Constructs and proves linear independence of a Verma basis for finite-dimensional irreps of spo(4|1) via Kashiwara-Nakashima tableau conditions.
Lusztig, Canonical bases arising from quantized enveloping algebras, J
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A natural bijection is established between Verma bases of L(λ) for sp_4 and Kashiwara-Nakashima tableaux of shape λ, together with a direct proof of linear independence.
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Verma Bases for finite dimensional Representations of the orthosymplectic Lie superalgebra $\mathfrak{spo}(4|1)$
Constructs and proves linear independence of a Verma basis for finite-dimensional irreps of spo(4|1) via Kashiwara-Nakashima tableau conditions.
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Verma Bases and Kashiwara-Nakashima Tableaux of $\mathfrak{sp}_4$
A natural bijection is established between Verma bases of L(λ) for sp_4 and Kashiwara-Nakashima tableaux of shape λ, together with a direct proof of linear independence.