Baldare A. The index of families of projective operators, Annals of K-Theory 8-3 (2023), 285--330. doi: 10.2140/akt.2023.8.285. version publiée, arXiv
Baldare A., Benameur M.-T., Nistor V. Chern-Connes-Karoubi character isomorphisms and algebras of symbols of pseudodifferential operators Proceedings of Symposia in Pure Mathematics, Cyclic Cohomology at 40: Achievements and Future Prospects (2023). preprint
Baldare A., Nazaikinskii V.E., Savin A.Yu., Schrohe E. C*-algebras of transmission problems and elliptic boundary value problems with shift operators Math. Notes, 111:5 (2022), 701-721 (English version), Mat. Zametki 111:5 (2022), 692-716 (Russian version). published version, Russian version, English version
Baldare A. A general Simonenko local principle and Fredholm condition for isotypical components Results in Mathematics, 77:121 (2022). arXiv, published version
Baldare A., Côme R., Nistor V. Fredholm conditions for operators invariant with respect to compact Lie group actions, Comptes Rendus. Mathématique, 359(9), 1135-1143 (2021). published version
Baldare A., Côme R., Lesch M., Nistor V. Fredholm conditions for restrictions of invariant pseudodifferential operators to isotypical components, Münster J. of Math Münster J. Math, 14, 403–443 (2021). MJM published version
Baldare A., Benameur M.-T. The index of leafwise G-transversally elliptic operators on foliations, J. Geometry and Physics, 163 (2021), 104128. doi: 10.1016/j.geomphys.2021.104128. arXiv
Baldare A., Côme R., Lesch M., Nistor V. Fredholm conditions for invariant operators: finite abelian groups and boundary value problems , J. Operator Theory, 85 (2021), 229-256. doi: 10.7900/jot.2019feb26.2270. arXiv
Baldare A. The index of G-transversally elliptic famillies I, J. Noncommut. Geom. 14 (2020), 1129-1169. doi: 10.4171/JNCG/389. arXiv
Baldare A. The index of G-transversally elliptic famillies II, J. Noncommut. Geom. 14 (2020), 1171-1207. doi: 10.4171/JNCG/390. arXiv
Baldare A. Théorie de l'indice pour les familles d'opérateurs $G$ transversalement elliptiques (2018). HAL