# INSTITUT DE MATHEMATIQUES DE BOURGOGNE

UMR 5584

## Prépublications

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Identifiant HAL de l’IMB = 50
Date de dépôt = 2016

## Articles syndiqués

• ### [hal-01308641] Towards a symplectic version of the Chevalley restriction theorem

1er mars, par Michael Bulois, Christian Lehn, Manfred Lehn, Ronan Terpereau
If (G,V) is a polar representation with Cartan subspace c and Weyl group W, it is shown that there is a natural morphism of Poisson schemes (c+c*)/W->(V+V*)///G. This morphism is conjectured to be an isomorphism of the underlying reduced varieties if (G,V) is visible. The conjecture is (...)
• ### [hal-01342210] An algebraic continuous time parameter estimation for a sum of sinusoidal waveform signals

26 janvier, par Rosane Ushirobira, Wilfrid Perruquetti, Mamadou Mboup
In this paper, a novel algebraic method is proposed to estimate amplitudes, frequencies, and phases of a biased and noisy sum of complex exponential sinusoidal signals. The resulting parameter estimates are given by original closed formulas, constructed as integrals acting as time-varying (...)
• ### [hal-01415050] Convergence foundations of topology

12 décembre 2016, par Szymon Dolecki, Frédéric Mynard,
[...]
• ### [hal-01415014] Affine-ruled varieties without the Laurent cancellation property

12 décembre 2016, par Adrien Dubouloz, Pierre-Marie Poloni
We describe a method to construct hypersurfaces of the complex affine n-space with isomorphic C*-cylinders. Among these hypersurfaces, we find new explicit counterexamples to the Laurent cancellation problem, that is, hypersurfaces that are nonisomorphic, although their C*-cylinders are (...)
• ### [hal-01414966] Normal forms and embeddings for power-log transseries

12 décembre 2016, par P. Mardešić, M. Resman, J.-P. Rolin, V. Županović
Dulac series are asymptotic expansions of first return maps in a neighborhood of a hyperbolic polycycle. In this article, we consider two algebras of power-log transseries (generalized series) which extend the algebra of Dulac series. We give a formal normal form and prove a formal embedding (...)

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