PHZ3113: Mathematical Physics - Spring 2009: Difference between revisions
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(New page: Mathematics is the language of physics, and in this course we will practice and extend our skills in this language. Starting with a brief review of differentiation and integration and the ...) |
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|+align="bottom" style="color:#AAAAAA;"|''PHZ3113-01'' | |||
|<center><big>'''Mathematical Physics'''</big></center> | |||
[[Image:sps.jpg|center|frame|Society of Physics Students]] | |||
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! colspan="2" style="background:#660000;"| <font color="gold">Syllabus</font> | |||
|- valign = "top" | |||
| '''Credits''' | |||
| 3 | |||
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| '''Semester''' | |||
| Spring 2009 | |||
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| '''Course Ref#''' | |||
| 03752 | |||
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| '''Instructor''' | |||
| Per Arne Rikvold <br>Room KEN413 <br>(850) 644-6814 <br>prikvold @ fsu.edu | |||
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| '''Classroom''' | |||
| HCB317 | |||
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| '''Time''' | |||
| 11:15AM - 12:05PM <br>M W F | |||
|- valign = "top" | |||
| '''Office Hours''' | |||
| 5:00 - 6:00PM <br>Thursday <br>Room KEN413 | |||
|- valign = "top" | |||
| '''Tutorial Sess.''' | |||
| 5:00 - 6:30 PM <br>Monday <br>Room KEN707 | |||
|- valign = "top" | |||
| '''Prerequisite''' | |||
| PHY 2049 <br> PHY-2049C <br> PHY 2054C | |||
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| '''Corequisite''' | |||
| MAP 2302 <br> MAP 3305. | |||
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| '''Textbook''' | |||
| H.J. Weber and G.B. Arfken, Essential Mathematical Methods for Physicists (Elsevier Academic Press, Amsterdam, 2004) | |||
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! colspan="2" style="background:#660000;"| <font color="gold">Grades</font> | |||
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! Homework | |||
| 25% <br>Weekly <br> Due Wednesdays | |||
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! 2 Midterms | |||
| 20% each <br>Mon, 2/2/2009 <br>Mon, 3/30/2009 | |||
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! Final Exam | |||
| 35% <br>Thur, 4/30/2009 <br>12:30 - 2:30PM <br>Room HCB317 | |||
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! Grading | |||
| A- / B+: 90% <br>B- / C+: 70% <br>C- / D: 50% <br>D / F: 40% | |||
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Mathematics is the language of physics, and in this course we will practice and extend our skills in this language. The emphasis will be on developing intuition by paper-and-pencil analytical work. Working problems is absolutely essential to developing a true understanding of the material. Starting with a brief review of differentiation and integration and the Taylor expansion in one dimension, we go on to study | |||
==Vector calculus== | |||
==Differential equations== | |||
==Curvilinear coordinate systems== | |||
== | ==Linear algebra (matrices and determinants)== | ||
==Series expansions== | |||
==Complex analysis== | |||
==Other Integration Techniques== | |||
specialized techniques of integration, integral transforms, special functions, boundary-value problems, numerical methods. | |||
Latest revision as of 17:09, 28 April 2009
|
Mathematics is the language of physics, and in this course we will practice and extend our skills in this language. The emphasis will be on developing intuition by paper-and-pencil analytical work. Working problems is absolutely essential to developing a true understanding of the material. Starting with a brief review of differentiation and integration and the Taylor expansion in one dimension, we go on to study
Vector calculus
Differential equations
Curvilinear coordinate systems
Linear algebra (matrices and determinants)
Series expansions
Complex analysis
Other Integration Techniques
specialized techniques of integration, integral transforms, special functions, boundary-value problems, numerical methods.