Articles dans des revues avec comité de lecture (18)
  1. 1. Premoselli, B., & Robert, F. (2025). One-bubble nodal blow-up for asymptotically critical stationary Schrödinger-type equations. Journal of functional analysis, 288(6), 110808. doi:10.1016/j.jfa.2024.110808
  2. 2. Bonheure, D., Casteras, J.-B., & Premoselli, B. (2024). Classification of radial blow-up at the first critical exponent for the Lin–Ni–Takagi problem in the ball. Mathematische Annalen. doi:10.1007/s00208-024-02888-8
  3. 3. Premoselli, B. (2024). A Priori Estimates for Finite-Energy Sign-Changing Blowing-Up Solutions of Critical Elliptic Equations. International mathematics research notices, 2024(6), 5212-5273. doi:10.1093/imrn/rnad237
  4. 4. Premoselli, B., & Vétois, J. (2022). Sign-changing blow-up for the Yamabe equation at the lowest energy level. Advances in mathematics, 410, 108769. doi:10.1016/j.aim.2022.108769
  5. 5. Premoselli, B., & Vétois, J. (2022). Stability and instability results for sign-changing solutions to second-order critical elliptic equations. Journal de mathématiques pures et appliquées, 167, 257-293. doi:10.1016/j.matpur.2022.09.007
  6. 6. Premoselli, B. (2022). Towers of Bubbles for Yamabe-Type Equations and for the Brézis–Nirenberg Problem in Dimensions n≥ 7. The Journal of geometric analysis, 32(3), 73. doi:10.1007/s12220-021-00836-5
  7. 7. Premoselli, B. (2021). Einstein-Lichnerowicz type singular perturbations of critical nonlinear elliptic equations in dimension 3. Discrete and continuous dynamical systems, 41(11), 5087-5103. doi:10.3934/dcds.2021069
  8. 8. Fine, J., & Premoselli, B. (2020). Examples of compact Einstein four-manifolds with negative curvature. Journal of the American Mathematical Society.
  9. 9. Premoselli, B., & Vétois, J. (2019). Compactness of sign-changing solutions to scalar curvature-type equations with bounded negative part. Journal of differential equations, 266(11), 7416-7458. doi:10.1016/j.jde.2018.12.002
  10. 10. Premoselli, B., & Thizy, P. D. (2018). Bubbling above the threshold of the scalar curvature in dimensions four and five. Calculus of variations and partial differential equations, 57(6), 147. doi:10.1007/s00526-018-1433-8
  11. 11. Premoselli, B. (2018). A pointwise finite-dimensional reduction method for a fully coupled system of Einstein-Lichnerowicz type. Communications in Contemporary Mathematics, 20(6), 1750076. doi:10.1142/S0219199717500766
  12. 12. Premoselli, B. (2018). A pointwise finite-dimensional reduction method for Einstein–Lichnerowicz-type systems: The six-dimensional case. Nonlinear analysis, 172, 200-215. doi:10.1016/j.na.2018.03.009
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