6 citations · 11 across the 10 of their papers we have counts for
11 papers
On Huang-Yin's Normal Form I
Valentin Burcea
It is formally constructed a normal form for a class of real-formal surfaces defined near a CR Singularity.
Special Classes of CR Singularities II
Valentin Burcea
It is constructed a Formal Normal Form for a Special Class of Real-Smooth Submanfolds in .
Special Classes of CR Singularities I
Valentin Burcea
It is proven an analogue of The Theorem of Moser according to an iterative normalization procedure depending on Generalized Fischer Decompositions.
Real-Smooth Hypersurfaces in
Valentin Burcea
It is constructed a formal normal form, using an iterative normalization procedure, for a large class of Real-Smooth Hypersurfaces in Complex Spaces.
CR Singularities and Generalizations of Moser's Theorem II
Valentin Burcea
Let a real-analytic manifold formally (holomorphically) equivalent to the following model \begin{equation*}w=z_{1}\overline{z}_{1}+\dots+z_{N}\overline{z}_{N}+λ_{1}\left(z_{1}^…
Formal Equivalences in
Valentin Burcea
There are solved standard problems related to Formal (Holomorphic) Segre preserving Mappings of non-trivial Real-Formal Hypersurfaces in .