TopicIn the textbook
MonJan 8Introduction. Definitions and Terminology. 1.1
WedJan 10Initial Value Problems. Direction Fields. 1.2, 2.1
FriJan 12 Separable Equations. Applications. 1.3, 2.2
MonJan 15 Direction Fields. 2.1
WedJan 17 Euler's Method. First Order Linear Equations. 2.6, 2.3
FriJan 19 First Order Linear Equations. 2.3
MonJan 22 First Order Linear Equations. Partial Derivatives. Chain Rule. 2.3, 2.4
WedJan 24 Chain Rule. Exact Equations. 2.4
FriJan 26 Exact Equations. 2.4
MonJan 29 Solutions by Substitutions. 2.5
WedJan 31 Solutions by Substitutions. Linear Models. 2.5, 3.1
FriFeb 2 Linear and Nonlinear Models. 3.1, 3.2
MonFeb 5 Nonlinear Models: Population. 3.2
WedFeb 7 Second order DE. Linear Equations: Fundamental set of solutions. 4.1
FriFeb 9 Fundamental set of solutions. Linear independence. Wronskian. 4.1
MonFeb 12 Reduction of Order. Linear Homogeneous DE with Constant Coefficients. 4.2, 4.3
WedFeb 14 Linear Homogeneous DE with Constant Coefficients. 4.3
FriFeb 16 Midterm 1
MonFeb 19 Reading Week
WedFeb 21 Reading Week
FriFeb 23 Reading Week
MonFeb 26 Linear Homogeneous DE with Constant Coefficients. 4.3
WedFeb 28 Cauchy-Euler Equation. 4.7
FriMar 2 Cauchy-Euler Equation. 4.7
MonMar 5 Undetermined Coefficients. 4.4
WedMar 7 Undetermined Coefficients. Variation of Parameters. 4.6
FriMar 9 Variation of Parameters. Green Functions. 4.6, 4.8
MonMar 12 Green Functions: Initial Value Problemas and Boundary Value Problems. 4.8
WedMar 14 Green Functions: Boundary Value Problems. Systems of Linear DE. 4.8, 4.10
FriMar 16 No Lecture
MonMar 19 Systems of Linear DE. 4.10
WedMar 21 Systems of Linear DE: Applications. 4.10
FriMar 23 Laplace Transform. 7.1, 7.2
MonMar 26 Laplace Transform: Solving Linear DE. 7.1, 7.2, 7.3
WedMar 28 Midterm 2
FriMar 30 Good Friday
MonApr 2 Laplace Transform: Shifting Rules. 7.3
WedApr 4 Laplace Transform: Derivative of a Transform. Convolution. Systems. 7.4
FriApr 6 No Lecture
MonApr 9 No Lecture