H
Identifieur interne : 002C18 ( Istex/Corpus ); précédent : 002C17; suivant : 002C19H
Auteurs : V. I. Ponomarev ; Yu. B. Rudyak ; A. F. Kharshiladze ; Yu. N. Subbotin ; D. P. Zhelobenko ; A. I. Shtern ; B. I. Golubov ; S. A. Rukova ; E. D. Solomentsev ; O. A. Ivanova ; I. A. Aleksandrov ; P. S. Soltan ; V. I. Sobolev ; A. V. Prokhorov ; I. V. Dolgachev ; V. V. Rumyantsev ; I. B. Vapnyarski ; V. D. Mazurov ; V. M. Tikhomirov ; L. P. Kuptsov ; D. V. Anosov ; V. A. Yakubovich ; B. V. Khvedelidze ; S. V. Matveev ; P. I. Lizorkin ; S. V. Shvedenko ; L. D. Kudryavtsev ; B. M. Bredikhin ; A. A. Konyushkov ; Yu. A. Brychkov ; A. P. Prudnikov ; E. M. Nikishin ; E. A. Gorin ; E. A. Grebennikov ; A. B. Ivanov ; A. L. Onishchik ; P. M. Tamrazov ; V. F. Emel Anov ; A. I. Barabanov ; Yu. A. Rozanov ; L. I. Kamynin ; V. A. Skvortsov ; E. M. Chirka ; E. B. Vinberg ; Yu. G. Zarkhin ; I. G. Koshevnikova ; R. A. Minlos ; M. I. Vo Tsekhovski ; A. G. El In ; A. V. Arkhangel Ki ; I. I. Volkov ; E. M. SemenovSource :
- Encyclopaedia of Mathematics ; 1995.
Abstract
Abstract: A Hausdorff space which, under any topological imbedding into an arbitrary Hausdorff space Y, is a closed set in Y. The characteristic property of an H-closed space is that any open covering of the space contains a finite subfamily the closures of the elements of which cover the space. A regular H-closed space is compact. If every closed subspace of a space is H-closed, then the space itself is compact. A theory has been developed for H-closed extensions of Hausdorff spaces.
Url:
DOI: 10.1007/978-1-4899-3795-7_6
Links to Exploration step
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<author><name sortKey="Rudyak, Yu B" sort="Rudyak, Yu B" uniqKey="Rudyak Y" first="Yu. B." last="Rudyak">Yu. B. Rudyak</name>
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<author><name sortKey="Kharshiladze, A F" sort="Kharshiladze, A F" uniqKey="Kharshiladze A" first="A. F." last="Kharshiladze">A. F. Kharshiladze</name>
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<author><name sortKey="Subbotin, Yu N" sort="Subbotin, Yu N" uniqKey="Subbotin Y" first="Yu. N." last="Subbotin">Yu. N. Subbotin</name>
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<author><name sortKey="Zhelobenko, D P" sort="Zhelobenko, D P" uniqKey="Zhelobenko D" first="D. P." last="Zhelobenko">D. P. Zhelobenko</name>
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<author><name sortKey="Shtern, A I" sort="Shtern, A I" uniqKey="Shtern A" first="A. I." last="Shtern">A. I. Shtern</name>
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<author><name sortKey="Golubov, B I" sort="Golubov, B I" uniqKey="Golubov B" first="B. I." last="Golubov">B. I. Golubov</name>
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<author><name sortKey="Rukova, S A" sort="Rukova, S A" uniqKey="Rukova S" first="S. A." last="Rukova">S. A. Rukova</name>
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<author><name sortKey="Solomentsev, E D" sort="Solomentsev, E D" uniqKey="Solomentsev E" first="E. D." last="Solomentsev">E. D. Solomentsev</name>
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<author><name sortKey="Ivanova, O A" sort="Ivanova, O A" uniqKey="Ivanova O" first="O. A." last="Ivanova">O. A. Ivanova</name>
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<author><name sortKey="Aleksandrov, I A" sort="Aleksandrov, I A" uniqKey="Aleksandrov I" first="I. A." last="Aleksandrov">I. A. Aleksandrov</name>
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<author><name sortKey="Prokhorov, A V" sort="Prokhorov, A V" uniqKey="Prokhorov A" first="A. V." last="Prokhorov">A. V. Prokhorov</name>
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<author><name sortKey="Dolgachev, I V" sort="Dolgachev, I V" uniqKey="Dolgachev I" first="I. V." last="Dolgachev">I. V. Dolgachev</name>
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<author><name sortKey="Rumyantsev, V V" sort="Rumyantsev, V V" uniqKey="Rumyantsev V" first="V. V." last="Rumyantsev">V. V. Rumyantsev</name>
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<author><name sortKey="Vapnyarski, I B" sort="Vapnyarski, I B" uniqKey="Vapnyarski I" first="I. B." last="Vapnyarski">I. B. Vapnyarski</name>
