Developments and trends in infinite-dimensional Lie theory
| LEADER | cam a22 4 4500 | ||
|---|---|---|---|
| 001 | 172422043 | ||
| 003 | CHVBK | ||
| 005 | 20200928075437.0 | ||
| 008 | 100930s2010 xxua b||| 001 0 eng|d | ||
| 010 | |a 2010938915 | ||
| 020 | |a 978-0-8176-4740-7 | ||
| 020 | |a 0-8176-4740-6 | ||
| 020 | |a 978-0-8176-4741-4 (eBook) | ||
| 035 | |a (OCoLC)668190724 | ||
| 035 | |a (NEBIS)006243583 | ||
| 040 | |a BTCTA |d SzZuIDS NEBIS ETH-MATH | ||
| 050 | |a QA252.3 |b .D484 2010 | ||
| 245 | 0 | 0 | |a Developments and trends in infinite-dimensional Lie theory |c Karl-Hermann Neeb, Arturo Pianzola (eds.) |
| 260 | |a [Boston] |b Birkhäuser |c 2010 | ||
| 300 | |a 492 S. | ||
| 490 | 0 | |a Progress in mathematics |v vol. 288 |i 288 |w (NEBIS)000006675 |9 483849537 | |
| 650 | 0 | |a Infinite dimensional Lie algebras | |
| 650 | 7 | |a DARSTELLUNGEN VON LIE-GRUPPEN (DIFFERENTIALGEOMETRIE) |x ger |0 (ETHUDK)000012934 |2 ethudk | |
| 650 | 7 | |a LINEARE ALGEBRAISCHE GRUPPEN (ALGEBRAISCHE GEOMETRIE) |x ger |0 (ETHUDK)000012828 |2 ethudk | |
| 650 | 7 | |a LINEARE DARSTELLUNGEN VON LIE-ALGEBREN UND LIE-GRUPPEN |x ger |0 (ETHUDK)000012853 |2 ethudk | |
| 650 | 7 | |a SUPERALGEBREN (DIFFERENTIALGEOMETRIE) |x ger |0 (ETHUDK)000042916 |2 ethudk | |
| 650 | 7 | |a UNENDLICHDIMENSIONALE LIE-ALGEBREN (ALGEBRA) |x ger |0 (ETHUDK)000043645 |2 ethudk | |
| 691 | 7 | |B u |a UNENDLICHDIMENSIONALE LIE-ALGEBREN (ALGEBRA) |z ger |u 512.554.32 |2 nebis E1 | |
| 691 | 7 | |B u |a LINEARE DARSTELLUNGEN VON LIE-ALGEBREN UND LIE-GRUPPEN |z ger |u 512.815.1 |2 nebis E1 | |
| 691 | 7 | |B u |a LINEARE ALGEBRAISCHE GRUPPEN (ALGEBRAISCHE GEOMETRIE) |z ger |u 512.743 |2 nebis E1 | |
| 691 | 7 | |B u |a SUPERALGEBREN (DIFFERENTIALGEOMETRIE) |z ger |u 514.745.1 |2 nebis E1 | |
| 691 | 7 | |B u |a DARSTELLUNGEN VON LIE-GRUPPEN (DIFFERENTIALGEOMETRIE) |z ger |u 514.747.2 |2 nebis E1 | |
| 691 | 7 | |B u |a INFINITE-DIMENSIONAL LIE ALGEBRAS (ALGEBRA) |z eng |u 512.554.32 |2 nebis E1 | |
| 691 | 7 | |B u |a ALGÈBRES DE LIE DE DIMENSION INFINIE (ALGÈBRE) |z fre |u 512.554.32 |2 nebis E1 | |
| 691 | 7 | |B u |a LINEAR REPRESENTATIONS OF LIE ALGEBRAS AND LIE GROUPS |z eng |u 512.815.1 |2 nebis E1 | |
| 691 | 7 | |B u |a REPRÉSENTATIONS LINÉAIRES D'ALGÈBRES DE LIE ET DE GROUPES DE LIE |z fre |u 512.815.1 |2 nebis E1 | |
| 691 | 7 | |B u |a LINEAR ALGEBRAIC GROUPS (ALGEBRAIC GEOMETRY) |z eng |u 512.743 |2 nebis E1 | |
| 691 | 7 | |B u |a GROUPES ALGÉBRIQUES LINÉAIRES (GÉOMÉTRIE ALGÉBRIQUE) |z fre |u 512.743 |2 nebis E1 | |
| 691 | 7 | |B u |a SUPERALGEBRAS (DIFFERENTIAL GEOMETRY) |z eng |u 514.745.1 |2 nebis E1 | |
| 691 | 7 | |B u |a SUPERALGÈBRES (GÉOMÉTRIE DIFFÉRENTIELLE) |z fre |u 514.745.1 |2 nebis E1 | |
| 691 | 7 | |B u |a REPRESENTATIONS OF LIE GROUPS (DIFFERENTIAL GEOMETRY) |z eng |u 514.747.2 |2 nebis E1 | |
| 691 | 7 | |B u |a REPRÉSENTATIONS DE GROUPES DE LIE (GÉOMÉTRIE DIFFÉRENTIELLE) |z fre |u 514.747.2 |2 nebis E1 | |
| 700 | 1 | |a Neeb |D Karl-Hermann | |
| 898 | |a BK020000 |b XK020000 |c XK020000 | ||
| 909 | 7 | |a E64-20101222 |2 nebis EN | |
| 912 | 7 | |a E02120 |2 E02-20110124 | |
| 912 | 7 | |a 122 |2 E01-20110228 | |
| 949 | |B NEBIS |F E64 |b E64 |c E64BI |j S 17.288 | ||
| 949 | |B NEBIS |F E01 |b E01 |c MG |j P 715016: 288 | ||
| 949 | |B NEBIS |F E02 |b E02 |c E02RB |j 22 NEE | ||
| 950 | |B NEBIS |P 490 |E -- |a Progress in mathematics |v vol. 288 |i 288 |w (NEBIS)000006675 |9 483849537 | ||
| 950 | |B NEBIS |P 700 |E 1- |a Neeb |D Karl-Hermann | ||
| 956 | 4 | |B NEBIS |C EAD50 |D EBI01 |a E01 |u https://opac.nebis.ch/objects/pdf/e01_978-0-8176-4740-7_01.pdf |y Titelblatt und Inhaltsverzeichnis |x VIEW |q pdf | |
| 956 | 4 | |B NEBIS |C EAD50 |D EBI01 |a E01 |u https://opac.nebis.ch/objects/pdf/e01_978-0-8176-4740-7_02.pdf |y Abstract / Autoreninformation |x VIEW |q pdf | |
| 986 | |a SWISSBIB |b 172422043 | ||