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BLOWING UP IN THE CATEGORY OF FORMAL COMPLEX SPACES(Real Singularities and Real Algebraic Geometry)
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Algebraic Geometry and Singularities
1996I Resolution of Singularities.- Desingularisation en dimension 3 et caracteristique p.- 1 Differentes notions de desingularisation.- 2 Premiere reduction.- 3 Deuxieme reduction, construction d'un modele projectif.- 4 Troisieme reduction, birationnel devient projectif.- 5 Final: Morphisme projectif birationnel devient desingularisation.- Sur l'espace ...
A. Campillo, L. N. Macarro
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Singularities in Algebraic and Analytic Geometry
, 2000Factoring the Jacobian by S. S. Abhyankar and A. Assi Weak normalization and weak subintegral closure by M. A. Vitulli Integral dependence and weak subintegrality by L. G. Roberts Singularities and direct-sum decompositions by R. Wiegand Valuations in algebra and geometry by S. D.
Caroline G. Melles, R. Michler
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Algebraic geometry of singular learning machines and symmetry of generalization and training errors
Neurocomputing, 2005A lot of hierarchical learning machines such as neural networks and normal mixtures are singular learning machines. In such a learning machine, the likelihood function cannot be approximated by any quadratic form, resulting that the conventional statistical theory does not hold.
Sumio Watanabe
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Recent advances in algebraic geometry and Bayesian statistics
Information Geometry, 2022This article is a review of theoretical advances in the research field of algebraic geometry and Bayesian statistics in the last two decades. Many statistical models and learning machines which contain hierarchical structures or latent variables are ...
Sumio Watanabe
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Machine learning detects terminal singularities
Neural Information Processing Systems, 2023Algebraic varieties are the geometric shapes defined by systems of polynomial equations; they are ubiquitous across mathematics and science. Amongst these algebraic varieties are Q-Fano varieties: positively curved shapes which have Q-factorial terminal ...
Tom Coates, A. Kasprzyk, Sara Veneziale
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, 2023
The first book on the explicit birational geometry of complex algebraic threefolds arising from the minimal model program, this text is sure to become an essential reference in the field of birational geometry. Threefolds remain the interface between low
M. Kawakita
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The first book on the explicit birational geometry of complex algebraic threefolds arising from the minimal model program, this text is sure to become an essential reference in the field of birational geometry. Threefolds remain the interface between low
M. Kawakita
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Elliptic Leading Singularities and Canonical Integrands.
Physical Review LettersIn the well-studied genus zero case, bases of d log integrands with integer leading singularities define Feynman integrals that automatically satisfy differential equations in canonical form. Such integrand bases can be constructed without input from the
Ekta Chaubey, V. Sotnikov
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Singularities of algebraic subvarieties and problems of birational geometry
Proceedings of the Steklov Institute of Mathematics, 2009The paper under review gives an account on how a method of estimating multiplicities of singularities on an algebraic variety can be applied to the problem of describing birational maps of rationally connected varieties. A variety is \textit{rationally connected} if any two general points on it can be joined by a rational curve.
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On the Geometry and Optimization of Polynomial Convolutional Networks
International Conference on Artificial Intelligence and StatisticsWe study convolutional neural networks with monomial activation functions. Specifically, we prove that their parameterization map is regular and is an isomorphism almost everywhere, up to rescaling the filters.
Vahid Shahverdi +2 more
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