Pages that link to "Item:Q4464377"
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The following pages link to Consistent group and coset reductions of the bosonic string (Q4464377):
Displaying 22 items.
- \(f(R)\) theories of supergravities and pseudo-supergravities (Q339148) (← links)
- On the consistency of coset space dimensional reduction (Q446851) (← links)
- Consistent Pauli reduction on group manifolds (Q525332) (← links)
- An exact conformal symmetry ansatz on Kaluza-Klein reduced TMG (Q650144) (← links)
- General relativity from three-forms in seven dimensions (Q681385) (← links)
- Consistent \(S^2\) Pauli reduction of six-dimensional chiral gauged Einstein--Maxwell supergravity (Q874219) (← links)
- Truncations driven by constraints: consistency and conditions for correct upliftings (Q874515) (← links)
- Ghost-free de Sitter supergravities as consistent reductions of string and M-theory (Q874620) (← links)
- A string and M-theory origin for the Salam-Sezgin model (Q1418083) (← links)
- Consistent and inconsistent truncations. Some results and the issue of the correct uplifting of solutions (Q1418114) (← links)
- Exceptional generalised geometry for massive IIA and consistent reductions (Q1639041) (← links)
- Adjoint orbits, generalised parallelisable spaces and consistent truncations (Q1735525) (← links)
- Doubled aspects of generalised dualities and integrable deformations (Q1735660) (← links)
- Generalized parallelizable spaces from exceptional field theory (Q1745529) (← links)
- Mixed field theory (Q2303199) (← links)
- Group reduction of heterotic supergravity (Q2369768) (← links)
- Consistent Pauli sphere reductions and the action (Q2381438) (← links)
- BIANCHI IX GROUP-MANIFOLD REDUCTIONS OF GRAVITY (Q5715657) (← links)
- Consistent truncations in higher derivative supergravity (Q6056960) (← links)
- Spheres, Generalised Parallelisability and Consistent Truncations (Q6062009) (← links)
- Exceptional Algebroids and Type IIA Superstrings (Q6091888) (← links)
- Rounding out the story of higher derivative consistent truncations (Q6491891) (← links)