Syllabi

Which book to buy?
These are the official syllabi for the courses. Your professor may have additional books or materials for your class. Always check the Bookstore or your course handouts about needed materials.

Note: As of May 2006, course changes were made. See the Course Changes web page for an overview of all changes.

Undergraduate Courses

Lower Division

The syllabi below are advisory only. For details on a particular instructor's syllabus (including books), consult the instructor's course page. For a list of what courses are being taught and by whom, refer to the Courses by Academic Year.

• Math 12 - Precalculus (PDF)

• Math 16a - Short Calculus (PDF)
• Math 16b - Short Calculus (PDF)
• Math 16c - Short Calculus (PDF)

• Math 17a - Calculus for Biology and Medicine (PDF)
• Math 17b - Calculus for Biology and Medicine (PDF)
• Math 17c - Calculus for Biology and Medicine (PDF)

• Math 21a - Calculus (PDF)
• Math 21b - Calculus (PDF)
• Math 21c - Calculus (PDF)
• Math 21d - Vector Analysis (PDF)

• Math 22a - Linear Algebra (PDF)
• Math 22al - Linear Algebra Computer Lab (PDF)
• Math 22b - Differential Equations (PDF)

• Math 25 - Advanced Calculus (PDF)
• Math 67 - Modern Linear Algebra (PDF)

• Math 71 - Elementary Exploration in Mathematics (PDF)
  
  

  Upper Division

  The syllabi below are advisory only. For details on a particular instructor's syllabus (including books), consult the instructor's course page. For a list of what courses are being taught and by whom, refer to the Courses by Academic Year.

• Math 108 - Intro to Abstract Math (PDF)
• Math 111 - History of Mathematics (PDF)
• Math 114 - Convex Geometry (PDF)
• Math 115A - Number Theory (PDF)
• Math 115B - Number Theory (PDF)

• Math 116 - Elements of Differential Geometry (PDF)
• Math 118ABC - Partial Differential Equations (PDF)
• Math 119A - Ordinary Differential Equations (PDF)
• Math 119B - Ordinary Differential Equations (PDF)

• Math 124 - Mathematical Biology (PDF)
• Math 125A - Real Analysis (PDF)
• Math 125B - Real Analysis (PDF)
• Math 128A - Numerical Analysis (PDF)
• Math 128B - Numerical Analysis (PDF)
• Math 128C - Numerical Analysis (PDF)
• Math 129 - Fourier Analysis (PDF)
• Math 133 - Introduction to Mathematical Finance (PDF)
• Math 135A - Probability Theory (PDF)
• Math 135B - Probability Theory (PDF)
• Math 141 - Euclidean Geometry (PDF)
• Math 145 - Combinatorics (PDF)
• Math 146 - Algebraic Combinatorics (PDF)
• Math 147 - Topology (PDF)
• Math 148 - Discrete Mathematics (PDF)
• Math 150A - Modern Algebra (PDF)
• Math 150B - Modern Algebra (PDF)
• Math 150C - Modern Algebra (PDF)
• Math 165 - Mathematics and Computers (PDF)
• Math 167 - Advanced Linear Algebra (PDF)
• Math 168 - Math Programming (PDF)
• Math 185AB - Complex Variables (PDF)

Graduate Courses

The syllabi below are advisory only. For details on a particular instructor's syllabus (including books), consult the instructor directly. For a list of what courses are being taught and by whom, refer to the Courses by Academic Year.

• Math 201a - Analysis (HTML)
• Math 201b - Analysis (HTML)
• Math 201c - Analysis (HTML)
• Math 202 - Functional Analysis (HTML)
• Math 204 - Applied Asymptotic Analysis (HTML)
• Math 205 - Complex Analysis (HTML)
• Math 206 - Measure Theory (HTML)

• Math 215a - Topology (HTML)
• Math 215b - Topology (HTML)
• Math 215c - Topology (HTML)

• Math 218 - Partial Differential Equations (PDF)
• Math 219 - Ordinary Differential Equations (HTML)

• Math 221a - Mathematical Fluid Dynamics (HTML)
• Math 221b - Mathematical Fluid Dynamics (HTML)
• Math 222 - Introduction to Biofluiddynamics (HTML)
• Math 226a - Numerical Methods: Fundamentals (HTML)
• Math 226b - Numerical Methods: Large-Scale Matrix Computations (HTML)
• Math 226c - Numerical Methods: Ordinary Differential Equations (HTML)
• Math 227 - Mathematical Biology (HTML)
• Math 228ABC - Numerical Solution of Differential Equations (PDF)

• Math 235a - Probability Theory (HTML)
• Math 235b - Probability Theory (HTML)
• Math 235c - Probability Theory (HTML)
• Math 236a - Stochastic Dynamics (HTML)
• Math 236b - Stochastic Dynamics (HTML)
• Math 239 - Differential Topology (HTML)
• Math 240a - Differential Geometry (HTML)
• Math 240b - Differential Geometry (HTML)
• Math 245 - Enumerative Combinatorics (HTML)
• Math 246 - Algebraic Combinatorics (HTML)
• Math 250a - Algebra (HTML)
• Math 250b - Algebra (HTML)
• Math 250c - Algebra (HTML)
• Math 258a - Numerical Optimization (HTML)
• Math 258b - Variational Analysis (HTML)
• Math 261a - Lie Groups (HTML)
• Math 261b - Lie Groups (HTML)
• Math 265 - Mathematical Quantum Mechanics (HTML)
• Math 266 - Mathematical Statistical Mechanics and Quantum Field Theory (HTML)
• Math 271 - Applied and Computational Harmonic Analysis (HTML)
• Math 390 - Teaching Assistantship Training (HTML)

  Math 280 - Special Topics

• Non-asymptotic Random Matrix Theory (HTML) - Winter 2007, Vershynin
• Quantum Information Theory (HTML) - Spring 2006, Kuperberg
• Quantum Groups and Crystal Bases (HTML) - Winter 2006, Schilling
• Discrete Optimization (HTML) - Fall 2005, DeLoera
• Topics in the Theory of 3-Manifolds (HTML) - Spring 2005, Rubinstein
• Hecke Algebras and Orthogonal Polynomials RFG (HTML) - Spring 2005, Vazirani
• Multivariate Analysis from a Random Matrix Theory Perspective (HTML) - Winter 2005, Tracy
• Geometric Group Theory (HTML) - Fall 2004, Kapovich
• Probability and Convexity (HTML) - Fall 2004, Vershynin
• Applied & Computational Harmonic Analysis (HTML) - Spring 2004, Saito
• String Theory and Theoretical Physics (HTML) - Spring 2004, Waldron
• Computational Topology (HTML) - Winter 2004, Hass
• Probability on Graphs (HTML) - Winter 2004, Gravner
• Combinatorics and Representation Theory (HTML) - Fall 2003, Schilling
• Measure Theory (HTML) - Fall 2003, Strohmer
• Symmetric Functions (HTML) - Spring 2003, Schilling
• Statistical Methods in Applied Math & Physics (HTML) - Spring 2003, Chorin
• Numerical Methods for Integration and Interpolation (HTML) - Spring 2003, Xiao
• Combinatorics (HTML) - Winter 2003, Tracy
• Applied Harmonic Analysis (HTML) - Fall 2002, Strohmer
• Computational 3-Dimensional Topology (HTML) - Winter 2002, Hass
• Quantum Dynamics and Quantum Information (HTML) - Winter 2002, Nachtergaele
• Computational Harmonic Analysis (HTML) - Winter 2002, Saito