Alexander Molev, University of Sydney, Australia.

• Idempotents and tracesInvariants of symmetric algebrasManin matricesCasimir elements for $\mathfrak{gl}_N$Casimir elements for $\mathfrak{o}_N$ and $\mathfrak{sp}_N$Feigin-Frenkel centerGenerators in type $A$Generators in types $B, C$ and $D$Commutative subalgebras of $\textrm{U}(\mathfrak{g})$Yangian characters in type $A$Yangian characters in types $B, C$ and $D$Classical $\mathcal{W}$-algebrasAffine Harish-Chandra isomorphismHigher Hamiltonians in the Gaudin modelWakimoto modulesBibliographyIndex

Alexander Molev, University of Sydney, Australia.

• Idempotents and tracesInvariants of symmetric algebrasManin matricesCasimir elements for $\mathfrak{gl}_N$Casimir elements for $\mathfrak{o}_N$ and $\mathfrak{sp}_N$Feigin-Frenkel centerGenerators in type $A$Generators in types $B, C$ and $D$Commutative subalgebras of $\textrm{U}(\mathfrak{g})$Yangian characters in type $A$Yangian characters in types $B, C$ and $D$Classical $\mathcal{W}$-algebrasAffine Harish-Chandra isomorphismHigher Hamiltonians in the Gaudin modelWakimoto modulesBibliographyIndex

Alexander Molev, University of Sydney, Australia.

• Idempotents and tracesInvariants of symmetric algebrasManin matricesCasimir elements for $\mathfrak{gl}_N$Casimir elements for $\mathfrak{o}_N$ and $\mathfrak{sp}_N$Feigin-Frenkel centerGenerators in type $A$Generators in types $B, C$ and $D$Commutative subalgebras of $\textrm{U}(\mathfrak{g})$Yangian characters in type $A$Yangian characters in types $B, C$ and $D$Classical $\mathcal{W}$-algebrasAffine Harish-Chandra isomorphismHigher Hamiltonians in the Gaudin modelWakimoto modulesBibliographyIndex