<?xml version="1.0" encoding="UTF-8" ?>
< oai_dc:dc schemaLocation =" http://www.openarchives.org/OAI/2.0/oai_dc/ http://www.openarchives.org/OAI/2.0/oai_dc.xsd " >
< dc:title lang =" ca-ES " > $\alpha\mu$-Duals and holomorphic (nuclear) mappings </ dc:title >
< dc:creator > Gupta, Manjul , 1951- </ dc:creator >
< dc:creator > Kamthan, P. K. , 1938- </ dc:creator >
< dc:creator > Deheri, G. M. </ dc:creator >
< dc:description lang =" ca-ES " > Corresponding to an arbitrary sequence space $\mu$ and a sequence $\alpha$, we introduce the notion of an $\alpha\mu$-dual of a sequence space which, in particular, envelops the concepts of Köthe, $\beta-, \gamma- $ duals and the duals of an $\mathfrak{g}$-space studied in [4]. Using these concepts, we make a structural study of several subspaces of holomorphic mappings including characterizations of bounded and compact subsets </ dc:description >
< dc:publisher lang =" ca-ES " > Universitat de Barcelona </ dc:publisher >
< dc:date > 1985 </ dc:date >
< dc:type > info:eu-repo/semantics/article </ dc:type >
< dc:type > info:eu-repo/semantics/publishedVersion </ dc:type >
< dc:format > application/pdf </ dc:format >
< dc:identifier > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060 </ dc:identifier >
< dc:identifier > 2038-4815 </ dc:identifier >
< dc:identifier > 0010-0757 </ dc:identifier >
< dc:source lang =" 0 " > RACO (Revistes Catalanes amb Accés Obert) </ dc:source >
< dc:language > cat </ dc:language >
< dc:relation > Collectanea Mathematica; 1985: Vol.: 36 Núm.: 1; 33-72; </ dc:relation >
< dc:relation > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060/66997 </ dc:relation >
< dc:rights lang =" ca-ES " > info:eu-repo/semantics/openAccess </ dc:rights >
</ oai_dc:dc >
<?xml version="1.0" encoding="UTF-8" ?>
< rdf:RDF schemaLocation =" http://www.w3.org/1999/02/22-rdf-syntax-ns# http://www.europeana.eu/schemas/edm/EDM.xsd " >
< edm:ProvidedCHO about =" https://catalonica.bnc.cat/catalonicahub/lod/oai:raco.cat:article_--_57060#ent0 " >
< dc:creator > Gupta, Manjul , 1951- </ dc:creator >
< dc:creator > Kamthan, P. K. , 1938- </ dc:creator >
< dc:creator > Deheri, G. M. </ dc:creator >
< dc:date > 1985 </ dc:date >
< dc:description lang =" ca-ES " > Corresponding to an arbitrary sequence space $\mu$ and a sequence $\alpha$, we introduce the notion of an $\alpha\mu$-dual of a sequence space which, in particular, envelops the concepts of Köthe, $\beta-, \gamma- $ duals and the duals of an $\mathfrak{g}$-space studied in [4]. Using these concepts, we make a structural study of several subspaces of holomorphic mappings including characterizations of bounded and compact subsets </ dc:description >
< dc:identifier > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060 </ dc:identifier >
< dc:identifier > 2038-4815 </ dc:identifier >
< dc:identifier > 0010-0757 </ dc:identifier >
< dc:language > cat </ dc:language >
< dc:publisher lang =" ca-ES " > Universitat de Barcelona </ dc:publisher >
< dc:relation > Collectanea Mathematica; 1985: Vol.: 36 Núm.: 1; 33-72; </ dc:relation >
< dc:relation > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060/66997 </ dc:relation >
< dc:rights lang =" ca-ES " > info:eu-repo/semantics/openAccess </ dc:rights >
< dc:source lang =" 0 " > RACO (Revistes Catalanes amb Accés Obert) </ dc:source >
< dc:title lang =" ca-ES " > $\alpha\mu$-Duals and holomorphic (nuclear) mappings </ dc:title >
