On some classes of nilpotent Leibniz algebras.
Ayupov, Sh.A., Omirov, B.A. (2001)
Sibirskij Matematicheskij Zhurnal
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Displaying similar documents to “Resolutions of singularities of varieties of Lie algebras of dimensions 3 and 4.”
On some classes of nilpotent Leibniz algebras.
Polynomial identities in smash products.
Bahturin, Yuri, Petrogradsky, Victor (2002)
Journal of Lie Theory
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The forms and representations of the Lie algebra .
Yushchenko, A. V. (2002)
Sibirskij Matematicheskij Zhurnal
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Determination of endomorphisms of free metabelian Lie algebras.
Chirkov, I.V., Shevelin, M.A. (2000)
Siberian Mathematical Journal
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Homogeneous models and generic extensions.
Kudajbergenov, K.Zh. (2000)
Siberian Mathematical Journal
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Transverse Hausdorff dimension of codim-1 C2-foliations
Takashi Inaba, Paweł Walczak (1996)
Fundamenta Mathematicae
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The Hausdorff dimension of the holonomy pseudogroup of a codimension-one foliation ℱ is shown to coincide with the Hausdorff dimension of the space of compact leaves (traced on a complete transversal) when ℱ is non-minimal, and to be equal to zero when ℱ is minimal with non-trivial leaf holonomy.
Ideals of free metabelian Lie algebras and primitive elements.
Chirkov, I.V., Shevelin, M.A. (2001)
Sibirskij Matematicheskij Zhurnal
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On estimates for spectral projections of perturbed selfadjoint operators.
Uskova, N.B. (2000)
Sibirskij Matematicheskij Zhurnal
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On homotopes of Novikov algebras.
Sereda, V. A., Filippov, V. T. (2002)
Sibirskij Matematicheskij Zhurnal
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On generation of sporadic simple groups by three involutions, two of which commute.
Mazurov, V. D. (2003)
Sibirskij Matematicheskij Zhurnal
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On some properties of solutions of second-order linear functional differential equations.
Kiguradze, I. (1994)
Georgian Mathematical Journal
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Hyperspaces of two-dimensional continua
Michael Levin, Yaki Sternfeld (1996)
Fundamenta Mathematicae
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Let X be a compact metric space and let C(X) denote the space of subcontinua of X with the Hausdorff metric. It is proved that every two-dimensional continuum X contains, for every n ≥ 1, a one-dimensional subcontinuum with . This implies that X contains a compact one-dimensional subset T with dim C (T) = ∞.