Conformal Mapping

Harold Cohen ()
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Harold Cohen: California State University, Los Angeles, Department of Physics and Astronomy

Chapter Chapter 8 in Complex Analysis with Applications in Science and Engineering, 2007, pp 249-366 from Springer

Abstract: Abstract Let R be a region in the z-plane defined by points x + iy, and let S be a region of the w-plane defined by points u + iv. If (8.1) $$ w = f(z) $$ defines a set of points in S for each point in R, eq. 8.1 is a mapping or a transformation from R to S. This mapping can also be written as two real transformation equations (8.2a) $$ u = u(x,y) $$ and (8.2b) $$ v = v(x,y) $$

Keywords: Conformal Mapping; Bilinear Mapping; Invariant Point; Bilinear Transformation; Equipotential Curf (search for similar items in EconPapers)
Date: 2007
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DOI: 10.1007/978-0-387-73058-5_8

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