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About Romanian reintegration grants

 

 

 

 

1. Liviu I. Ignat, Julio D. Rossi,A nonlocal convection–diffusion equation, Journal of Functional Analysis 251 (2007) 399–437, PDF
2. Liviu I. Ignat,  Enrique Zuazua, Convergence of a two-grid method algorithm for the control of the wave equation, accepted in Journal of European Mathematical Society, PDF
3. Liviu I. Ignat, Julio D. Rossi, Asymptotic behaviour for a nonlocal diffusion equation on a lattice, accepted in ZAMP, PDF

4. Liviu I. Ignat, Global Strichartz estimates for approximations of the Schrödinger equation, Asymptotic Analysis, 52(1-2) (2007), 37-51, PDF

5. Liviu I. Ignat,  Fully discrete schemes for the Schrödinger equation. Dispersive properties. Mathematical Models and Methods in Applied Sciences, Vol. 17, No. 4 (2007) 567-591, PDF

6. Liviu I. Ignat, Enrique Zuazua, Dispersive properties of numerical schemes for nonlinear Schrödinger equations,  FoCM Proceedings, 2005, Santander, Cambridge University Press, PDF

7. Liviu I. Ignat, Qualitative properties of a numerical scheme for the heat equation,  Proceedings of ENUMATH 2005, Springer Verlag,PDF

8. Liviu I. Ignat, Enrique Zuazua, A two grid approximation scheme for nonlinear Schrödinger equations: Dispersive properties and convergence, C. R. Acad. Sci. Paris, Ser. I 341 (2005) 381–386, PDF

9. Liviu I. Ignat, Enrique Zuazua,  Dispersive properties of a viscous numerical scheme for the Schrödinger equation,  C. R. Acad. Sci. Paris, Ser. I 340 (2005) 529–534, PDF

10. Ignat, L; Lefter, C.; Radulescu, V. D., Minimization of the renormalized energy in the unit ball of  R^2, 2000, PDF

1. Liviu I. Ignat, Enrique Zuazua, Numerical schemes for the nonlinear Schrödinger Equation, submited to SIAM JNA, PDF