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20042023
most citedStability and instability properties of rotating Bose-Einstein condensates

39 citations · 153 across the 14 of their papers we have counts for

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7 papers · 1 filter

math-ph2020★ 1 cited

Essential self-adjointness of symmetric first-order differential systems and confinement of Dirac particles on bounded domains in

Gheorghe Nenciu, Irina Nenciu, Ryan Obermeyer

We prove essential self-adjointness of Dirac operators with Lorentz scalar potentials which grow sufficiently fast near the boundary of the spatial domain $Ω\subset\mat…

math-ph2018

On essential self-adjointness for first order differential operators on domains in

Gheorghe Nenciu, Irina Nenciu

We consider general symmetric systems of first order linear partial differential operators on domains , and we seek sufficient conditions on the coefficients…

math-ph2016

Drift-diffusion equations on domains in : essential self-adjointness and stochastic completeness

Gheorghe Nenciu, Irina Nenciu

We consider the problem of quantum and stochastic confinement for drift-diffusion equations on domains . We obtain various sufficient conditions on the behav…

math-ph2011★ 2 cited

The periodic defocusing Ablowitz-Ladik equation and the geometry of Floquet CMV matrices

Luen-Chau Li, Irina Nenciu

In this work, we show that the periodic defocusing Ablowitz-Ladik equation can be expressed as an isospectral deformation of Floquet CMV matrices. We then introduce a Poisson Lie g…

math-ph2010★ 4 cited

On essential self-adjointness for magnetic Schroedinger and Pauli operators on the unit disc in R^2

Gh. Nenciu, I. Nenciu

We study the question of magnetic confinement of quantum particles on the unit disk $\ID$ in $\IR^2$, i.e. we wish to achieve confinement solely by means of the growth of the magne…

math-ph2005★ 17 cited

CMV matrices in random matrix theory and integrable systems: a survey

Irina Nenciu

We present a survey of recent results concerning a remarkable class of unitary matrices, the CMV matrices. We are particularly interested in the role they play in the theory of ran…