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<author><name sortKey="Mazurov, V D" sort="Mazurov, V D" uniqKey="Mazurov V" first="V. D." last="Mazurov">V. D. Mazurov</name>
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<author><name sortKey="Tikhomirov, V M" sort="Tikhomirov, V M" uniqKey="Tikhomirov V" first="V. M." last="Tikhomirov">V. M. Tikhomirov</name>
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<author><name sortKey="Kuptsov, L P" sort="Kuptsov, L P" uniqKey="Kuptsov L" first="L. P." last="Kuptsov">L. P. Kuptsov</name>
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<author><name sortKey="Anosov, D V" sort="Anosov, D V" uniqKey="Anosov D" first="D. V." last="Anosov">D. V. Anosov</name>
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<author><name sortKey="Yakubovich, V A" sort="Yakubovich, V A" uniqKey="Yakubovich V" first="V. A." last="Yakubovich">V. A. Yakubovich</name>
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<author><name sortKey="Khvedelidze, B V" sort="Khvedelidze, B V" uniqKey="Khvedelidze B" first="B. V." last="Khvedelidze">B. V. Khvedelidze</name>
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<author><name sortKey="Matveev, S V" sort="Matveev, S V" uniqKey="Matveev S" first="S. V." last="Matveev">S. V. Matveev</name>
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<author><name sortKey="Lizorkin, P I" sort="Lizorkin, P I" uniqKey="Lizorkin P" first="P. I." last="Lizorkin">P. I. Lizorkin</name>
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<author><name sortKey="Shvedenko, S V" sort="Shvedenko, S V" uniqKey="Shvedenko S" first="S. V." last="Shvedenko">S. V. Shvedenko</name>
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<author><name sortKey="Kudryavtsev, L D" sort="Kudryavtsev, L D" uniqKey="Kudryavtsev L" first="L. D." last="Kudryavtsev">L. D. Kudryavtsev</name>
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<author><name sortKey="Bredikhin, B M" sort="Bredikhin, B M" uniqKey="Bredikhin B" first="B. M." last="Bredikhin">B. M. Bredikhin</name>
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<author><name sortKey="Konyushkov, A A" sort="Konyushkov, A A" uniqKey="Konyushkov A" first="A. A." last="Konyushkov">A. A. Konyushkov</name>
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<author><name sortKey="Brychkov, Yu A" sort="Brychkov, Yu A" uniqKey="Brychkov Y" first="Yu. A." last="Brychkov">Yu. A. Brychkov</name>
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<author><name sortKey="Prudnikov, A P" sort="Prudnikov, A P" uniqKey="Prudnikov A" first="A. P." last="Prudnikov">A. P. Prudnikov</name>
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<author><name sortKey="Nikishin, E M" sort="Nikishin, E M" uniqKey="Nikishin E" first="E. M." last="Nikishin">E. M. Nikishin</name>
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<author><name sortKey="Gorin, E A" sort="Gorin, E A" uniqKey="Gorin E" first="E. A." last="Gorin">E. A. Gorin</name>
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<author><name sortKey="Grebennikov, E A" sort="Grebennikov, E A" uniqKey="Grebennikov E" first="E. A." last="Grebennikov">E. A. Grebennikov</name>
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<author><name sortKey="Ivanov, A B" sort="Ivanov, A B" uniqKey="Ivanov A" first="A. B." last="Ivanov">A. B. Ivanov</name>
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<author><name sortKey="Onishchik, A L" sort="Onishchik, A L" uniqKey="Onishchik A" first="A. L." last="Onishchik">A. L. Onishchik</name>
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<author><name sortKey="Tamrazov, P M" sort="Tamrazov, P M" uniqKey="Tamrazov P" first="P. M." last="Tamrazov">P. M. Tamrazov</name>
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<author><name sortKey="Emel Anov, V F" sort="Emel Anov, V F" uniqKey="Emel Anov V" first="V. F." last="Emel Anov">V. F. Emel Anov</name>
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<author><name sortKey="Barabanov, A I" sort="Barabanov, A I" uniqKey="Barabanov A" first="A. I." last="Barabanov">A. I. Barabanov</name>
