Comtrans algebras and their physical applications
Conal Heisenberg algebras and associated Hilbert spaces.
Conditional Expectation and Bicontractive Projections on Jordan C*-algebras and Their Generalizations.
Conditions for nilpotency of Lie rings.
Conditions for nilpotency of Lie rings. II.
Conditions syntaxiques de plongement. II. Prolongements de faisceaux et faisceaux associés
Cônes nilpotents des super algèbres de Lie orthosymplectiques
Nous étudions le cône nilpotent impair des super algèbres de Lie orthosymplectiques. Nous nous intéressons aux orbites nilpotentes impaires qui le constituent, à la relation d’ordre sur leurs adhérences et donnons une désingularisation de ce cône .
Conformal blocks and cohomology in genus 0
We give a characterization of conformal blocks in terms of the singular cohomology of suitable smooth projective varieties, in genus for classical Lie algebras and .
Conformal blocks in the tensor product of vector representations and localization formulas
Using equivariant localization formulas we give a formula for conformal blocks at level one on the sphere as suitable polynomials.
Conformal representations of Leibniz algebras.
Congruences and ideals in ternary rings
A ternary ring is an algebraic structure of type satisfying the identities and where, moreover, for any , , there exists a unique with . A congruence on is called normal if is a ternary ring again. We describe basic properties of the lattice of all normal congruences on and establish connections between ideals (introduced earlier by the third author) and congruence kernels.
Conjectures de Lusztig
Conjugacy classes in the weyl group
Conjugacy theorems for a class of locally finite Lie algebras
Conservative algebras and superalgebras: a survey
We give a survey of results obtained on the class of conservative algebras and superalgebras, as well as on their important subvarieties, such as terminal algebras.
Constant solutions of Yang-Baxter equation for sl(2) and sl(3).
Constant term identities, orthogonal polynomials and affine Hecke algebras.
Constructing canonical bases of quantized enveloping algebras.
Constructing homomorphisms between Verma modules.
Constructing invariants for finite groups.