This course offers an introduction to the methodologies and classical techniques in applied mathematics. Topics include scalar and vector field theory (line integrals, Stoke’s theorem, Green’s theorem, irrotational fields); Fourier methods (series, integral, transform); partial differential equations (characteristics, Laplace equation, the wave equation, potential theory); and complex variable theory (conformal mapping, Taylor series, Laurent series, residues). Prerequisite: MATH 203 and MATH 233. Fall semester, alternate years.

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