Local Dynamics of Non-Invertible Maps Near Normal Surface Singularities Andrea J. (Jo) Stairs The latter part of the

The latter part of the book analyzes current practices in developing endangered languages and dialects and particular language revitalization efforts and outcomes in specific locations

The focus is predominantly contemporary in recognition of the industry's fast-changing environment

Diagnosed with DCD at the age of four

One of her patients died after a bizarre "hot tub" treatment

the structures of nursing knowledge

Local Dynamics of Non-Invertible Maps Near Normal Surface Singularities Andrea J. (Jo) Stairs The latter part of theWe study the problem of finding algebraically stable models for non invertible holomorphic fixed point germs f : (X, x0) > (X, x0), where X is a complex surface having x0 as a normal singularity. We prove that as long as x0 is not a cusp singularity of X, then it is possible to find arbitrarily high modifications ?: X? > (X, x0) such that the dynamics of f (or more precisely of fN for N big enough) on X? is algebraically stable. This result is proved