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Identifiability of Phylogenetic Level-2 Networks under the Jukes-Cantor Model
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Algebraic cycles and Beauville’s involution
European Journal of Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Decomposability of Reflexive Cycle Algebras
Journal of the London Mathematical Society, 1995We give, for each \(n\geq 3\), an example of a reflexive operator algebra \({\mathcal A}_ n\) with the following properties: (i) each finite rank operator with rank less than \(n-1\) is the sum of rank-one operators in \({\mathcal A}_ n\), and (ii) there is an operator of rank \(n-1\) in \({\mathcal A}_ n\) which is not the sum of rank-one operators in
Harrison, K. J., Mueller, U. A.
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2000
We collect several basic properties of algebraic cycle complexes defined by Bloch, Friedlander, Suslin and Voevodsky, like moving lemmas, localization, homotopy invariance and Mayer-Vietoris exact sequences. We also explain a generalization of the theorem of Nesterenko/Suslin/Totaro from fields to smooth, semilocal algebras of geometric type over an ...
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We collect several basic properties of algebraic cycle complexes defined by Bloch, Friedlander, Suslin and Voevodsky, like moving lemmas, localization, homotopy invariance and Mayer-Vietoris exact sequences. We also explain a generalization of the theorem of Nesterenko/Suslin/Totaro from fields to smooth, semilocal algebras of geometric type over an ...
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Algebraic Systems of Positive Cycles in an Algebraic Variety
American Journal of Mathematics, 1950Ein \(d\)-dimensionaler \glqq Zykel\grqq{} (Divisor) auf einer algebraischen Mannigfaltigkeit \(U\) in einem projektiven Raum \(S_m\) wird nach \textit{A. Weil} [Foundation of algebraic geometry. New York: American Mathematical Society (1946; Zbl 0063.08198; Zbl 0168.18701), p.
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Optimal v-cycle algebraic multilevel preconditioning
Numerical Linear Algebra with Applications, 1998This paper deals with the iterative solution of large sparse symmetric positive (non-negative) definite linear systems arising from the discretization of second order elliptic partial differential equations. The author considers algebraic multilevel preconditioning methods based on the recursive use of a \(2\times 2\) block incomplete factorization ...
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Algebraic Equivalence and Homology Classes of Real Algebraic Cycles
Mathematische Nachrichten, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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International Journal of Bifurcation and Chaos
In the qualitative theory of differential equations in the plane [Formula: see text], one of the most difficult objects to study is the existence of limit cycles. Here, we summarize some results and open problems on the algebraic limit cycles of the planar polynomial differential systems.
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In the qualitative theory of differential equations in the plane [Formula: see text], one of the most difficult objects to study is the existence of limit cycles. Here, we summarize some results and open problems on the algebraic limit cycles of the planar polynomial differential systems.
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