Differential spaces and singularities of space-time.
Buchner, Klaus (1997)
General Mathematics
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Displaying similar documents to “On the removal of subharmonic singularities of plurisubharmonic functions”
Differential spaces and singularities of space-time.
Simple Singularities in Positive Characteristic.
G.M. Greuel, H. Kröning (1990)
Mathematische Zeitschrift
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Constant Milnor Number Implies Constant Multiplicity for Quasihomogeneous Singularities.
Gert-Martin Greuel (1986)
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Singularities of eddy current problems
Martin Costabel, Monique Dauge, Serge Nicaise (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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We consider the time-harmonic eddy current problem in its electric formulation where the conductor is a polyhedral domain. By proving the convergence in energy, we justify in what sense this problem is the limit of a family of Maxwell transmission problems: Rather than a low frequency limit, this limit has to be understood in the sense of Bossavit [11]. We describe the singularities of the solutions. They are related to edge and corner singularities of certain problems for the scalar Laplace...
On the Monodromy Theorem for Isolated Hypersurface Singularities.
John Scherk (1980)
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The Picard group of the canonical resolution of a 3-dimensional simple singularity
Marko Roczeń (1988)
Banach Center Publications
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Arithmetical aspects of saturation of singularities
Antonio Campillo (1988)
Banach Center Publications
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Recognition of -singularities of functions.
Tari, Farid (1992)
Experimental Mathematics
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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.
Computing versal deformations.
Stevens, Jan (1995)
Experimental Mathematics
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Contact boundaries of hypersurface singularities and of complex polynomials
Clément Caubel, Mihai Tibăr (2003)
Banach Center Publications
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We survey some recent results concerning the behavior of the contact structure defined on the boundary of a complex isolated hypersurface singularity or on the boundary at infinity of a complex polynomial.