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<author><name sortKey="Rozanov, Yu A" sort="Rozanov, Yu A" uniqKey="Rozanov Y" first="Yu. A." last="Rozanov">Yu. A. Rozanov</name>
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<author><name sortKey="Kamynin, L I" sort="Kamynin, L I" uniqKey="Kamynin L" first="L. I." last="Kamynin">L. I. Kamynin</name>
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<author><name sortKey="Skvortsov, V A" sort="Skvortsov, V A" uniqKey="Skvortsov V" first="V. A." last="Skvortsov">V. A. Skvortsov</name>
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<author><name sortKey="Vinberg, E B" sort="Vinberg, E B" uniqKey="Vinberg E" first="E. B." last="Vinberg">E. B. Vinberg</name>
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<author><name sortKey="Koshevnikova, I G" sort="Koshevnikova, I G" uniqKey="Koshevnikova I" first="I. G." last="Koshevnikova">I. G. Koshevnikova</name>
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<author><name sortKey="Minlos, R A" sort="Minlos, R A" uniqKey="Minlos R" first="R. A." last="Minlos">R. A. Minlos</name>
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<author><name sortKey="Vo Tsekhovski, M I" sort="Vo Tsekhovski, M I" uniqKey="Vo Tsekhovski M" first="M. I." last="Vo Tsekhovski">M. I. Vo Tsekhovski</name>
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<author><name sortKey="El In, A G" sort="El In, A G" uniqKey="El In A" first="A. G." last="El In">A. G. El In</name>
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<author><name sortKey="Arkhangel Ki, A V" sort="Arkhangel Ki, A V" uniqKey="Arkhangel Ki A" first="A. V." last="Arkhangel Ki">A. V. Arkhangel Ki</name>
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<author><name sortKey="Volkov, I I" sort="Volkov, I I" uniqKey="Volkov I" first="I. I." last="Volkov">I. I. Volkov</name>
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<author><name sortKey="Semenov, E M" sort="Semenov, E M" uniqKey="Semenov E" first="E. M." last="Semenov">E. M. Semenov</name>
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<author><name sortKey="Ponomarev, V I" sort="Ponomarev, V I" uniqKey="Ponomarev V" first="V. I." last="Ponomarev">V. I. Ponomarev</name>
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<author><name sortKey="Rudyak, Yu B" sort="Rudyak, Yu B" uniqKey="Rudyak Y" first="Yu. B." last="Rudyak">Yu. B. Rudyak</name>
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<author><name sortKey="Kharshiladze, A F" sort="Kharshiladze, A F" uniqKey="Kharshiladze A" first="A. F." last="Kharshiladze">A. F. Kharshiladze</name>
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<author><name sortKey="Subbotin, Yu N" sort="Subbotin, Yu N" uniqKey="Subbotin Y" first="Yu. N." last="Subbotin">Yu. N. Subbotin</name>
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<author><name sortKey="Zhelobenko, D P" sort="Zhelobenko, D P" uniqKey="Zhelobenko D" first="D. P." last="Zhelobenko">D. P. Zhelobenko</name>
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<author><name sortKey="Shtern, A I" sort="Shtern, A I" uniqKey="Shtern A" first="A. I." last="Shtern">A. I. Shtern</name>
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<author><name sortKey="Golubov, B I" sort="Golubov, B I" uniqKey="Golubov B" first="B. I." last="Golubov">B. I. Golubov</name>
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<author><name sortKey="Rukova, S A" sort="Rukova, S A" uniqKey="Rukova S" first="S. A." last="Rukova">S. A. Rukova</name>
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<author><name sortKey="Solomentsev, E D" sort="Solomentsev, E D" uniqKey="Solomentsev E" first="E. D." last="Solomentsev">E. D. Solomentsev</name>
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<author><name sortKey="Ivanova, O A" sort="Ivanova, O A" uniqKey="Ivanova O" first="O. A." last="Ivanova">O. A. Ivanova</name>
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<author><name sortKey="Aleksandrov, I A" sort="Aleksandrov, I A" uniqKey="Aleksandrov I" first="I. A." last="Aleksandrov">I. A. Aleksandrov</name>
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<author><name sortKey="Soltan, P S" sort="Soltan, P S" uniqKey="Soltan P" first="P. S." last="Soltan">P. S. Soltan</name>
