Pages that link to "Item:Q2634683"
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The following pages link to A categorification of the boson-fermion correspondence via representation theory of \(sl(\infty)\) (Q2634683):
Displaying 14 items.
- Polynomial representations and categorifications of Fock space (Q385519) (← links)
- Vertex operators arising from Jacobi-Trudi identities (Q506496) (← links)
- Categorical Bernstein operators and the Boson-Fermion correspondence (Q785618) (← links)
- On a categorical Boson-Fermion correspondence (Q2018302) (← links)
- Polynomial ring representations of endomorphisms of exterior powers (Q2075483) (← links)
- Bosonic ghostbusting: the bosonic ghost vertex algebra admits a logarithmic module category with rigid fusion (Q2113499) (← links)
- Automorphisms and derivations of algebras of infinite matrices (Q2154287) (← links)
- Towards a categorical boson-fermion correspondence (Q2308291) (← links)
- A haptic model for the quantum phase of fermions and bosons in Hilbert space based on knot theory (Q2335095) (← links)
- The realizations of Lie algebra \(gl(\infty)\) and tau functions in homotopy category (Q2820143) (← links)
- Boson-fermion correspondence of type D-A and multi-local Virasoro representations on the Fock space $\mathit {F^{\otimes \frac{1}{2}}}$F⊗12 (Q2934173) (← links)
- A NEW APPROACH TO THE RELATIVISTIC TREATMENT OF THE FERMION–BOSON SYSTEM, BASED ON THE EXTENSION OF THE <font>SL</font>(2, C) GROUP (Q3607523) (← links)
- Integrable sl(∞)‐modules and category O for gl(m|n) (Q5376510) (← links)
- The multi-component modified KP hierarchy from modified BKP hierarchy (Q6598593) (← links)