< dc:type > info:eu-repo/semantics/article </ dc:type >
< dc:type > info:eu-repo/semantics/publishedVersion </ dc:type >
< edm:type > TEXT </ edm:type >
</ edm:ProvidedCHO >
< ore:Aggregation about =" https://catalonica.bnc.cat/catalonicahub/lod/oai:raco.cat:article_--_57060#ent1 " >
< edm:dataProvider > RACO. Revistes Catalanes amb Accés Obert </ edm:dataProvider >
< edm:provider > Catalònica </ edm:provider >
</ ore:Aggregation >
</ rdf:RDF >
<?xml version="1.0" encoding="UTF-8" ?>
< record schemaLocation =" http://www.loc.gov/MARC21/slim https://www.loc.gov/standards/marcxml/schema/MARC21slim.xsd " >
< leader > nmb a2200000Iu 4500 </ leader >
< controlfield tag =" 008 " > "070327 2007 eng " </ controlfield >
< datafield ind1 =" # " ind2 =" # " tag =" 022 " >
< subfield code =" a " > 2038-4815 </ subfield >
</ datafield >
< datafield ind1 =" # " ind2 =" # " tag =" 022 " >
< subfield code =" a " > 0010-0757 </ subfield >
</ datafield >
< datafield ind1 =" " ind2 =" " tag =" 042 " >
< subfield code =" a " > dc </ subfield >
</ datafield >
< datafield ind1 =" 0 " ind2 =" 0 " tag =" 245 " >
< subfield code =" a " > $\alpha\mu$-Duals and holomorphic (nuclear) mappings </ subfield >
</ datafield >
< datafield ind1 =" 1 " ind2 =" " tag =" 720 " >
< subfield code =" a " > Gupta, Manjul , 1951- </ subfield >
</ datafield >
< datafield ind1 =" 1 " ind2 =" " tag =" 720 " >
< subfield code =" a " > Kamthan, P. K. , 1938- </ subfield >
</ datafield >
< datafield ind1 =" 1 " ind2 =" " tag =" 720 " >
< subfield code =" a " > Deheri, G. M. </ subfield >
</ datafield >
< datafield ind1 =" " ind2 =" " tag =" 520 " >
< subfield code =" a " > Corresponding to an arbitrary sequence space $\mu$ and a sequence $\alpha$, we introduce the notion of an $\alpha\mu$-dual of a sequence space which, in particular, envelops the concepts of Köthe, $\beta-, \gamma- $ duals and the duals of an $\mathfrak{g}$-space studied in [4]. Using these concepts, we make a structural study of several subspaces of holomorphic mappings including characterizations of bounded and compact subsets </ subfield >
</ datafield >
< datafield ind1 =" " ind2 =" " tag =" 260 " >
< subfield code =" b " > Universitat de Barcelona </ subfield >
</ datafield >
< dataField ind1 =" " ind2 =" " tag =" 260 " >
< subfield code =" c " > 2007-04-11 12:38:40 </ subfield >
</ dataField >
< datafield ind1 =" " ind2 =" " tag =" 856 " >
< subfield code =" q " > application/pdf </ subfield >
</ datafield >
< datafield ind1 =" 4 " ind2 =" 0 " tag =" 856 " >
< subfield code =" u " > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060 </ subfield >
</ datafield >
< datafield ind1 =" 0 " ind2 =" " tag =" 786 " >
< subfield code =" n " > Collectanea Mathematica; 1985: Vol.: 36 Núm.: 1 </ subfield >
</ datafield >
< datafield ind1 =" " ind2 =" " tag =" 546 " >
< subfield code =" a " > cat </ subfield >
</ datafield >
< datafield ind1 =" " ind2 =" " tag =" 540 " >
< subfield code =" a " > Drets d'autor (c) </ subfield >
</ datafield >
</ record >
<?xml version="1.0" encoding="UTF-8" ?>
< oai_marc catForm =" u " encLvl =" 3 " level =" m " status =" c " type =" a " schemaLocation =" http://www.openarchives.org/OAI/1.1/oai_marc http://www.openarchives.org/OAI/1.1/oai_marc.xsd " >
< fixfield id =" 008 " > "070327 2007 eng " </ fixfield >
< varfield i1 =" # " i2 =" # " id =" 022 " >
< subfield label =" $a " > 2038-4815 </ subfield >