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<author><name sortKey="Sobolev, V I" sort="Sobolev, V I" uniqKey="Sobolev V" first="V. I." last="Sobolev">V. I. Sobolev</name>
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<author><name sortKey="Prokhorov, A V" sort="Prokhorov, A V" uniqKey="Prokhorov A" first="A. V." last="Prokhorov">A. V. Prokhorov</name>
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<author><name sortKey="Dolgachev, I V" sort="Dolgachev, I V" uniqKey="Dolgachev I" first="I. V." last="Dolgachev">I. V. Dolgachev</name>
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<author><name sortKey="Rumyantsev, V V" sort="Rumyantsev, V V" uniqKey="Rumyantsev V" first="V. V." last="Rumyantsev">V. V. Rumyantsev</name>
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<author><name sortKey="Vapnyarski, I B" sort="Vapnyarski, I B" uniqKey="Vapnyarski I" first="I. B." last="Vapnyarski">I. B. Vapnyarski</name>
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<author><name sortKey="Mazurov, V D" sort="Mazurov, V D" uniqKey="Mazurov V" first="V. D." last="Mazurov">V. D. Mazurov</name>
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<author><name sortKey="Tikhomirov, V M" sort="Tikhomirov, V M" uniqKey="Tikhomirov V" first="V. M." last="Tikhomirov">V. M. Tikhomirov</name>
</author>
<author><name sortKey="Kuptsov, L P" sort="Kuptsov, L P" uniqKey="Kuptsov L" first="L. P." last="Kuptsov">L. P. Kuptsov</name>
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<author><name sortKey="Anosov, D V" sort="Anosov, D V" uniqKey="Anosov D" first="D. V." last="Anosov">D. V. Anosov</name>
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<author><name sortKey="Yakubovich, V A" sort="Yakubovich, V A" uniqKey="Yakubovich V" first="V. A." last="Yakubovich">V. A. Yakubovich</name>
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<author><name sortKey="Khvedelidze, B V" sort="Khvedelidze, B V" uniqKey="Khvedelidze B" first="B. V." last="Khvedelidze">B. V. Khvedelidze</name>
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<author><name sortKey="Matveev, S V" sort="Matveev, S V" uniqKey="Matveev S" first="S. V." last="Matveev">S. V. Matveev</name>
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<author><name sortKey="Lizorkin, P I" sort="Lizorkin, P I" uniqKey="Lizorkin P" first="P. I." last="Lizorkin">P. I. Lizorkin</name>
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<author><name sortKey="Shvedenko, S V" sort="Shvedenko, S V" uniqKey="Shvedenko S" first="S. V." last="Shvedenko">S. V. Shvedenko</name>
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<author><name sortKey="Kudryavtsev, L D" sort="Kudryavtsev, L D" uniqKey="Kudryavtsev L" first="L. D." last="Kudryavtsev">L. D. Kudryavtsev</name>
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<author><name sortKey="Bredikhin, B M" sort="Bredikhin, B M" uniqKey="Bredikhin B" first="B. M." last="Bredikhin">B. M. Bredikhin</name>
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<author><name sortKey="Konyushkov, A A" sort="Konyushkov, A A" uniqKey="Konyushkov A" first="A. A." last="Konyushkov">A. A. Konyushkov</name>
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<author><name sortKey="Brychkov, Yu A" sort="Brychkov, Yu A" uniqKey="Brychkov Y" first="Yu. A." last="Brychkov">Yu. A. Brychkov</name>
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<author><name sortKey="Prudnikov, A P" sort="Prudnikov, A P" uniqKey="Prudnikov A" first="A. P." last="Prudnikov">A. P. Prudnikov</name>
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<author><name sortKey="Nikishin, E M" sort="Nikishin, E M" uniqKey="Nikishin E" first="E. M." last="Nikishin">E. M. Nikishin</name>
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<author><name sortKey="Gorin, E A" sort="Gorin, E A" uniqKey="Gorin E" first="E. A." last="Gorin">E. A. Gorin</name>
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<author><name sortKey="Grebennikov, E A" sort="Grebennikov, E A" uniqKey="Grebennikov E" first="E. A." last="Grebennikov">E. A. Grebennikov</name>
