(1) I. Beltita, D. Beltita, On the differentiable vectors for contragredient representations.
C. R. Math. Acad. Sci. Paris. 351 (2013), no. 13{14, 513--516
http://www.sciencedirect.com/science/article/pii/S1631073X13001751

(2) I. Beltita, M. Mantoiu, Rieffel deformation and twisted crossed products. Int. Math.
Res. Notices. First published online October 19, 2012 doi:10.1093/imrn/rns231.
http://imrn.oxfordjournals.org/content/early/2012/10/19/imrn.rns231.short

(3) I. Beltita, D. Beltita, Faithful representations of innite-dimensional nilpotent Lie
algebras. Forum. Math. First published on line 10.1515/forum-2012-0085, September
2012.
http://www.degruyter.com/view/IJBK/ijbk20120624-7728?rskey=EYzUQM&result=1

(4) I. Beltita, D. Beltita, Algebras of symbols associated with the Weyl calculus for Lie
group representations. Monatsh. Math. 167 (2012), no. 1, 13-33.
http://link.springer.com/article/10.1007%2Fs00605-011-0329-x

(5) I. Beltita, D. Beltita, Modulation spaces of symbols for representations of nilpotent
Lie groups. Journal of Fourier Analysis and Applications 7 (2011), no. 2, 290-319.
http://link.springer.com/article/10.1007%2Fs00041-010-9143-4

(6) I. Beltita, D. Beltita, Continuity of magnetic Weyl calculus. Journal of Functional
Analysis 260 (2011), no. 7, 1944--1968.
http://www.sciencedirect.com/science/article/pii/S0022123611000127

(7) I. Beltita, D. Beltita, On differentiability of vectors in Lie group representations. J.
Lie Theory 21 (2011), no. 4, 771-785.
http://www.heldermann.de/JLT/JLT21/JLT214/jlt21028.htm


(8) I. Beltita, D. Beltita, Uncertainty principles for magnetic structures on certain coad-
joint orbits. Journal of Geometry and Physics 60 (2010), no. 1, 81-95.
http://www.sciencedirect.com/science/article/pii/S0393044009001624


(9) I. Beltita, D. Beltita, Magnetic pseudo-differential Weyl calculus on nilpotent Lie
groups. Annals of Global Analysis and Geometry 36 (2009), no. 3, 293-322.
http://link.springer.com/article/10.1007%2Fs10455-009-9166-8

(10) I. Beltita, A. Melin, The quadratic contribution to the backscattering transform in the
rotation invariant case. Inverse Problem and Imaging 4 (2010), no. 4, 619-630.
http://aimsciences.org/journals/displayArticles.jsp?paperID=5504

(11) I. Beltita, A. Melin, Analysis of the quadratic term in the backscattering transforma-
tion. Math. Scand. 105, no. 2 (2009), 218-234.
http://www.mscand.dk/issue.php?year=2009&volume=105&issue=2

(12) I. Beltita, A. Melin, Local smoothing for the backscattering transform. Commun.
Part. Diff. Equations 34 (2009), no. 1--3, 233-256.
http://www.tandfonline.com/doi/abs/10.1080/03605300902812384#.Ujg70T-IbIU