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Systematically treats the global geometry of equisingular families of algebraic curves on algebraic surfaces
Accumulates the material spread over numerous, recent and classical journal publications, and elaborates it into a unified theory which allows one to approach all main problems in the subject and to answer several classical questions in this area
Provides a guide to a variety of methods, results and applications of singular algebraic curves and their families
Offers a detailed presentation of the background stuff (including the global deformation theory and the original Viro patchworking construction) which leads the reader to the main ideas of the theory