We study the N = 2 string theory or the N = 4 topological string on the deformed CHS background. That is, we consider the N = 2 minimal model coupled to the N = 2 Liouville theory. This model describes holographically the topological sector of Little String Theory. We use degenerate vectors of the respective N = 2 Verma modules to find the set of BRST cohomologies at ghost number zero–the groun...

I present a general theory of overconvergent p-adic automorphic forms and eigenvarieties for connected reductive algebraic groups G whose real points are compact modulo centre, extending earlier constructions for forms of GLn due to Buzzard, Chenevier and Yamagami. This leads to some new phenomena, including the appearance of intermediate spaces of “semiclassical” automorphic forms; this gives ...

We explain how Queffelec–Sartori’s construction of the HOMFLY-PT link polynomial can be interpreted in terms parabolic Verma modules for \({\mathfrak {gl}_{2n}}\). Lifting to world categorification, we use 2-Verma give a higher representation theory Khovanov–Rozansky’s triply graded homology.

41 Throughput-Delay Evaluation of a Hybrid-MAC Protocol for M2M Communications Pawan Kumar Verma, Motilal Nehru National Institute of Technology, Allahabad 211004, India Rajesh Verma, Ideal Institute of Technology, Ghaziabad 201003, India Arun Prakash, Motilal Nehru National Institute of Technology, Allahabad 211004, India Rajeev Tripathi, Motilal Nehru National Institute of Technology, Allahab...

let $r$ be a right artinian ring or a perfect commutative‎‎ring‎. ‎let $m$ be a noncosingular self-generator $sum$-lifting‎‎module‎. ‎then $m$ has a direct decomposition $m=oplus_{iin i} m_i$‎,‎where each $m_i$ is noetherian quasi-projective and each‎‎endomorphism ring $end(m_i)$ is local‎.

Abstract Given a Lie superalgebra $${\mathfrak {g}}$$ g with subalgebra {g}}_{\ge 0}$$ ? 0 , and finite-dimensional irreducible -module F the induced $$M(F)={\mathcal {U}}({\mathfrak {g}})\otimes _{{\mathcal 0})}F$$ M</mml...