</ varfield >
< varfield i1 =" # " i2 =" # " id =" 022 " >
< subfield label =" $a " > 0010-0757 </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 042 " >
< subfield label =" a " > dc </ subfield >
</ varfield >
< varfield i1 =" 0 " i2 =" 0 " id =" 245 " >
< subfield label =" a " > $\alpha\mu$-Duals and holomorphic (nuclear) mappings </ subfield >
</ varfield >
< varfield i1 =" 1 " i2 =" " id =" 720 " >
< subfield label =" a " > Gupta, Manjul , 1951- </ subfield >
</ varfield >
< varfield i1 =" 1 " i2 =" " id =" 720 " >
< subfield label =" a " > Kamthan, P. K. , 1938- </ subfield >
</ varfield >
< varfield i1 =" 1 " i2 =" " id =" 720 " >
< subfield label =" a " > Deheri, G. M. </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 520 " >
< subfield label =" a " > Corresponding to an arbitrary sequence space $\mu$ and a sequence $\alpha$, we introduce the notion of an $\alpha\mu$-dual of a sequence space which, in particular, envelops the concepts of Köthe, $\beta-, \gamma- $ duals and the duals of an $\mathfrak{g}$-space studied in [4]. Using these concepts, we make a structural study of several subspaces of holomorphic mappings including characterizations of bounded and compact subsets </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 260 " >
< subfield label =" b " > Universitat de Barcelona </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 260 " >
< subfield label =" c " > 2007-04-11 12:38:40 </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 856 " >
< subfield label =" q " > application/pdf </ subfield >
</ varfield >
< varfield i1 =" 4 " i2 =" 0 " id =" 856 " >
< subfield label =" u " > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060 </ subfield >
</ varfield >
< varfield i1 =" 0 " i2 =" " id =" 786 " >
< subfield label =" n " > Collectanea Mathematica; 1985: Vol.: 36 Núm.: 1 </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 546 " >
< subfield label =" a " > cat </ subfield >
</ varfield >
< varfield i1 =" " i2 =" " id =" 540 " >
< subfield label =" a " > Drets d'autor (c) </ subfield >
</ varfield >
</ oai_marc >
<?xml version="1.0" encoding="UTF-8" ?>
< rfc1807 schemaLocation =" http://info.internet.isi.edu:80/in-notes/rfc/files/rfc1807.txt http://www.openarchives.org/OAI/1.1/rfc1807.xsd " >
< bib-version > v2 </ bib-version >
< id > http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060 </ id >
< entry > 2008-04-24T14:09:14Z </ entry >
< organization > Universitat de Barcelona </ organization >
< organization > 1985: Vol.: 36 Núm.: 1; 33-72 </ organization >
< title > $\alpha\mu$-Duals and holomorphic (nuclear) mappings </ title >
< author > Gupta, Manjul , 1951- </ author >
< author > Kamthan, P. K. , 1938- </ author >
< author > Deheri, G. M. </ author >
< date > 2007-03-27 </ date >
< other_access > url:http://www.raco.cat/index.php/CollectaneaMathematica/article/view/57060 </ other_access >
< language > ca_ES </ language >
< abstract > Corresponding to an arbitrary sequence space $\mu$ and a sequence $\alpha$, we introduce the notion of an $\alpha\mu$-dual of a sequence space which, in particular, envelops the concepts of Köthe, $\beta-, \gamma- $ duals and the duals of an $\mathfrak{g}$-space studied in [4]. Using these concepts, we make a structural study of several subspaces of holomorphic mappings including characterizations of bounded and compact subsets </ abstract >
</ rfc1807 >