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  1. Journal of Contemporary Mathematical Analysis
  2. Journal of Contemporary Mathematical Analysis : Volume 44
  3. Journal of Contemporary Mathematical Analysis : Volume 44, Issue 1, February 2009
  4. Der Papangelou Prozess
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Journal of Contemporary Mathematical Analysis : Volume 52
Journal of Contemporary Mathematical Analysis : Volume 51
Journal of Contemporary Mathematical Analysis : Volume 50
Journal of Contemporary Mathematical Analysis : Volume 49
Journal of Contemporary Mathematical Analysis : Volume 48
Journal of Contemporary Mathematical Analysis : Volume 47
Journal of Contemporary Mathematical Analysis : Volume 46
Journal of Contemporary Mathematical Analysis : Volume 45
Journal of Contemporary Mathematical Analysis : Volume 44
Journal of Contemporary Mathematical Analysis : Volume 44, Issue 6, December 2009
Journal of Contemporary Mathematical Analysis : Volume 44, Issue 5, October 2009
Journal of Contemporary Mathematical Analysis : Volume 44, Issue 4, August 2009
Journal of Contemporary Mathematical Analysis : Volume 44, Issue 3, June 2009
Journal of Contemporary Mathematical Analysis : Volume 44, Issue 2, April 2009
Journal of Contemporary Mathematical Analysis : Volume 44, Issue 1, February 2009
Some mathematics
My encounters with martingales
The Armenian Connection: Reminiscences from a time of interactions
Klaus Krickeberg und Vietnam. Erinnerungen
Tomography models of random convex polygons
Der Papangelou Prozess
Joint distribution of direction and length of typical I-segment in a homogeneous random planar tessellation stable under iteration
Klassische symmetrische Punktprozesse
A note on standard borel and related spaces
Journal of Contemporary Mathematical Analysis : Volume 43
Journal of Contemporary Mathematical Analysis : Volume 42

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Der Papangelou Prozess

Content Provider Springer Nature Link
Author Zessin, Hans
Copyright Year 2009
Abstract Das Ziel dieser Note ist die Konstruktion von Punktprozessen in einem abstrakten Raum, die spezifiziert sind durch eine gewisse Klasse von Kernen, die für diese Prozesse Papangelou Kerne, d.h. bedingte Intensitäten sind. Wir bezeichnen sie aus diesem Grunde als Papangelousche Prozesse. Diese Klasse von Prozessen enthält viele Gibbssche Prozesse der klassischen statistischen Mechanik sowie neben dem Poissonschen Prozess die neue Klasse der hier so genannten Polyaschen Summenprozesse. Diese haben eine ebenso fundamentale Bedeutung wie Poissonsche Prozesse.
Starting Page 36
Ending Page 44
Page Count 9
File Format PDF
ISSN 10683623
Journal Journal of Contemporary Mathematical Analysis
Volume Number 44
Issue Number 1
e-ISSN 19349416
Language German
Publisher Allerton Press, Inc.
Publisher Date 2009-05-28
Publisher Place Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Poissonsche Prozesse Gibbssche Prozesse Papangelou Kerne Mathematics
Content Type Text
Resource Type Article
Subject Applied Mathematics Control and Optimization Analysis
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