03-03-2025, 05:44 PM
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![[Image: th_ef6fJdd3O9NlLn6kndOpEUGJuXM3v8OI.avif]](https://sanet.pics/storage-11/0325/avif/th_ef6fJdd3O9NlLn6kndOpEUGJuXM3v8OI.avif)
English | 2025 | ISBN-10: 3031687108 | 856 pages| Epub PDF (True) | 98.30 MB
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This is the seventh volume of the Handbook of Geometry and Topology of Singularities, a series that aims to provide an accessible account of the state of the art of the subject, its frontiers, and its interactions with other areas of research.
This volume consists of fourteen chapters that provide an in-depth and reader-friendly introduction to various important aspects of singularity theory. The volume begins with an outstanding exposition on Jim Damon's contributions to singularity theory and its applications. Jim passed away in 2022 and he was one of the greatest mathematicians of recent times, having made remarkable contributions to singularity theory and its applications, mostly to medical image computing.
The next chapter focuses on the singularities of real functions and their bifurcation sets. Then, we look at the perturbation theory of polynomials and linear operators, complex analytic frontal singularities, the global singularity theory of differentiable maps, and the singularities of holomorphic functions from a global point of view.
![[Image: th_ef6fJdd3O9NlLn6kndOpEUGJuXM3v8OI.avif]](https://sanet.pics/storage-11/0325/avif/th_ef6fJdd3O9NlLn6kndOpEUGJuXM3v8OI.avif)
English | 2025 | ISBN-10: 3031687108 | 856 pages| Epub PDF (True) | 98.30 MB
[/center]
This is the seventh volume of the Handbook of Geometry and Topology of Singularities, a series that aims to provide an accessible account of the state of the art of the subject, its frontiers, and its interactions with other areas of research.
This volume consists of fourteen chapters that provide an in-depth and reader-friendly introduction to various important aspects of singularity theory. The volume begins with an outstanding exposition on Jim Damon's contributions to singularity theory and its applications. Jim passed away in 2022 and he was one of the greatest mathematicians of recent times, having made remarkable contributions to singularity theory and its applications, mostly to medical image computing.
The next chapter focuses on the singularities of real functions and their bifurcation sets. Then, we look at the perturbation theory of polynomials and linear operators, complex analytic frontal singularities, the global singularity theory of differentiable maps, and the singularities of holomorphic functions from a global point of view.
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