Gustavus Adolphus College
Spring 2003
Professor:Dr.
Thomas Huber
e-mail: huber@gac.edu
Office: Olin 209, 933-7036
Required Textbook:
Essentials of Math Methods for Physicists,
H.J.
Weber and G.B. Arfken, (Preprint, 2003)
Course Policy and Evaluation
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Class Meetings: The class will meet five days per week for lectures,
discussions, and exams. Regular attendance at all classes is expected.
Students are responsible for informing themselves of all announcements
and assignments made in the classroom.
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Daily Assignments: Students will be expected to read the assigned
text sections before coming to class. There may also be computer-graded
reading questions (WebAssign). These will enter into the final grade along
with other written homework.
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Homework: Written problems sets will be assigned approximately every
week. Homework sets should be neat and organized. Each student will submit
their own assignment, but you are encouraged to discuss the problems with
each other.
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Late Homework: Late homework will be accepted at the discretion
of the instructor with some loss of points.
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Problem Presentations: Roughly once per week, we will have problem
discussion sessions. Students will be asked to present a particular problem
illustrative of the mathematical methods being studied in class. In some
cases, the problems will be assigned in advance; in this case, each student
should have carefully prepared a solution to the problem. The student leading
the discussion will be expected to lead the discussion, presenting both
the problem and solution, asking questions of the class and responding
to their questions. Grades will be given both to the presenters and to
other class members for participation in the following discussion.
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Quizzes: To allow you to demonstrate your understanding of the material
and class preparation, there will be short quizzes on an occasional basis.
These quizzes may or may not be announced in advance.
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Exams: There will be four one-hour exams and a two-hour final exam.
The hour exams will have a short answer section, and three or four problems
similar in difficulty to those of the problem sets. The final exam will
be roughly half on material covered after the last hour exam with the remainder
of the exam comprehensive.
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Missed Quizzes and Exams: Students are expected to consult with
the instructor in advance of anticipated absences from hour exams.
Quizzes and exams will be rescheduled at the discretion of the instructor,
and only for valid college activities. It is the responsibility of
the student to inform the instructor in writing during the first
week of the semester regarding any anticipated absences due to field trips,
athletic events, musical performances, or other extra-curricular activities.
Unless there are prior arrangements, missed exams and quizzes are entered
as zero credit and cannot be made up.
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Academic Honesty: In all academic exercises, examinations, papers,
and reports, students shall submit their own work. Footnotes, or some other
acceptable form of citation must accompany any use of another's words or
ideas. (The full text of the Gustavus Academic Honesty Policy may be
found in the Gustavus Adolphus College Academic Catalog).
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Evaluation:
50% Hour Exams & Quizzes
30% Final Exam
20% Homework & Presentations
Final course grades will be assigned using the following scale as a guide:
94-100 A 74-78 C+
90-94 A- 70-74 C
86-90 B+ 66-70 C-
82-86 B 62-66 D+
78-82 B- 58-62 D
0-58 F
Assignment of final letter grades will also take into account the instructor's
subjective evaluation of the student's attendance, initiative, class participation,
preparation (particularly quantity and quality of homework), and evidence
of improvement.
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Incompletes: A grade of incomplete will only be given for work not
completed due to circumstances beyond the control of the student. (This
is the college's policy)
Exam Dates:
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Exam 1: Wednesday, March 5, 2003
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Exam 2: Wednesday, March 26, 2003
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Exam 3: Wednesday, April 23, 2003
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Exam 4: Wednesday, May 14, 2003
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Final Exam: Tuesday, May 27, 2003 at 10:30 AM
Approximate Course Coverage
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Computer Assisted Numerical and Symbolic Analysis (Mathcad)
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Chapter 3: Determinants and Matrices
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Chapter 5: Infinite Series
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Chapter 8: Differential Equations
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Chapter 16: Partial Differential Equations
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Chapter 19: Nonlinear Methods and Chaos
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Chapter 9: Sturm-Liouville Theory - Orthogonal Functions
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Chapter 14: Fourier Series
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Chapter 15: Integral Transforms
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Chapter 11: Legendre Functions
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Chapter 12: Bessel Functions
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Chapter 10: Gamma-Factorial Function
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Chapter 13: Hermite & Laguerre Polynomials