Invariant connections on homogeneous spaces

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Group theory for unified model building

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Superstring theory

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Kaluza-Klein supergravity

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Dynamics of dimensional reduction

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On Kaluza-Klein theory

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Invariant Affine Connections on Homogeneous Spaces

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Vector field effective action in the open superstring theory

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Kaluza-Klein cosmologies

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Ambiguity in the effective action in string theories

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The geometry and structure of isotropy irreducible homogeneous spaces

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Semisimple Lie Algebras

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Spontaneous compactification of extra space dimensions

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Cosmology from higher-dimensional gravity

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Space-time geometry and symmetry breaking

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Kaluza-Klein cosmologies and inflation

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Low-energy limit of strings

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Stability and attractor in a higher-dimensional cosmology. I

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Riemannian Geometry, Fiber Bundles, Kaluza-Klein Theories and All That…

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Cosmological solutions with Calabi-Yau compactification

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Dimensional Reduction of Gauge Theories, Spontaneous Compactification and Model Building

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Toward stable compactifications

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The Kaluza‐Klein idea. Status and prospects

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The Physical Universe: The Interface Between Cosmology, Astrophysics and Particle Physics

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Supersymmetry: Kaluza-Klein theory, anomalies, and superstrings

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Is the compactified vacuum semiclassically unstable?

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DYNAMICS OF COMPACTIFICATION IN EINSTEIN-YANG-MILLS THEORIES

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Cosmology and Extra Dimensions

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Early cosmology and the dilaton and H field of superstring theory

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Semiclassical Instability of Compactification

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Compactification over coset spaces with torsion and vanishing cosmological constant

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Classification of G-invariant configurations of Einstein-Cartan theory on a multidimensional universe

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TORSION AND SPONTANEOUS COMPACTIFICATION

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On the equations of spontaneous compactification for Gauss-Bonnet extended Einstein-Cartan theory

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Loop quantum cosmology: I. Kinematics

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An affine submersion with horizontal distribution and its applications

Abe, N., & Hasegawa, K. (2001) · Differential Geometry and its Applications · doi:10.1016/s0926-2245(01)00034-1 · Cited by 34 · see citing works

Invariant connections with torsion on group manifolds and their application in Kaluza–Klein theories

Kubyshin, Y. A., Malyshenko, V. O., & Ricoy, D. M. (1994) · Journal of Mathematical Physics · doi:10.1063/1.530877 · Cited by 16 · see citing works

Invariant Connections with Torsion on Group Manifolds and Their Application in Kaluza-Klein Theories

Kubyshin, Y. A., Malyshenko, V. O., & Marín-Ricoy, D. (1994) · CERN Document Server (European Organization for Nuclear Research) · Cited by 8 · see citing works

Invariant connections and metrics on homogeneous spaces, corresponding to global triples

Shtukar', V. L. (1979) · Mathematical Notes · doi:10.1007/bf01138681

On Holonomy and Homogeneous Spaces

Kostant, B. (1957) · Nagoya Mathematical Journal · doi:10.1017/s0027763000021929 · Cited by 25 · see citing works

INVARIANT TORSION AND G2-METRICSPreprint

Conti, D., Thomas, & Madsen, B. (2016) · Cited by 2 · see citing works

Об инвариантных эйнштейновых метриках на обобщенных симметрических пространствах

Nikonorov, Y. G. (1999) · Известия Алтайского государственного университета

Invariant connections and ∇ -Einstein structures on isotropy irreducible spaces

Chrysikos, I., Gustad, C. O., & Winther, H. (2018) · Journal of Geometry and Physics · doi:10.1016/j.geomphys.2018.10.012 · Cited by 6 · see citing works