Results 121 to 130 of about 21,780 (149)

Radius exponent in elastic and rigid arterial models optimized by the least energy principle. [PDF]

Physiol Rep, 2014
Nakamura Y, Awa S.
europepmc   +1 more source

The cardiovascular changes underlying a low cardiac output with exercise in patients with type 2 diabetes mellitus. [PDF]

Front Physiol
Lav Madsen P, Sejersen C, Nyberg M, Sørensen MH, Hellsten Y, Gaede P, Bojer AS.   +6 more
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Probability density and information entropy of machine learning derived intracranial pressure predictions. [PDF]

PLoS One
Abdul-Rahman A, Morgan W, Vukmirovic A, Yu DY.   +3 more
europepmc   +1 more source

Community-driven strategies for primary health care resilience in response to shocks in Latin America and the Caribbean: a scoping review and expert consultation. [PDF]

Lancet Reg Health Am
Houghton N, Bascolo E, Zavaleta C, Flores W, Kain MC, Vance Mafla CI, Haggerty J.   +6 more
europepmc   +1 more source

THE MILNOR NUMBER FOR CURVES ON TORIC SURFACES

, 1985
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Milnor Number and Milnor Classes

2009
Both Schwartz–MacPherson and Fulton–Johnson classes generalize Chern classes to the case of singular varieties. It is known that for local complete intersections with isolated singularities, the 0-degree SM and FJ classes differ by the local Milnor numbers [149] and all other classes coincide [155].
Jean-Paul Brasselet, José Seade, Tatsuo Suwa   +2 more
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Milnor numbers of nonisolated saito singularities

Functional Analysis and Its Applications, 1987
It is shown that Milnor numbers of a quasihomogeneous Saito singularity can be calculated by investigating the cohomology groups of a complex on certain affine space.
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On Milnor's triple linking number

Comptes Rendus de l'Académie des Sciences - Series I - Mathematics, 1997
Summary: We define an operation of summation of 3 knots along a \(Y\)-graph, similar to the band sum of 2 components. Starting from the second degree Vassiliev knot invariant, we obtain, by means of \(Y\)-summation, Milnor's triple linking number \(\overline \mu_{123}\).
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Equivariant Milnor Numbers and Invariant Morse Approximations

Journal of the London Mathematical Society, 1985
Let G be a finite group, V an orthogonal complex representation of G and f: (V,0)\(\to {\mathbb{C}}\) the germ of a G-invariant holomorphic function with an isolated critical point. This paper proves that there is a deformation of a representative of f, through invariant functions, in which the generic fibre has only non-degenerate (or Morse) critical ...
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Bounding Poincaré‐Hopf indices and Milnor numbers

Mathematische Nachrichten, 2005
AbstractWe use Mather's finite determinacy theory and Baum‐Bott's theorem to give sharp bounds for the Poincaré‐Hopf index of a germ of homolorphic vector field with an isolated zero. (© 2005 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)
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