uwloo

MATH 41Applied Analysis I

Faculty
Mathematics
Last listed
1968–69

No longer offered. It’s in Waterloo’s scanned calendars from 1963–64 to 1968–69; the 1995–96 to 2023–24 calendars are on ucalendar.

Partial differentiation, Laplace transforms, special functions. Fourier series, second order differential equations. 3 lectures, one term.

As printed in the 1968–69 calendar, read by OCR; the scanned page is the original.

Check it elsewhere

    In the scanned calendars

    How it read in each calendar from 1963–64 to 1968–69, newest first. The text is OCR of the scanned pages; years whose wording matches are shown once, from the clearest scan. Each year links to its page on uwloo and to that page of the scanned PDF.

    1968–69 1 calendar

    Partial differentiation, Laplace transforms, special functions.

    Fourier series, second order differential equations. 3 lectures, one term.

    1966–67 to 1967–68 2 calendars

    Another title: Manufacturing Science I, probably a different course under the same number (or a misread scan).

    Models of a plastically deforming ‘metal; yield and flow. Analysis and mechanics of mechanical working operations. Patterns of flow, limiting factors; force, instability and temperature. Influence of processes on work piece properties. Applications to forging, drawing, extrusion, rolling, sheet-drawing and deep drawing. Modern developments: high velocity forming; chemical, electro-magnetic and spark discharge methods.

    Not in the 1965–66 calendar.

    1964–65 1 calendar

    Partial differentiation, Laplace transforms, special functions. Fourier series, second order differential equations. 3 lectures, one term.

    1963–64 1 calendar

    Partial differential equations, complex variables, Laplace transform, special functions. Calculus of variations, Fourier series, vector methods, line integrals.

    2 lectures, one term.

    42, Vector Methods. Scalar and vector products; curl, divergence, and gradient. Use of vectors and matrices in discussion of physical problems in mechanics, fluid flow, and electromagnetism. Introduction to tensors.

    2 lectures, 1 hour problems, one term.

    44, Complex Variable. Cauchy-Riemann equations, the Cauchy integral theorems, conformal mapping, the Taylor and Laurent series, contour integration. Prerequisites: Math 33, 34.

    2 lectures, 1 hour problems, one term.

    Prerequisites: Math 22, 31.

    Prerequisites: Math 22, 31, and consent of instructor.