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<author><name sortKey="Ivanov, A B" sort="Ivanov, A B" uniqKey="Ivanov A" first="A. B." last="Ivanov">A. B. Ivanov</name>
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<author><name sortKey="Onishchik, A L" sort="Onishchik, A L" uniqKey="Onishchik A" first="A. L." last="Onishchik">A. L. Onishchik</name>
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<author><name sortKey="Tamrazov, P M" sort="Tamrazov, P M" uniqKey="Tamrazov P" first="P. M." last="Tamrazov">P. M. Tamrazov</name>
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<author><name sortKey="Emel Anov, V F" sort="Emel Anov, V F" uniqKey="Emel Anov V" first="V. F." last="Emel Anov">V. F. Emel Anov</name>
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<author><name sortKey="Barabanov, A I" sort="Barabanov, A I" uniqKey="Barabanov A" first="A. I." last="Barabanov">A. I. Barabanov</name>
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<author><name sortKey="Rozanov, Yu A" sort="Rozanov, Yu A" uniqKey="Rozanov Y" first="Yu. A." last="Rozanov">Yu. A. Rozanov</name>
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<author><name sortKey="Kamynin, L I" sort="Kamynin, L I" uniqKey="Kamynin L" first="L. I." last="Kamynin">L. I. Kamynin</name>
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<author><name sortKey="Skvortsov, V A" sort="Skvortsov, V A" uniqKey="Skvortsov V" first="V. A." last="Skvortsov">V. A. Skvortsov</name>
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<author><name sortKey="Chirka, E M" sort="Chirka, E M" uniqKey="Chirka E" first="E. M." last="Chirka">E. M. Chirka</name>
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<author><name sortKey="Vinberg, E B" sort="Vinberg, E B" uniqKey="Vinberg E" first="E. B." last="Vinberg">E. B. Vinberg</name>
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<author><name sortKey="Zarkhin, Yu G" sort="Zarkhin, Yu G" uniqKey="Zarkhin Y" first="Yu. G." last="Zarkhin">Yu. G. Zarkhin</name>
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<author><name sortKey="Koshevnikova, I G" sort="Koshevnikova, I G" uniqKey="Koshevnikova I" first="I. G." last="Koshevnikova">I. G. Koshevnikova</name>
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<author><name sortKey="Minlos, R A" sort="Minlos, R A" uniqKey="Minlos R" first="R. A." last="Minlos">R. A. Minlos</name>
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<author><name sortKey="Vo Tsekhovski, M I" sort="Vo Tsekhovski, M I" uniqKey="Vo Tsekhovski M" first="M. I." last="Vo Tsekhovski">M. I. Vo Tsekhovski</name>
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<author><name sortKey="El In, A G" sort="El In, A G" uniqKey="El In A" first="A. G." last="El In">A. G. El In</name>
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<author><name sortKey="Arkhangel Ki, A V" sort="Arkhangel Ki, A V" uniqKey="Arkhangel Ki A" first="A. V." last="Arkhangel Ki">A. V. Arkhangel Ki</name>
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<author><name sortKey="Volkov, I I" sort="Volkov, I I" uniqKey="Volkov I" first="I. I." last="Volkov">I. I. Volkov</name>
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<author><name sortKey="Semenov, E M" sort="Semenov, E M" uniqKey="Semenov E" first="E. M." last="Semenov">E. M. Semenov</name>
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<front><div type="abstract" xml:lang="en">Abstract: A Hausdorff space which, under any topological imbedding into an arbitrary Hausdorff space Y, is a closed set in Y. The characteristic property of an H-closed space is that any open covering of the space contains a finite subfamily the closures of the elements of which cover the space. A regular H-closed space is compact. If every closed subspace of a space is H-closed, then the space itself is compact. A theory has been developed for H-closed extensions of Hausdorff spaces.</div>
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<author><json:item><name>V. I. Ponomarev</name>
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<json:item><name>Yu. B. Rudyak</name>
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<json:item><name>A. F. Kharshiladze</name>
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<json:item><name>Yu. N. Subbotin</name>
