Malcev's paper “On a class of homogeneous spaces” in English The 2019 Stack Overflow Developer Survey Results Are Ina 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
The 2019 Stack Overflow Developer Survey Results Are Ina 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).
reference-request gr.group-theory lie-groups homogeneous-spaces nilpotent-groups
edited Apr 6 at 0:31
YCor
29.1k486140
asked Apr 6 at 0:30
Tom1990Tom1990
111
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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).
reference-request gr.group-theory lie-groups homogeneous-spaces nilpotent-groups
edited Apr 6 at 0:31
YCor
29.1k486140
asked Apr 6 at 0:30
Tom1990Tom1990
111
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.
$endgroup$
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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
Apr 6 at 3:53
$begingroup$
@IgorBelegradek Thanks a lot! I could indeed obtain this morning a copy of this one; and in Chapter 2 it indeed contains an account of Malcev's work. I will use this reference. I would still be glad to find Malcev's original work, but with some luck this reference might be already enough for the math.
$endgroup$
– Tom1990
Apr 6 at 13:25
add a comment |
$begingroup$
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).
reference-request gr.group-theory lie-groups homogeneous-spaces nilpotent-groups
edited Apr 6 at 0:31
YCor
29.1k486140
asked Apr 6 at 0:30
Tom1990Tom1990
111
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
reference-request gr.group-theory lie-groups homogeneous-spaces nilpotent-groups
edited Apr 6 at 0:31
YCor
29.1k486140
asked Apr 6 at 0:30
Tom1990Tom1990
111
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.
edited Apr 6 at 0:31
YCor
29.1k486140
asked Apr 6 at 0:30
Tom1990Tom1990
111
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.
edited Apr 6 at 0:31
YCor
29.1k486140
edited Apr 6 at 0:31
YCor
29.1k486140
edited Apr 6 at 0:31
YCor
29.1k486140
29.1k486140
asked Apr 6 at 0:30
Tom1990Tom1990
111
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.
asked Apr 6 at 0:30
Tom1990Tom1990
111
asked Apr 6 at 0:30
Tom1990Tom1990
111
111
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.
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.
Tom1990 is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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
Apr 6 at 3:53
$begingroup$
@IgorBelegradek Thanks a lot! I could indeed obtain this morning a copy of this one; and in Chapter 2 it indeed contains an account of Malcev's work. I will use this reference. I would still be glad to find Malcev's original work, but with some luck this reference might be already enough for the math.
$endgroup$
– Tom1990
Apr 6 at 13:25
add a comment |
$begingroup$
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
Apr 6 at 3:53
$begingroup$
@IgorBelegradek Thanks a lot! I could indeed obtain this morning a copy of this one; and in Chapter 2 it indeed contains an account of Malcev's work. I will use this reference. I would still be glad to find Malcev's original work, but with some luck this reference might be already enough for the math.
$endgroup$
– Tom1990
Apr 6 at 13:25
$begingroup$
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
Apr 6 at 3:53
$begingroup$
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
Apr 6 at 3:53
$begingroup$
@IgorBelegradek Thanks a lot! I could indeed obtain this morning a copy of this one; and in Chapter 2 it indeed contains an account of Malcev's work. I will use this reference. I would still be glad to find Malcev's original work, but with some luck this reference might be already enough for the math.
$endgroup$
– Tom1990
Apr 6 at 13:25
$begingroup$
@IgorBelegradek Thanks a lot! I could indeed obtain this morning a copy of this one; and in Chapter 2 it indeed contains an account of Malcev's work. I will use this reference. I would still be glad to find Malcev's original work, but with some luck this reference might be already enough for the math.
$endgroup$
– Tom1990
Apr 6 at 13:25
add a comment |
1 Answer
1
active
oldest
votes
$begingroup$
This place is the interlibrary loan of your institution
answered Apr 6 at 2:05
R WR W
10.7k22050
$endgroup$
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
add a comment |
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$begingroup$
This place is the interlibrary loan of your institution
answered Apr 6 at 2:05
R WR W
10.7k22050
$endgroup$
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
add a comment |
$begingroup$
This place is the interlibrary loan of your institution
answered Apr 6 at 2:05
R WR W
10.7k22050
$endgroup$
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
add a comment |
$begingroup$
This place is the interlibrary loan of your institution
answered Apr 6 at 2:05
R WR W
10.7k22050
$endgroup$
This place is the interlibrary loan of your institution
answered Apr 6 at 2:05
R WR W
10.7k22050
answered Apr 6 at 2:05
R WR W
10.7k22050
answered Apr 6 at 2:05
R WR W
10.7k22050
answered Apr 6 at 2:05
R WR W
10.7k22050
10.7k22050
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
add a comment |
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
Well thanks for the advice, I did not know this "interlibrary loan" business but I had in mind to talk on Monday with the local librarian. Anyhow, thanks to Igor's very useful comment above this might not be so necessary anymore: though I am still quite impressed by how difficult is to find this translation, given how relatively recent this work is.
$endgroup$
– Tom1990
Apr 6 at 13:28
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
$begingroup$
@Tom1990 The ILL service is quite efficient, and nowadays they very often send you just the file with a scan.
$endgroup$
– R W
Apr 6 at 14:04
add a comment |
Tom1990 is a new contributor. Be nice, and check out our Code of Conduct.
Tom1990 is a new contributor. Be nice, and check out our Code of Conduct.
Tom1990 is a new contributor. Be nice, and check out our Code of Conduct.
Tom1990 is a new contributor. Be nice, and check out our Code of Conduct.
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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
Apr 6 at 3:53
$begingroup$
@IgorBelegradek Thanks a lot! I could indeed obtain this morning a copy of this one; and in Chapter 2 it indeed contains an account of Malcev's work. I will use this reference. I would still be glad to find Malcev's original work, but with some luck this reference might be already enough for the math.
$endgroup$
– Tom1990
Apr 6 at 13:25