Local Dynamics of Non-invertible Maps Near Normal Surface Singularities (Memoirs of the American Mathematical Society, 272) - Softcover

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Gignac and Ruggiero study the problem of finding algebraically stable models for non-invertible holomorphic fixed point germs f: (X,x0) to (X,x0), where X is a complex surface having x0 as a normal singularity. Their topics include normal surface singularities and their valuation spaces, dynamics on valuation spaces, dynamics of non-invertible finite germs, algebraic stability, attraction rates, and examples and remarks. Annotation ©2022 Ringgold, Inc., Portland, OR (protoview.com)

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