Differential spaces and singularities of space-time.
Buchner, Klaus (1997)
General Mathematics
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Displaying similar documents to “The Picard group of the canonical resolution of a 3-dimensional simple singularity”
Differential spaces and singularities of space-time.
Simple Singularities in Positive Characteristic.
G.M. Greuel, H. Kröning (1990)
Mathematische Zeitschrift
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Infinitesimal deformations of quotient surface singularities
Kurt Behnke, Constantin Kahn, Oswald Riemenschneider (1988)
Banach Center Publications
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Constant Milnor Number Implies Constant Multiplicity for Quasihomogeneous Singularities.
Gert-Martin Greuel (1986)
Manuscripta mathematica
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Arithmetical aspects of saturation of singularities
Antonio Campillo (1988)
Banach Center Publications
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Computing versal deformations.
Stevens, Jan (1995)
Experimental Mathematics
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Two Dimensional Quotient Singularities Deform to Quotient Singularities.
Hélène Esnault, Eckart Viehweg (1985)
Mathematische Annalen
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Recognition of -singularities of functions.
Tari, Farid (1992)
Experimental Mathematics
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On Isolated Gorenstein Singularities.
Shihoko Ishii (1985)
Mathematische Annalen
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On the removal of subharmonic singularities of plurisubharmonic functions
E. M. Chirka (2003)
Annales Polonici Mathematici
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It is proved that any subharmonic function in a domain Ω ⊂ ℂⁿ which is plurisubharmonic outside of a real hypersurface of class C¹ is indeed plurisubharmonic in Ω.
On Plurigenera of Normal Isolated Singularities. I.
Kimio Watanabe (1980)
Mathematische Annalen
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Extreme plurisubharmonic singularities
Alexander Rashkovskii (2012)
Annales Polonici Mathematici
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A plurisubharmonic singularity is extreme if it cannot be represented as the sum of non-homothetic singularities. A complete characterization of such singularities is given for the case of homogeneous singularities (in particular, those determined by generic holomorphic mappings) in terms of decomposability of certain convex sets in ℝⁿ. Another class of extreme singularities is presented by means of a notion of relative type.
The jump of the Milnor number in the X 9 singularity class
Szymon Brzostowski, Tadeusz Krasiński (2014)
Open Mathematics
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The jump of the Milnor number of an isolated singularity f 0 is the minimal non-zero difference between the Milnor numbers of f 0 and one of its deformations (f s). We prove that for the singularities in the X 9 singularity class their jumps are equal to 2.
On classification of real singularities.
T.-C. Kuo (1985)
Inventiones mathematicae
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