Library). Piazza will be used for announcements and course-related discussions. Students must sign-up and monitor the course on Piazza in order to stay current with the latest course information. The signup link is piazza.com/uwaterloo.ca/summer2014/amath242cs371. UW Learn will be used to distribute course material and post assignment and midterm marks. The link is learn.uwaterloo.ca. • Intended Audience This course is intended for students interested in the computational aspects that one would encounter in solving various mathematical and scientific problems. Students are expected to be interested in both mathematics and computer science. Students are expected to have background in high-level programming, basic understanding of data structures, algorithms, and computer organization, and foundational knowledge in calculus and linear algebra. • Related Courses Prerequisites: CS 116/136/146, MATH 235/245, 237/247 Antirequisites: CS 335, 370 Successors: CS 473, 475, 476, 488, AMATH 342, 442 • Course Grade. – Assignments 30% – Midterm Exam 30% – Final Exam 40% There will be four marked assignments, each weighted equally. Students must pass the exam component in order to pass the course (that is, you must obtain a mark of at least 35 out of 70 on the total of the midterm and final marks to pass the course). Otherwise, the final mark in the course will be the exam component grade. If a student is unable to write the midterm exam for legitimate reasons, it is the student’s responsibility to provide supporting documentation to the instructor as soon as possible. If accepted, the final exam will be weighted at 70% of the final mark. If a student is unable to complete an assignment on time for legitimate reasons, it is the student’s responsibility to provide supporting documentation to the instructor as soon as possible. If accepted, the weight of the assignment will be shifted to the other assignments.

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• Matlab Students are expected to become proficient in Matlab. Matlab material can be found on the course web page, and there are many sources of Matlab information on the Web. The first assignment requires basic Matlab programming. The best way to learn Matlab is to start the assignments early, and see the TAs if you have problems. A Matlab tutorial will be held outside of lectures before the first assignment is due. • Assignments and Late Policy Assignments will be posted on UW Learn. Please follow the submission instructions on each assignment. Assignments are to be submitted via the assignment boxes on the fourth floor of MC (unless otherwise stated on the assignment). Late assignments will be accepted up to 6 days after the assignment deadline with a penalty of 15% per day. Late assignments should be submitted to one of the TAs responsible for the assignment, or to the assignment box. If submitting late via the assignment box, you must email one of the TAs responsible to let them know and confirm the time of submission. Marked assignments will be handed back after lectures or during office hours, and marks will be posted on UW Learn. Please notify course staff immediately if you believe the mark was recorded incorrectly. Students who wish to dispute an assignment or midterm grade should see the person who marked the particular question in dispute (this information will be made available after the assignment or midterm has been returned). After that point they may discuss it further with the instructor, if necessary. The recorded marks are regarded as final two weeks after the assignments are returned. Unclaimed assignments will be retained for one month after term grades become official in quest. After that time, they will be destroyed in compliance with UW’s confidential shredding procedures. • Midterm Examination The Midterm is scheduled for Thursday, June 26, 7:00-9:00pm in DC 1350. Please inform the instructor as soon as possible if you have a legitimate conflict with this time. Marked midterms will be handed back in class or office hours, and marks will be posted on UW Learn. If you believe you have received an unfair mark on the midterm, you have up to one week from the date the midterm was handed back to request a remark. Please attach a written explanation to the cover of the midterm and give your midterm to the instructor. • Final Examination Students are advised not to make any travel arrangements before the final examination times are posted. Note that in the event that the final examination is postponed, the final examination will be rescheduled for the day following the end of the regular examination schedule. Under no circumstances will alternate examinations be scheduled for students who have made travel arrangements which conflict with the final examination. Students must inform the registrar’s office if they have a conflict in the final examination schedule, by the date posted on the registrar’s web site. Note that there is a precise definition of conflict as defined by the registrar. http://www.registrar.uwaterloo.ca/exams/finalexams.html The course instructors will then be contacted by the registrar’s office to make alternate arrangements. Under no circumstances will the instructors make alternate arrangements for a final examination unless given instructions by the registrar’s office. • Plagiarism Plagiarism is representing the work of others as your own. Plagiarism on exams includes using unauthorized aids or communicating in any way with others during an examination. Plagiarism on assignments includes copying another student’s solution and submitting it as your own, allowing another student to copy your solution, collaborating excessively with another student, or obtaining solutions from any

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other source. The typical penalty in these cases is a mark of -100% for the assignment in question. See the section on Discipline below for more information. All academic offenses are reported to the Associate Dean for Undergraduate Studies and are recorded in the student’s file. Subsequent academic offenses in the same course or in other courses will lead to more severe penalties, up to and including suspension and expulsion. We encourage you to discuss general concepts and problems with classmates, tutors, TAs, and instructors. However, the solution that you submit must be worked through by yourself and written in your own words. It is not acceptable to work on an assignment with somebody else and write it up individually. • Academic Integrity In order to maintain a culture of academic integrity, members of the University of Waterloo community are expected to promote honesty, trust, fairness, respect and responsibility. http://www.uwaterloo. ca/academicintegrity/ • Grievance A student who believes that a decision affecting some aspect of his/her university life has been unfair or unreasonable may have grounds for initiating a grievance. Read Policy 70, Student Petitions and Grievances, Section 4, http://www.adm.uwaterloo.ca/infosec/Policies/policy70.htm When in doubt please be certain to contact the department’s administrative assistant who will provide further assistance. • Discipline A student is expected to know what constitutes academic integrity to avoid committing academic offenses and to take responsibility for his/her actions. A student who is unsure whether an action constitutes an offense, or who needs help in learning how to avoid offenses (e.g., plagiarism, cheating) or about ”rules” for group work/collaboration should seek guidance from the course professor, academic advisor, or the undergraduate associate dean. For information on categories of offenses and types of penalties, students should refer to Policy 71, Student Discipline. http://www.adm.uwaterloo. ca/infosec/Policies/policy71.htm For typical penalties check Guidelines for the Assessment of Penalties, http://www.adm.uwaterloo.ca/infosec/guidelines/penaltyguidelines.htm • Avoiding Academic Offenses Most students are unaware of the line between acceptable and unacceptable academic behaviour, especially when discussing assignments with classmates and using the work of other students. For information on commonly misunderstood academic offenses and how to avoid them, students should refer to the Faculty of Mathematics Cheating and Student Academic Discipline Policy http://www. math.uwaterloo.ca/navigation/Current/cheating_policy.shtml • Appeals A decision made or penalty imposed under Policy 70, Student Petitions and Grievances (other than a petition) or Policy 71, Student Discipline may be appealed if there is a ground. A student who believes he/she has a ground for an appeal should refer to Policy 72, Student Appeals, http://www. adm.uwaterloo.ca/infosec/Policies/policy72.htm • Disabilities The AccessAbility Services Office (AS), located in Needles Hall, Room 1132, collaborates with all academic departments to arrange appropriate accommodations for students with disabilities without compromising the academic integrity of the curriculum. If you require academic accommodations to lessen the impact of your disability, please register with the AS at the beginning of each academic term. http://uwaterloo.ca/disability-services/

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