K. Misra

activity

19962020

most citedPerfect Crystals for U_q(D_4^{(3)})

39 citations · 142 across the 39 of their papers we have counts for

collaborators

43 papers

math.RA2020

Subinvariance in Leibniz Algebras

Kailash C. Misra, Ernie Stitzinger, Xingjian Yu

Leibniz algebras are certain generalizations of Lie algebras. Motivated by the concept of subinvariance in group theory, Schenkman studied properties of subinvariant subalgebras of…

math.RT2020

Multiplicities of some maximal dominant weights of the $s ℓ (n)$ -modules $V (k Λ_{0})$

Rebecca L. Jayne, Kailash C. Misra

For $n \geq 2$ consider the affine Lie algebra $s ℓ (n)$ with simple roots ${α_{i} ∣ 0 \leq i \leq n - 1}$ . Let $V (k Λ_{0}), k \in Z_{\geq 1}$ denote the integ…

math.RT2020

Ultra-Discretization of $D_{6}^{(1)}$ - Geometric Crystal at the spin node

Kailash C. Misra, Suchada Pongprasert

Let $g$ be an affine Lie algebra with index set $I = {0, 1, 2, \dots, n}$ . It is conjectured in \cite{KNO} that for each Dynkin node $k \in I ∖ {0}$ the aff…

math.RA2020

Complete Leibniz Algebras

Kristen Boyle, Kailash C. Misra, Ernie Stitzinger

Leibniz algebras are certain generalization of Lie algebras. It is natural to generalize concepts in Lie algebras to Leibniz algebras and investigate whether the corresponding resu…

math.RT2019

$D_{6}^{(1)}$ - Geometric Crystal at the spin node

Kailash C. Misra, Suchada Pongprasert

Let $g$ be an affine Lie algebra with index set $I = {0, 1, 2, \dots, n}$ . It is conjectured that for each Dynkin node $k \in I ∖ {0}$ the affine Lie algeb…

math.RT2018

Imaginary crystal bases for $U_{q} (sl (2))$ -modules in category $O_{red,im}^{q}$

Ben Cox, Vyacheslav Futorny, Kailash C. Misra

Recently we defined imaginary crystal bases for $U_{q} (sl (2))$ - modules in category $O_{red,im}^{q}$ and showed the existence of such bases for red…

Subinvariance in Leibniz Algebras

Multiplicities of some maximal dominant weights of the sℓ(n)-modules V(kΛ0​)

Ultra-Discretization of D6(1)​- Geometric Crystal at the spin node

Complete Leibniz Algebras

D6(1)​- Geometric Crystal at the spin node

Imaginary crystal bases for Uq​(sl(2)​)-modules in category Ored,imq​

Multiplicities of some maximal dominant weights of the $s ℓ (n)$ -modules $V (k Λ_{0})$

Ultra-Discretization of $D_{6}^{(1)}$ - Geometric Crystal at the spin node

$D_{6}^{(1)}$ - Geometric Crystal at the spin node

Imaginary crystal bases for $U_{q} (sl (2))$ -modules in category $O_{red,im}^{q}$