- On the composition structure of the twisted Verma modules for sl(3;C)2015 | Faculty of Mathematics and Physics
- Branching laws for Verma modules and applications in parabolic geometry. I2015 | Faculty of Mathematics and Physics
- The branching problem for generalized Verma modules, with application to the pair $(so(7),Lie G_2)$2014 | Faculty of Mathematics and Physics
- Homomorphisms of generalized Verma modules, BGG parabolic category ${\fam2 O}^\gop$ and Juhl's conjecture2012 | Faculty of Mathematics and Physics
- The F-method and a branching problem for generalized Verma modules associated to $({\mathrm{Lie~}G_2},{\operatorname{so}(7)})$2013 | Faculty of Mathematics and Physics
- Algebraic analysis on scalar generalized Verma modules of Heisenberg parabolic type I.: An-series2016 | Faculty of Mathematics and Physics
- Differential invariants on symplectic spinors in contact projective geometry2017 | Faculty of Mathematics and Physics
- Conformal Galilei algebras, symmetric polynomials and singular vectors2018 | Faculty of Mathematics and Physics
- BRANCHING PROBLEMS AND sl(2, C)-ACTIONS2015 | Faculty of Mathematics and Physics
- Conformal symmetry breaking differential operators on differential forms2020 | Faculty of Mathematics and Physics
- Projective structure, $\widetilde{\mathrm{SL}}(3,{\mathbb R})$ and the symplectic Dirac operator2016 | Faculty of Mathematics and Physics, Faculty of Education
- Equivariant differential operators on spinors in conformal geometry2016 | Faculty of Mathematics and Physics
- Geometric realizations of affine Kac-Moody algebras2019 | Faculty of Mathematics and Physics
- Description of a Complex of Operators Acting Between Higher Spinor Modules2009 | Faculty of Mathematics and Physics
- Separation of variables in the semistable range2019 | Faculty of Mathematics and Physics
- Derived representation theory of Lie algebras and stable homotopy categorification of sl_k2018 | Faculty of Mathematics and Physics