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20112022
most citedApplications of differential algebra for computing Lie algebras of infinitesimal CR-automorphisms

3 citations · 5 across the 5 of their papers we have counts for

collaborators

7 papers

math.DG2022

Normal forms, moving frames, and differential invariants for nondegenerate hypersurfaces in C^2

Peter J. Olver, Masoud Sabzevari, Francis Valiquette

We use the method of equivariant moving frames to revisit the problem of normal forms and equivalence of nondegenerate real hypersurfaces M \subset C^2 under the pseudo-group actio…

math.CV2020

Convergent normal forms for five dimensional totally nondegenerate CR manifolds in C^4

Masoud Sabzevari

Applying the equivariant moving frames method, we construct convergent normal forms for real-analytic 5-dimensional totally nondegenerate CR submanifolds of C^4. These CR manifolds…

math.CV2018

On the maximum conjecture

Masoud Sabzevari

We verify the maximum conjecture on the rigidity of totally nondegenerate model CR manifolds in the following two cases: (i) for all models of CR dimension one (ii) for the so-call…

math.CV2018

On the geometric order of totally nondegenerate CR manifolds

Masoud Sabzevari, Andrea Spiro

A CR manifold , with CR distribution , is called {\it totally nondegenerate of depth } if: (a) the complex tangent space

math.DG2017

The rigidity of totally nondegenerate model CR manifolds

Masoud Sabzevari, Amir Hashemi

In this paper, we prove that every real analytic totally nondegenerate model CR manifold of length >= 3 has rigidity. This result was actually conjectured before by Valerii Belosha…

math.RA20123 cited

Applications of differential algebra for computing Lie algebras of infinitesimal CR-automorphisms

Masoud Sabzevari, Amir Hashemi, Benyamin M. -Alizadeh +1

We perform detailed computations of Lie algebras of infinitesimal CR-automorphisms associated to three specific model real analytic CR-generic submanifolds in C^9 by employing diff…