Results 31 to 40 of about 1,001 (184)
Milnor Number of Weighted-Le-Yomdin Singularities [PDF]
International Mathematics Research Notices, 2010 At the beginning of the seventies, O. Zariski proposed several problems related with the (embedded) topology of a germ of a n-dimensional hypersurface singularity defined by the zero locus of a germ of a complex analytic function. The second one was roughly stated as "if two analytic hypersurface germs are topologically equivalent then their tangent ...
E. A. Bartolo +3 more
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From Milnor number to the Lê\'s Milnor number
, 2011 Neste trabalho,apresentamos um breve compêndio sobre o estudo topológico das fibras de Milnor. Abordamoso caso clássico, estudado por J. Milnor, e a generalização apresentada por Lê D. T.
Camila Mariana Ruiz +1 more
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On Milnor and Tjurina Numbers of Foliations
Bulletin of the Brazilian Mathematical Society, New Series39 pages, 3 ...
Arturo Fernández-Pérez +2 more
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The Journal of Finance, Volume 81, Issue 3, Page 1321-1375, June 2026.ABSTRACT We develop a unified theory of blockholder governance and the voting premium in a setting without takeovers or controlling shareholders. A voting premium emerges when a minority blockholder can influence shareholder composition by accumulating votes and buying shares from dissenting shareholders.
DORON LEVIT, NADYA MALENKO, ERNST MAUG
wiley +1 more source
On the Milnor fibres of initial forms of topologically equivalent holomorphic functions
Bulletin of the London Mathematical Society, Volume 58, Issue 6, June 2026.Abstract Budur, Fernández de Bobadilla, Le, and Nguyen in 2022 conjectured that if two germs of holomorphic functions are topologically equivalent, then the Milnor fibres of their initial forms are homotopy equivalent. In this paper, we give an affirmative answer to this conjecture in the case of plane curves.
José Edson Sampaio
wiley +1 more source
Finite jumps in Milnor number imply vanishing folds
, 1983 Let { X t } \left \{ {{X_t}} \right \} be a family of isolated hypersurface singularities in which the Milnor number is not constant.
Donal B. O’Shea
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Hodge theory of abelian covers of algebraic varieties
Forum of Mathematics, SigmaMotivated by classical Alexander invariants of affine hypersurface complements, we endow certain finite dimensional quotients of the homology of abelian covers of complex algebraic varieties with a canonical and functorial mixed Hodge structure (MHS ...
Eva Elduque, Moisés Herradón Cueto
doaj +1 more source
Rickard's derived Morita theory: Review and outlook
Journal of the London Mathematical Society, Volume 113, Issue 6, June 2026.Abstract We survey the main results in Jeremy Rickard's seminal papers ‘Morita theory for derived categories’ and ‘Derived equivalences and derived functors’. These papers catalysed the later development of the Morita theory of (enhanced) compactly generated triangulated categories by Keller in the algebraic setting and by Schwede and Shipley in the ...
Gustavo Jasso +2 more
wiley +1 more source
A Number Field Extension of a Question of Milnor
, 2015 Milnor formulated a conjecture about rational linear independence of some special Hurwitz zeta values. The second and third authors along with Ram Murty studied this conjecture and suggested an extension of Milnor’s conjecture.
S. Gun +5 more
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