Conformal mapping and surface parameterization techniques form a cornerstone of modern computational geometry and applied mathematics. By enabling the transformation of complex surfaces onto canonical ...

Conformal mapping, a central concept in complex analysis, involves the transformation of one complex domain onto another while preserving local angles and shapes. This powerful tool has long been used ...

Introduces methods of complex variables, contour integration, and theory of residues. Applications include solving partial differential equations by transform methods, Fourier and Laplace transforms, ...