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<GivenName>D.</GivenName>
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<GivenName>I.</GivenName>
<FamilyName>Sobolev</FamilyName>
</AuthorName>
</Author>
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<GivenName>V.</GivenName>
<FamilyName>Prokhorov</FamilyName>
</AuthorName>
</Author>
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<GivenName>V.</GivenName>
<FamilyName>Dolgachev</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>V.</GivenName>
<GivenName>V.</GivenName>
<FamilyName>Rumyantsev</FamilyName>
</AuthorName>
</Author>
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<GivenName>B.</GivenName>
<FamilyName>Vapnyarskiĭ</FamilyName>
</AuthorName>
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<Author><AuthorName DisplayOrder="Western"><GivenName>V.</GivenName>
<GivenName>D.</GivenName>
<FamilyName>Mazurov</FamilyName>
</AuthorName>
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<GivenName>M.</GivenName>
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</AuthorName>
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<GivenName>P.</GivenName>
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</AuthorName>
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<GivenName>V.</GivenName>
<FamilyName>Anosov</FamilyName>
</AuthorName>
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<Author><AuthorName DisplayOrder="Western"><GivenName>V.</GivenName>
<GivenName>A.</GivenName>
<FamilyName>Yakubovich</FamilyName>
</AuthorName>
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<Author><AuthorName DisplayOrder="Western"><GivenName>B.</GivenName>
<GivenName>V.</GivenName>
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</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>S.</GivenName>
<GivenName>V.</GivenName>
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</AuthorName>
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<GivenName>I.</GivenName>
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</AuthorName>
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<Author><AuthorName DisplayOrder="Western"><GivenName>S.</GivenName>
<GivenName>V.</GivenName>
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</AuthorName>
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<Author><AuthorName DisplayOrder="Western"><GivenName>L.</GivenName>
<GivenName>D.</GivenName>
<FamilyName>Kudryavtsev</FamilyName>
</AuthorName>
</Author>
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<GivenName>M.</GivenName>
<FamilyName>Bredikhin</FamilyName>
</AuthorName>
</Author>
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<GivenName>A.</GivenName>
<FamilyName>Konyushkov</FamilyName>
</AuthorName>
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<GivenName>A.</GivenName>
<FamilyName>Brychkov</FamilyName>
</AuthorName>
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<GivenName>P.</GivenName>
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</AuthorName>
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<GivenName>M.</GivenName>
<FamilyName>Nikishin</FamilyName>
</AuthorName>
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<GivenName>A.</GivenName>
<FamilyName>Gorin</FamilyName>
</AuthorName>
</Author>
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<GivenName>A.</GivenName>
<FamilyName>Grebennikov</FamilyName>
</AuthorName>
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<GivenName>B.</GivenName>
<FamilyName>Ivanov</FamilyName>
</AuthorName>
</Author>
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<GivenName>L.</GivenName>
<FamilyName>Onishchik</FamilyName>
</AuthorName>
</Author>
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<GivenName>M.</GivenName>
<FamilyName>Tamrazov</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>V.</GivenName>
<GivenName>F.</GivenName>
<FamilyName>Emel’yanov</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>A.</GivenName>
<GivenName>I.</GivenName>
<FamilyName>Barabanov</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>Yu.</GivenName>
<GivenName>A.</GivenName>
<FamilyName>Rozanov</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>L.</GivenName>
