All Students should be aware that the
Department of Mathematical Sciences takes the NJIT Honor code very seriously
and enforces it strictly. This means there must not be any forms of
plagiarism, i.e., copying of homework, class projects, or lab assignments, or
any form of cheating in quizzes and exams. Under the Honor Code, students
are obligated to report any such activities to the Instructor.
VECTOR ANALYSIS
FALL 2005
Course Schedule Link
M, W 8:30-9:55am, Kupf 107
ô Final exam solutions: [ #1 ] [ #2 ] [ #3 ] [ #4 ] [ #5 ] [ #6 ] [ Alternative Q4 ] [ Alternative Q7 ] [ Exam ]
ô Midterm solutions: [ #1 ] [ #2 ] [ #3 ] [ #4 ] [ Exam ] [ Prep list ]
ô Homework assignments: [ #1 ] [ #2 ] [ #3 ] [ #4 ] [ #5 ] [ #6 ] [ #7 ] [ #8 ] [ #9 ] [ #10 ] [ #10b ] [ #11 ] [ #12 ]
ô Homework solutions: hw#4 [ 1 ] [ 2 ] [ 3 ] hw#5 [ 1 ] [ 2 ] [ 3 ] hw#6 [ 1 ] [ 2 ] hw#7 [ 1 ] [ 2 ] [ 3 ] hw#8 [ 1 ] [ 2 ] [ 3 ] [ 4 ] hw#9 [ 1 ] [ 2 ] [ 3 ]
ô
Instructor: Prof. Matveev
ô
Textbook:
Vector Calculus, P.C. Matthews, Springer-Verlag, ISBN 3540761802
ô Grading
Policy: The final grade in this course will be determined as
follows:
± Homework and Quizzes: |
|
37% |
± Midterm Exam: |
|
28% |
± Final Exam: |
|
35% |
ô Homework
Policy: Homework is collected once a week, before the lecture on
Wednesday. Late homework is not accepted; if you have to be absent from class,
consider submitting homework early. Homework problem lists in the syllabus are
given as a guideline only; homework assignments may be modified by the
instructor.
Class Policies:
Attendance and Participation: Students must attend all classes. Absences from class will inhibit your ability to fully participate in class discussions and problem solving sessions and, therefore, affect your grade. Tardiness to class is very disruptive to the instructor and students, and will not be tolerated.
Makeup Exam
Policy: There will be no makeup exams, except in rare
situations where the student has a legitimate reason for missing an exam,
including illness, death in the family, accident, requirement to appear in
court, etc. The student must notify the Math office and the Instructor that
he/she will miss an exam. In all cases, the student must present proof for
missing the exam, e.g., a doctor's note, police report, court notice, etc.,
clearly stating the date AND times.
Cellular
Phones: All cellular phones and
beepers must be switched off during all class times.
Course Outline and Homework
Assignments:
Week 1 (9/7)
Chapter
1: Linear Algebra: Dot & Cross Vector Products |
ô Assignment
1: page 8: 1.1, 1.3–1.6; page 19: 1.8–1.9, 1.11–1.13,
1.15–1.17 |
Week 2 (9/12 & 9/14)
Section
3.1: Partial Differentiation |
ô Assignment
2: page 53: 3.1 – 3.7 |
Week 3 (9/19 & 9/21)
Sections
3.3: Divergence |
ô Assignment
3: page 64: 3.9-3.11, 3.13-3.16, 3.17 (a,b) |
Week 4 (9/26 & 9/28)
Chapter
4: Suffix Notation |
ô Assignment 4: page 73: 4.1-4.5, 4.7, 4.8; page 19: 1.11
(using suffix notation); |
Week 5 (10/3 & 10/5)
Chapter
2: Line, Surface and Volume Integrals |
ô Assignment
5: page 31:
2.1-2.4; page 53: 3.8 |
Week 6 (10/10 & 10/12)
Chapter
2: Line, Surface and Volume Integrals (continued) |
ô Assignment
6: page 64:
3.17 (a-c); page 43:
2.15-2.11 |
Week 7 (10/17 & 10/19)
Chapter
7: Integral Theorems |
ô Assignment
7: page 90:
5.1-5.5, 5.7; page 98: 5.8-5.11,
5.13 |
Week 8 (10/24 & 10/26)
ô Review and MIDTERM EXAM |
Week 9 (10/31 & 11/2)
Chapter
6: Curvilinear Coordinates |
ô
Assignment
8: page 107:
6.1-6.4; page 113: 6.5, 6.7. 6.9 |
ô November 2, 2005: Last day to withdraw from a course |
Week 10 (11/7 & 11/9)
Sections
8.1-8.2: Applications of Vector Calculus |
ô Assignment
9: page 139: 8.2 - 8.6 |
Week 11 (11/14 & 11/16)
Sections
7.1-7.3.1: Cartesian Tensors |
ô Assignment
10: page 121:
7.1-7.5 |
Week 12 (11/21 & 11/23)
Sections
7.1-7.3.1: Cartesian Tensors (continued) |
ô Assignment
11: page 121:
7.6-7.10 |
ô Thanksgiving
Recess: November 24 –
27, 2005 |
Week 13 (11/28 & 11/30)
Sections
7.3-7.4: Cartesian Tensors (continued) |
ô Assignment
12: page 130:
7.11 – 7.14, 7.17 |
Week 14 (12/5 & 12/7)
Chapter
8: Applications of Vectors and Tensors |
ô Assignment
13: page 152: 8.7-8.11 |
Week 15 (12/12)
ô Review for FINAL EXAM |
FINAL EXAM
WEEK: DECEMBER 15 - 21, 2005 |
Last revised: August 30, 2005