Malcev's paper “On a class of homogeneous spaces” in Englisha question about invariant volume forms on homogeneous spaces.Write homogeneous spherical space forms as coset spacesFinite dimensional homogeneous spaces of $Diff(S^1)$Conjugation of homogeneous spacesInvariant Finsler Metrics on Homogeneous SpacesClassification of Compact Symplectic Homogeneous SpacesSmooth morphism to homogeneous spaces and fibersSelf-Intersecting Geodesics in Homogeneous SpacesCurvature Characterization of Homogeneous SpacesConformally flat homogeneous spaces

Malcev's paper “On a class of homogeneous spaces” in English


a question about invariant volume forms on homogeneous spaces.Write homogeneous spherical space forms as coset spacesFinite dimensional homogeneous spaces of $Diff(S^1)$Conjugation of homogeneous spacesInvariant Finsler Metrics on Homogeneous SpacesClassification of Compact Symplectic Homogeneous SpacesSmooth morphism to homogeneous spaces and fibersSelf-Intersecting Geodesics in Homogeneous SpacesCurvature Characterization of Homogeneous SpacesConformally flat homogeneous spaces













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I am struggling to find the English translation of Malcev's paper "On a class of homogenous spaces" providing foundational material for nil-manifolds. To be precise this paper: Malcev, A. I. On a class of homogeneous spaces. Amer. Math. Soc. Translation 1951, (1951). no. 39, 33 pp. (mathscinet link) . It would be really important, for a project I am doing, to find this paper and I did not succeed neither on the website of the AMS nor by standard googling, which gives tons of papers referring to it.



Can anyone provide a reference to a place where to download the paper? I am at an institution with free access virtually everywhere, I just need a place with the actual paper in English (yeah in Russian I could find it).










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  • $begingroup$
    A good account of Mal'cev's work is in "Discrete Subgroups of Lie Groups" by M. S. Raghunathan which is probably in your library.
    $endgroup$
    – Igor Belegradek
    38 mins ago















1












$begingroup$


I am struggling to find the English translation of Malcev's paper "On a class of homogenous spaces" providing foundational material for nil-manifolds. To be precise this paper: Malcev, A. I. On a class of homogeneous spaces. Amer. Math. Soc. Translation 1951, (1951). no. 39, 33 pp. (mathscinet link) . It would be really important, for a project I am doing, to find this paper and I did not succeed neither on the website of the AMS nor by standard googling, which gives tons of papers referring to it.



Can anyone provide a reference to a place where to download the paper? I am at an institution with free access virtually everywhere, I just need a place with the actual paper in English (yeah in Russian I could find it).










share|cite|improve this question









New contributor




Tom1990 is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.







$endgroup$











  • $begingroup$
    A good account of Mal'cev's work is in "Discrete Subgroups of Lie Groups" by M. S. Raghunathan which is probably in your library.
    $endgroup$
    – Igor Belegradek
    38 mins ago













1












1








1





$begingroup$


I am struggling to find the English translation of Malcev's paper "On a class of homogenous spaces" providing foundational material for nil-manifolds. To be precise this paper: Malcev, A. I. On a class of homogeneous spaces. Amer. Math. Soc. Translation 1951, (1951). no. 39, 33 pp. (mathscinet link) . It would be really important, for a project I am doing, to find this paper and I did not succeed neither on the website of the AMS nor by standard googling, which gives tons of papers referring to it.



Can anyone provide a reference to a place where to download the paper? I am at an institution with free access virtually everywhere, I just need a place with the actual paper in English (yeah in Russian I could find it).










share|cite|improve this question









New contributor




Tom1990 is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.







$endgroup$




I am struggling to find the English translation of Malcev's paper "On a class of homogenous spaces" providing foundational material for nil-manifolds. To be precise this paper: Malcev, A. I. On a class of homogeneous spaces. Amer. Math. Soc. Translation 1951, (1951). no. 39, 33 pp. (mathscinet link) . It would be really important, for a project I am doing, to find this paper and I did not succeed neither on the website of the AMS nor by standard googling, which gives tons of papers referring to it.



Can anyone provide a reference to a place where to download the paper? I am at an institution with free access virtually everywhere, I just need a place with the actual paper in English (yeah in Russian I could find it).







reference-request gr.group-theory lie-groups homogeneous-spaces nilpotent-groups






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edited 4 hours ago









YCor

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28.9k485140






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asked 4 hours ago









Tom1990Tom1990

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Tom1990 is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.






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Check out our Code of Conduct.











  • $begingroup$
    A good account of Mal'cev's work is in "Discrete Subgroups of Lie Groups" by M. S. Raghunathan which is probably in your library.
    $endgroup$
    – Igor Belegradek
    38 mins ago
















  • $begingroup$
    A good account of Mal'cev's work is in "Discrete Subgroups of Lie Groups" by M. S. Raghunathan which is probably in your library.
    $endgroup$
    – Igor Belegradek
    38 mins ago















$begingroup$
A good account of Mal'cev's work is in "Discrete Subgroups of Lie Groups" by M. S. Raghunathan which is probably in your library.
$endgroup$
– Igor Belegradek
38 mins ago




$begingroup$
A good account of Mal'cev's work is in "Discrete Subgroups of Lie Groups" by M. S. Raghunathan which is probably in your library.
$endgroup$
– Igor Belegradek
38 mins ago










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