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Equivariant motivic integration and proof of the integral identity conjecture for regular functions 

Le, Q.; Nguyen, H.D. (2019-12-02)
We develop Denef-Loeser’s motivic integration to an equivariant version and use it to prove the full integral identity conjecture for regular functions. In comparison with Hartmann’s work, the equivariant Grothendieck ...
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Topological invariants of plane curve singularities: Polar quotients and Lojasiewicz gradient exponents 

Nguyen, H.D.; Pham, T.-S.; Hoàng, P.-D (2019-10-21)
In this paper, we study polar quotients and Łojasiewicz exponents of plane curve singularities, which are not necessarily reduced. We first show that, for complex plane curve singularities, the set of polar quotients is a ...
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Right unimodal and bimodal singularities in positive characteristic 

Nguyen, H.D. (2017-08-07)
The problem of classification of real and complex singularities was initiated by Arnol'd in the sixties who classified simple, unimodal and bimodal singularities w.r.t. right equivalence. The classification of simple ...
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Euler reflexion formulas for motivic multiple zeta functions 

Thuong, L.Q.; Nguyen, H.D. (2017-05-14)
We introduce a new notion of $\boxast$-product of two integrable series with coefficients in distinct Grothendieck rings of algebraic varieties, preserving the integrability of and commuting with the limit of rational ...

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Author
Nguyen, H.D. (4)
Hoàng, P.-D (1)Le, Q. (1)Pham, T.-S. (1)Thuong, L.Q. (1)SubjectClassification of singularities, Modality, Normal forms (1)Equivariant motivic integration, motivic zeta function, motivic Milnor fibers, integral identity conjecture (1)Plane curve singularity, polar curve, polar quotient, Łojasiewicz exponent, Newton polygonNewton–Puiseux root, topological invariant (1)... másFecha2019 (2)2017 (2)

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