Eintrag weiter verarbeiten
Verfügbar über Online-Ressource

Generalized Bernstein-Reznikov integrals

Gespeichert in:

Personen und Körperschaften: Clerc, J.-L. (VerfasserIn), Kobayashi, T. (VerfasserIn), Ørsted, B. (VerfasserIn), Pevzner, M. (Sonstige)
Titel: Generalized Bernstein-Reznikov integrals/ T. Kobayashi; B. Ørsted; M. Pevzner
Format: E-Book
Sprache: Englisch
veröffentlicht:
Bonn MPI for Mathematics 2009
Gesamtaufnahme: Max-Planck-Institut für Mathematik: Preprints of the Max-Planck-Institut für Mathematik ; 2009,46
Schlagwörter:
Forschungsbericht
Quelle: Verbunddaten SWB
Lizenzfreie Online-Ressourcen
LEADER 02099cam a2200493 4500
001 0-61167176X
003 DE-627
005 20220706134639.0
007 cr uuu---uuuuu
008 091028s2009 gw |||||ot 00| ||eng c
035 |a (DE-627)61167176X 
035 |a (DE-576)9611671768 
035 |a (DE-599)GBV61167176X 
035 |a (OCoLC)837009044 
040 |a DE-627  |b ger  |c DE-627  |e rakwb 
041 |a eng 
044 |c XA-DE 
084 |a 17,1  |2 ssgn 
084 |a 31.00  |2 bkl 
100 1 |a Clerc, J.-L.  |4 aut 
245 1 0 |a Generalized Bernstein-Reznikov integrals  |c T. Kobayashi; B. Ørsted; M. Pevzner 
264 1 |a Bonn  |b MPI for Mathematics  |c 2009 
300 |a Online-Ressource (23 S., 240 KB) 
336 |a Text  |b txt  |2 rdacontent 
337 |a Computermedien  |b c  |2 rdamedia 
338 |a Online-Ressource  |b cr  |2 rdacarrier 
490 1 |a MPIM / Max-Planck-Institut für Mathematik, Bonn  |v 2009,46 
520 |a We find a closed formula for the triple integral on spheres in R2n x R2n x R2n whose kernel is given by powers of the standard symplectic form. This gives a new proof to the Bernstein-Reznikov integral formula in the n = 1 case. Our method also applies for linear and conformal structures. 
655 7 |a Forschungsbericht  |0 (DE-588)4155043-2  |0 (DE-627)10467444X  |0 (DE-576)209815833  |2 gnd-content 
700 1 |a Kobayashi, T.  |4 aut 
700 1 |a Ørsted, B.  |4 aut 
700 1 |a Pevzner, M.  |4 oth 
810 2 |a Max-Planck-Institut für Mathematik  |t Preprints of the Max-Planck-Institut für Mathematik  |v 2009,46  |9 2009046  |w (DE-627)560926065  |w (DE-576)281386706  |w (DE-600)2419030-5 
856 4 0 |u http://webdoc.sub.gwdg.de/ebook/serien/e/mpi_mathematik/2009/2009_46.pdf  |q application/pdf  |x Verlag  |z kostenfrei  |3 Volltext 
936 b k |a 31.00  |j Mathematik: Allgemeines  |0 (DE-627)106415808 
951 |a BO 
856 4 0 |u http://webdoc.sub.gwdg.de/ebook/serien/e/mpi_mathematik/2009/2009_46.pdf  |9 LFER 
852 |a LFER  |z 2019-05-07T00:00:00Z 
970 |c OD 
971 |c EBOOK 
972 |c EBOOK 
973 |c EB 
935 |a lfer 
980 |a 61167176X  |b 0  |k 61167176X  |o 9611671768  |c lfer 
openURL url_ver=Z39.88-2004&ctx_ver=Z39.88-2004&ctx_enc=info%3Aofi%2Fenc%3AUTF-8&rfr_id=info%3Asid%2Fvufind.svn.sourceforge.net%3Agenerator&rft.title=Generalized+Bernstein-Reznikov+integrals&rft.date=2009&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Adc&rft.creator=Clerc%2C+J.-L.&rft.pub=MPI+for+Mathematics&rft.format=eBook&rft.language=English
SOLR
_version_ 1757987385819267072
access_facet Electronic Resources
author Clerc, J.-L., Kobayashi, T., Ørsted, B.
author2 Pevzner, M.
author2_role oth
author2_variant m p mp
author_facet Clerc, J.-L., Kobayashi, T., Ørsted, B., Pevzner, M.
author_role aut, aut, aut
author_sort Clerc, J.-L.
author_variant j l c jlc, t k tk, b ø bø
callnumber-sort
collection lfer
contents We find a closed formula for the triple integral on spheres in R2n x R2n x R2n whose kernel is given by powers of the standard symplectic form. This gives a new proof to the Bernstein-Reznikov integral formula in the n = 1 case. Our method also applies for linear and conformal structures.
ctrlnum (DE-627)61167176X, (DE-576)9611671768, (DE-599)GBV61167176X, (OCoLC)837009044
facet_avail Online, Free
finc_class_facet not assigned
fincclass_txtF_mv science-mathematics
format eBook
format_access_txtF_mv Book, E-Book
format_de105 Ebook
format_de14 Book, E-Book
format_de15 Book, E-Book
format_del152 Buch
format_detail_txtF_mv text-online-monograph-independent
format_dezi4 e-Book
