Results 241 to 250 of about 35,584 (262)

Hirota, Fay and geometry. [PDF]

open access: yesLett Math Phys
Eynard B, Oukassi S.
europepmc   +1 more source

Mechanical characterization of regenerating Hydra tissue spheres. [PDF]

open access: yesBiophys J
Perros T   +6 more
europepmc   +1 more source

Infinitesimal Deformations of Cusp Singularities

open access: yesInfinitesimal Deformations of Cusp Singularities
openaire  

Deformations of Singularities

2000
In the final chapter of this book, we study deformations of germs of complex spaces. The ultimate goal is to prove the existence of a semi-universal deformation of (X, o), in case it has an isolated singularity. As the proof of this theorem is quite involved, we will first treat some special cases.
Theo de Jong, Gerhard Pfister
openaire   +1 more source

Singular Value Analysis of Deformable Systems

Circuits, Systems, and Signal Processing, 1981
Singular value analysis, balancing, and approximation of a class of deformable systems are investigated. The deformable systems considered herein include several important cases of flexible aerospace vehicles and are characterized by countably infinitely many poles and zeros on the imaginary axis.
Jonckheere, Edmond A.   +1 more
openaire   +2 more sources

Deformations of Sections of Singularities and Gorenstein Surface Singularities

American Journal of Mathematics, 1987
Let (V,0) be a germ of an (analytic) singularity in \((k^ t,0)\) and \(f_ 0: (k^ s,0)\to (k^ t,0)\) an (analytic) germ function. The author studies properties of \((f^{-1}(V),0)\), which will be noted by \((X_ 0,0)\), from the Thom-Mather point of view via the action of a certain subgroup \(K_ V\) of the contact group on the space of sections \(f_ 0\).
openaire   +1 more source

Deformations of Singularities

2014
A singularity of dimension higher than 2 is called a higher-dimensional singularity. In this section we mostly discuss higher-dimensional singularities. Unless otherwise stated, singularities are always of dimension n ≥ 2. Varieties are all integral algebraic varieties over \(\mathbb{C}\) and the singularities considered are on such varieties.
openaire   +1 more source

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