<GivenName>I.</GivenName>
<FamilyName>Kamynin</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>V.</GivenName>
<GivenName>A.</GivenName>
<FamilyName>Skvortsov</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>E.</GivenName>
<GivenName>M.</GivenName>
<FamilyName>Chirka</FamilyName>
</AuthorName>
</Author>
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<GivenName>B.</GivenName>
<FamilyName>Vinberg</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>Yu.</GivenName>
<GivenName>G.</GivenName>
<FamilyName>Zarkhin</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>I.</GivenName>
<GivenName>G.</GivenName>
<FamilyName>Koshevnikova</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>R.</GivenName>
<GivenName>A.</GivenName>
<FamilyName>Minlos</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>M.</GivenName>
<GivenName>I.</GivenName>
<FamilyName>Voĭtsekhovskiĭ</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>A.</GivenName>
<GivenName>G.</GivenName>
<FamilyName>El’kin</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>A.</GivenName>
<GivenName>V.</GivenName>
<FamilyName>Arkhangel’skiĭ</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>I.</GivenName>
<GivenName>I.</GivenName>
<FamilyName>Volkov</FamilyName>
</AuthorName>
</Author>
<Author><AuthorName DisplayOrder="Western"><GivenName>E.</GivenName>
<GivenName>M.</GivenName>
<FamilyName>Semenov</FamilyName>
</AuthorName>
</Author>
</AuthorGroup>
<Abstract ID="Abs1" Language="En" OutputMedium="Online"><Heading>Abstract</Heading>
<Para>A <Emphasis Type="Bold">Hausdorff space</Emphasis>
which, under any topological imbedding into an arbitrary Hausdorff space <Emphasis Type="Italic">Y</Emphasis>
, is a closed set in <Emphasis Type="Italic">Y</Emphasis>
. The characteristic property of an <Emphasis Type="Italic">H</Emphasis>
-closed space is that any open covering of the space contains a finite subfamily the closures of the elements of which cover the space. A regular <Emphasis Type="Italic">H</Emphasis>
-closed space is compact. If every closed subspace of a space is <Emphasis Type="Italic">H</Emphasis>
-closed, then the space itself is compact. A theory has been developed for <Emphasis Type="Italic">H</Emphasis>
-closed extensions of Hausdorff spaces.</Para>
</Abstract>
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<namePart type="given">I.</namePart>
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<namePart type="family">Grebennikov</namePart>
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<namePart type="given">L.</namePart>
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</name>
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<namePart type="given">M.</namePart>
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</name>
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<namePart type="given">F.</namePart>
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<namePart type="given">G.</namePart>
<namePart type="family">El’kin</namePart>
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</name>
<name type="personal"><namePart type="given">A.</namePart>
<namePart type="given">V.</namePart>
<namePart type="family">Arkhangel’skiĭ</namePart>
<role><roleTerm type="text">author</roleTerm>
</role>
</name>
<name type="personal"><namePart type="given">I.</namePart>
<namePart type="given">I.</namePart>
<namePart type="family">Volkov</namePart>
<role><roleTerm type="text">author</roleTerm>
</role>
</name>
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<namePart type="given">M.</namePart>
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<abstract lang="en">Abstract: A Hausdorff space which, under any topological imbedding into an arbitrary Hausdorff space Y, is a closed set in Y. The characteristic property of an H-closed space is that any open covering of the space contains a finite subfamily the closures of the elements of which cover the space. A regular H-closed space is compact. If every closed subspace of a space is H-closed, then the space itself is compact. A theory has been developed for H-closed extensions of Hausdorff spaces.</abstract>
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