format_finc Book, E-Book
format_legacy ElectronicBook
format_legacy_nrw Book, E-Book
format_nrw Book, E-Book
format_strict_txtF_mv E-Book
genre Forschungsbericht (DE-588)4155043-2 (DE-627)10467444X (DE-576)209815833 gnd-content
genre_facet Forschungsbericht
geogr_code not assigned
geogr_code_person not assigned
hierarchy_parent_id 0-560926065
hierarchy_parent_title Max-Planck-Institut für Mathematik: Preprints of the Max-Planck-Institut für Mathematik
hierarchy_sequence 2009046
hierarchy_top_id 0-560926065
hierarchy_top_title Max-Planck-Institut für Mathematik: Preprints of the Max-Planck-Institut für Mathematik
id 0-61167176X
illustrated Not Illustrated
imprint Bonn, MPI for Mathematics, 2009
imprint_str_mv Bonn: MPI for Mathematics, 2009
institution DE-D117, DE-105, LFER, DE-Ch1, DE-15, DE-14, DE-Zwi2
is_hierarchy_id 0-61167176X
is_hierarchy_title Generalized Bernstein-Reznikov integrals
isil_str_mv LFER
kxp_id_str 61167176X
language English
last_indexed 2023-02-16T11:36:57.504Z
match_str clerc2009generalizedbernsteinreznikovintegrals
mega_collection Verbunddaten SWB, Lizenzfreie Online-Ressourcen
misc_de105 EBOOK
multipart_link 281386706
multipart_part (281386706)2009,46
oclc_num 837009044
physical Online-Ressource (23 S., 240 KB)
publishDate 2009
publishDateSort 2009
publishPlace Bonn
publisher MPI for Mathematics
record_format marcfinc
record_id 9611671768
recordtype marcfinc
rvk_facet No subject assigned
series Max-Planck-Institut für Mathematik, Preprints of the Max-Planck-Institut für Mathematik, 2009,46
series2 MPIM / Max-Planck-Institut für Mathematik, Bonn ; 2009,46
source_id 0
spelling Clerc, J.-L. aut, Generalized Bernstein-Reznikov integrals T. Kobayashi; B. Ørsted; M. Pevzner, Bonn MPI for Mathematics 2009, Online-Ressource (23 S., 240 KB), Text txt rdacontent, Computermedien c rdamedia, Online-Ressource cr rdacarrier, MPIM / Max-Planck-Institut für Mathematik, Bonn 2009,46, We find a closed formula for the triple integral on spheres in R2n x R2n x R2n whose kernel is given by powers of the standard symplectic form. This gives a new proof to the Bernstein-Reznikov integral formula in the n = 1 case. Our method also applies for linear and conformal structures., Forschungsbericht (DE-588)4155043-2 (DE-627)10467444X (DE-576)209815833 gnd-content, Kobayashi, T. aut, Ørsted, B. aut, Pevzner, M. oth, Max-Planck-Institut für Mathematik Preprints of the Max-Planck-Institut für Mathematik 2009,46 2009046 (DE-627)560926065 (DE-576)281386706 (DE-600)2419030-5, http://webdoc.sub.gwdg.de/ebook/serien/e/mpi_mathematik/2009/2009_46.pdf application/pdf Verlag kostenfrei Volltext, http://webdoc.sub.gwdg.de/ebook/serien/e/mpi_mathematik/2009/2009_46.pdf LFER, LFER 2019-05-07T00:00:00Z
spellingShingle Clerc, J.-L., Kobayashi, T., Ørsted, B., Generalized Bernstein-Reznikov integrals, Max-Planck-Institut für Mathematik, Preprints of the Max-Planck-Institut für Mathematik, 2009,46, We find a closed formula for the triple integral on spheres in R2n x R2n x R2n whose kernel is given by powers of the standard symplectic form. This gives a new proof to the Bernstein-Reznikov integral formula in the n = 1 case. Our method also applies for linear and conformal structures., Forschungsbericht
swb_id_str 9611671768
title Generalized Bernstein-Reznikov integrals
title_auth Generalized Bernstein-Reznikov integrals
title_full Generalized Bernstein-Reznikov integrals T. Kobayashi; B. Ørsted; M. Pevzner
title_fullStr Generalized Bernstein-Reznikov integrals T. Kobayashi; B. Ørsted; M. Pevzner
title_full_unstemmed Generalized Bernstein-Reznikov integrals T. Kobayashi; B. Ørsted; M. Pevzner
title_in_hierarchy 2009,46. Generalized Bernstein-Reznikov integrals (2009)
title_short Generalized Bernstein-Reznikov integrals
title_sort generalized bernstein reznikov integrals
topic Forschungsbericht
topic_facet Forschungsbericht
url http://webdoc.sub.gwdg.de/ebook/serien/e/mpi_mathematik/2009/2009_46.pdf