I. Bejenaru

发表

Global existence and uniqueness of Schrödinger maps in dimensions d... 4

Carlos E. Kenig, Alexandru D. Ionescu, C. Kenig, 2007 .

On Schrödinger maps

I. Bejenaru, Ioan Bejenaru, 2008 .

Global Schrödinger maps

C. Kenig, A. Ionescu, D. Tataru, 2008 .

Large data local solutions for the derivative NLS equation

D. Tataru, I. Bejenaru, 2006, math/0610092.

www.econstor.eu The political economics of not paying taxes

T. Persson, Anne Boschini, Mats R. Persson, 2003 .

Large data local solutions for the derivative NLS equation

D. Tataru, I. Bejenaru, 2006, math/0610092.

The multilinear restriction estimate: a short proof and a refinement

I. Bejenaru, 2016, 1601.03336.

LOW REGULARITY SOLUTIONS FOR A 2D QUADRATIC NONLINEAR SCHR¨ODINGER EQUATION

I. Bejenaru, D. Silva, 2008 .

Low regularity solutions for a 2D quadratic non-linear Schr\

I. Bejenaru, D. Silva, 2006, math/0609241.

Global Schr\"{o}dinger maps

C. Kenig, A. Ionescu, D. Tataru, 2008, 0807.0265.

Global existence and uniqueness of Schr\"{o}dinger maps in dimensions $d\geq 4$

C. Kenig, A. Ionescu, I. Bejenaru, 2006, math/0607579.

Global results for Schr\"odinger Maps in dimensions $n \geq 3$

I. Bejenaru, 2006, math/0605315.

On Schr\"odinger Maps

I. Bejenaru, 2006, math/0604255.

Quadratic Nonlinear Derivative Schr\"odiger Equations - Part 1

I. Bejenaru, 2005, math/0512041.

Global Wellposedness in the Energy Space for the Maxwell-Schrödinger System

D. Tataru, I. Bejenaru, 2007, 0712.0098.

An Abstract Approximate Controllability Result and Applications to Elliptic and Parabolic Systems with Dynamic Boundary Conditions

I. I. Vrabie, I. Bejenaru, J. I. Díaz, 2001 .

Well-posedness and scattering for the Zakharov system in four dimensions

Kenji Nakanishi, Zihua Guo, Sebastian Herr, 2015, 1504.01073.

Global Schrödinger maps in dimensions $d≥ 2$: Small data in the critical Sobolev spaces

Carlos E. Kenig, Daniel Tataru, Alexandru D. Ionescu, 2011 .

A codimension-two stable manifold of near soliton equivariant wave maps

D. Tataru, I. Bejenaru, J. Krieger, 2011, 1109.3129.

On the 2D Zakharov system with L2 Schrödinger data

J. Holmer, S. Herr, D. Tataru, 2008, 0811.3047.

On the 2 d Zakharov system with L 2 Schrödinger data

J. Holmer, S. Herr, D. Tataru, 2009 .

ON THE INITIAL VALUE PROBLEM FOR THE ZAKHAROV SYSTEM IN 2

J. Holmer, S. Herr, D. Tataru, 2009 .

Convolutions of singular measures and applications to the Zakharov system

S. Herr, I. Bejenaru, 2010, 1009.3250.

Near soliton evolution for equivariant Schroedinger Maps in two spatial dimensions

Daniel Tataru, D. Tataru, I. Bejenaru, 2010, 1009.1608.

Sharp well-posedness and ill-posedness results for a quadratic non-linear Schr

T. Tao, I. Bejenaru, 2005, math/0508210.

The Almost Optimal Multilinear Restriction Estimate for Hypersurfaces with Curvature: The Case of n-1 Hypersurfaces in ℝn

I. Bejenaru, 2020, International Mathematics Research Notices.

REMARK ON THE PAPER “SHARP WELL-POSEDNESS AND ILL-POSEDNESS RESULTS FOR A QUADRATIC NON-LINEAR SCHRÖDINGER EQUATION” BY I. BEJENARU AND T. TAO

T. Tao, I. Bejenaru, I. BEJENARU, 2010 .

Equivariant schrödinger maps in two spatial dimensions

C. Kenig, A. Ionescu, D. Tataru, 2011, 1112.6122.

Global Results for Schrödinger Maps in Dimensions n ≥ 3

I. Bejenaru, 2008 .

A convolution estimate for two-dimensional hypersurfaces

S. Herr, D. Tataru, I. Bejenaru, 2008, 0809.5091.

Equivariant Schrödinger maps in two spatial dimensions: The $\mathbb{H}^{2}$ target

C. Kenig, A. Ionescu, D. Tataru, 2012, 1212.2566.

The Cubic Dirac Equation: Small Initial Data in $${{H^{\frac{1}{2}}} (\mathbb{R}^{2}}$$H12(R2)

S. Herr, I. Bejenaru, 2015, 1501.06874.

The Cubic Dirac Equation: Small Initial Data in $${H^1(\mathbb{R}^3)}$$H1(R3)

S. Herr, I. Bejenaru, 2013, 1310.5280.

On global well-posedness and scattering for the massive Dirac-Klein-Gordon system

S. Herr, I. Bejenaru, 2014, 1409.1778.

Smart city: A critical assessment of the concept and its implementation in Romanian urban strategies

A. Bănică, G. Pascariu, I. Bejenaru, 2022, Journal of Urban Management.

Equivariant Schr\"odinger Maps in two spatial dimensions

C. Kenig, A. Ionescu, D. Tataru, 2011 .

On the Stability of Certain Spin Models in 2+1 Dimensions

C. Kenig, A. Ionescu, I. Bejenaru, 2009, 0906.1312.