Requirements/prerequisites: prerequisite: MA22S1, MA22S3
Duration: Hilary term, 11 weeks

Number of lectures per week: 3 lectures and 1 tutorial per week

Assessment:

End-of-year Examination: 2 hour examination in Trinity term.

Description:

Surface integrals, theorems of Green, Gauss and Stokes. (Anton [Chapter 16])

Partial differential equations Kreyszig (Chapter 12).

See http://www.stp.dias.ie/~leitner/ for more information.

Essential References

[Anton]

Calculus : Howard Anton, Irl Bivens, Stephen Davis. (Author Anton, Howard; 8th ed; Publisher New York : Wiley, c2005). [Hamilton 515 P23*7, S-LEN 515 P23*7]
(There is a 9th ed. 2009 but 8th edition was used in JF 2008-09.)

[Kreyszig]

Erwin Kreyszig, Advanced engineering mathematics (9th edition), Wiley, 2006 [Hamilton 510.24 L21*8, S-LEN 510.24 L21*8]

Jan 21, 2010