Conformal vector fields on lcK manifolds
(in
collaboration with Andrei
Moroianu), to appear in Math. Res. Lett.
Available on arXiv.
Metric connections with parallel twistor-free torsion
(in
collaboration with Andrei
Moroianu),
Internat. J. Math.- Special Issue in Honor of the 110th Anniversary of Late Professor S. S. Chern. Vol. 32, No. 12 (2021) 2140011.
Available on arXiv.
An Obata-type characterization of
doubly-warped product Kähler manifolds
(in
collaboration with Nicolas
Ginoux, Georges
Habib and Uwe
Semmelmann),
Münster J. Math. 14 (2021), no. 2, 295 - 321. Available on arXiv.
An Obata-type characterisation of Calabi
metrics on line bundles
(in collaboration with Nicolas
Ginoux, Georges
Habib and Uwe
Semmelmann),
North-West. Eur. J. Math. 6 (2020), 119 - 136.
Available on arXiv.
Closed 1-forms and twisted cohomology
(in
collaboration with Andrei
Moroianu),
J. Geom. Anal. 31 (8), 8334 - 8346 (2021).
Available on arXiv.
LCK structures with holomorphic Lee vector
field on Vaisman-type manifolds
(in
collaboration with Farid
Madani and Andrei
Moroianu),
Geom
Dedicata
213 (1), 251-266 (2021).
Available on arXiv.
On Weyl-reducible conformal manifolds and
lcK structures
(in
collaboration with Farid
Madani and Andrei
Moroianu),
Rev. Roumaine Math. Pures Appl. - Special Issue dedicated to V. Brinzanescu 65, No.3 (2020), 303 - 309.
Available on arXiv.
Conformally related Kähler metrics and
the holonomy of lcK manifolds
(in collaboration with
Farid
Madani and Andrei
Moroianu),
J.
Eur. Math. Soc. Volume 22, Issue 1 (2020), 119 - 149.
Available on arXiv.
On toric locally conformally Kähler
manifolds
(in collaboration with Farid
Madani and Andrei
Moroianu),
Ann.
Global Anal. Geom. 51 (2017), 401 - 417. Available on arXiv.
S^1-equivariant Yamabe invariant of
3-manifolds
(in collaboration with Bernd
Ammann and Farid
Madani),
Int.
Math. Res. Notices 20 (2016), 1 - 19. Available on arXiv.
Toric Vaisman manifolds, J.
Geom. Phys. 107 (2016), 149 - 161.
Available on arXiv.
Eigenvalue estimates of the spin^c Dirac
operator and harmonic forms on Kähler-Einstein manifolds
(in collaboration with Roger
Nakad), SIGMA
11 (2015), 54 - 68. Available on arXiv.
Homogeneous Almost Quaternion-Hermitian
Manifolds
(in collaboration with Andrei
Moroianu and Uwe
Semmelmann),
Math.
Ann. 357 (2013), 1205 - 1216. Available on arXiv.
Higher Rank Homogeneous Clifford
Structures (in collaboration with Andrei
Moroianu),
J.
London Math. Soc. 87 (2013), 384 - 400. Available on arXiv.
Kählerian Twistor Spinors,
Math.
Z., Volume 268, Issue 1 (2011), 223 - 255. Available on
arXiv.
Remarks on the Product of Harmonic Forms
(in collaboration with Liviu
Ornea),
Pacific
J. Math. 250 (2011), 353 - 363. Available on arXiv.
A New Proof of Branson's Classification of
Elliptic Generalized Gradients,
Manuscripta
Math. 136, No.1-2 (2011), 65 - 81. Available on arXiv.
A Note on the
Conformal Invariance of G-Generalized Gradients,
Internat.
J. Math., 22, Issue 11 (2011), 1561 - 1583. Available on
arXiv.
A Representation-Theoretical Proof of
Branson's Classification of Elliptic Generalized
Gradients,
Differential
Geom. Appl., Volume 29, Supplement 1 (2011), S188 - S195 .
On Formal Riemannian Metrics,
Analele
Stiintifice ale Universitatii Ovidius Constanta, Seria
Matematica, vol XX, fasc. 2 (2012), 131 -- 144,
10th
International Workshop on Differential Geometry and its
Applications, Constanţa.
Special Geometric
Structures on Riemannian Manifolds [pdf],
Habilitation
Thesis, University of Regensburg, 2016.
Generalized Gradients of G-Structures and
Kählerian Twistor Spinors [pdf],
Ph.D. Thesis, University of Cologne, 2009.
Generalized
Gradients of G-Structures and Kählerian Twistor Spinors,
Softcover, A5, (180 pages), Verlag Dr. Hut, München, 2009.
Extremal
Metrics on Sasakian Manifolds, (in Romanian) [pdf], Abstract in English [pdf],
Master Thesis, Scoala Normala
Superioara Bucuresti (SNSB), 2006.
The Geometry of Self-Dual Kähler
Surfaces, (in Romanian) [pdf],
Outline in English [pdf],
Diploma Thesis, Faculty of Mathematics and Computer Science,
University of Bucharest, 2005.
Note: the files which can be downloaded here are
the preprints and they may differ from the published versions.
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