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Date Material ---- -------- 30 August Intro / Operations and Operators 01 September Functions and delta function 02 September Inversion and tranc. functions 03 September Linearity (I) 06 September Linearity (II) 08 September Vectors - bases and orthogonality 09 September Vectors - inner and outer products 10 September Vectors - ip/op & Complex numbers (I) 13 September Complex numbers (II) 15 September Problem Day 16 September EXAM 1 17 September Series - orthogonality and bases 20 September Series - taylor / polynomial 22 September Series - power series II 23 September Series - Fourier I 24 September Series - Fourier II 27 September Series - Convergence 29 September Series - Problem Day 30 September EXAM 2 01 October Integration I (reimann, polynomial, functions) 04 October Integration II (parts / substitution / book) 06 October Integration III (flux) 07 October Integration IV (Mathematica) 08 October Integration V (line integrals) 11 October Integration VI (vorticity) 13 October Differentiation I (partial deriv) 14 October Differentiation II (gradients) 15 October Differentiation III (full differential) 18 October NO CLASS -- Fall Break 20 October Work on TH Exam 21 October Work on TH Exam 22 October EXAM 3 25 October ODEs I (defns, numerical solution) 27 October ODEs II (first order; Guess, Sep, IF) 28 October ODEs III (practice and initial conditions) 29 October ODEs IVa (2nd order ODEs - Homogeneous) 01 November ODEs IVb (2nd order ODEs - Inhomogenous) 03 November ODEs IVc (2nd order - fourier) 04 November ODEs V (fourier) 05 November ODEs VI (fourier) 08 November Problem Day 10 November Exam 4 11 November Geom I (grad) 12 November Geom II (div and flux) 15 November Geom III (curl and vorticity) 17 November Geom IV (cons laws and problems) 18 November Problem day 19 November Exam 5 22 November NO CLASS -- Thanksgiving 24 November NO CLASS -- Thanksgiving 25 November NO CLASS -- Thanksgiving 26 November NO CLASS -- Thanksgiving 29 November Lin Alg (notation, sum, mult) 01 December Determinant 02 December Inverse and Cramer 03 December Numerical / rotation and inv 06 December Eigenvalues / eigenvectors 08 December Eigenvalues / eigenvectors 09 December Problem day 10 December Exam 6 13 December Semester Review / Q and A 16 December Final Exam