Associate Professor Erik M. Bollt

Office: Science Center 369 e-mail: bolltem@clarkson.edu

Look at my website regularly for updates and homework info.

Web: www.clarkson.edu/~bolltem

Course Text: Complex Variables and Applications, Mark J. Ablowitz, Athanassios S. Fokas.

Day	Section	Title	Homework
L1 ThJ9	1.1	Complex Numbers Properties
L2 TuJ14	1.2	Elementary Functions and Stereographic Projs
L3 ThJ16	1.3	Limits, Continuity, Complex Differentiation
L4 TuJ21	1.3.1	Applications to Ordinary Differential Equations
		Electronic circuits
L5 ThJ23	2.1.1	Analytic Functions-Cauchy-Riemann Equations	HW1 Due
L6 TuJ28	2.1.2	Ideal Fluid Flow, Equipotentials, Consequences of Analyticity
L7 ThJ30		Steady State Temp. As a Harmonic Function	HW2 Due
		Washers, and walls-Heat Pipes
L8 TuF4	2.2	Multivalued Functions
L9 ThF6	2.4	Complex Integration	HW3 Due
Tu F11		February Break
L10 ThF13		More on Complex Integration, about Path Independence
L11 TuF18	2.5	Cauchy’s Theorem
L12 ThF20	2.6	Cauchy’s Integral Formula, and generalizations	HW4 Due
T13 TuF25	2.6	Continued
L14 ThF27		Exam 1
L15 TuM4	3.1	Definitions and Basic Props of Complex Sequences and Series
L16 ThM6	3.2	Taylor Series and Power Series	HW5 Due
L1 L17 TuM11	3.2/3.3	Cont Taylor Series and Power Series + Laurent Series
L18 ThM13	3.3	More Laurent Series
		Spring Break
L19 TuM25	3.3	Laurent Series
L20 ThM27	3.4	Theory for Sequences and Series	HW6 Due
L21 TuA1	3.5	Singularities, Analytic Continuation, Point at Infinity
T22 ThA3		Exam 2
L23 TuA8	4.1	Cauchy’s Residue Theorem
L24 ThA10	4.1	More Residue, and a different point of view.	HW7 Due
L25 TuA15	4.2	More Residue Examples Evaluation of Certain Integrals+ Laplace Transforms
L26 ThA17	4.3	Principal Value Integrals, Branch Points
L27 TuA22	4.3	More PVT and BP
L28 ThA24		Something Interesting
Friday, A25		Last Day of the Semester!	HW8 Due