Institutionen der Katholischen Universität Eichstätt-Ingolstadt
Mathematisch-Geographische Fakultät > Mathematik > Lehrstuhl für Mathematik - Stochastik (bis 2016)

H

• Hüsing, Jörg:
  Abschätzungen für die Diskrepanz von signierten Maßen durch deren Energienorm.
  Aachen : Shaker, 1998. - II. 77 S. - (Berichte aus der Mathematik)
  ISBN 3-8265-3578-2
  (Dissertation, 1998, Katholische Universität Eichstätt-Ingolstadt)

M

• 

  

  Mercadier, Cécile ; Ressel, Paul:
  Hoeffding–Sobol decomposition of homogeneous co-survival functions : from Choquet representation to extreme value theory application.
  In: Dependence modeling. 9 (2021) 1. - S. 179-198.
  ISSN 2300-2298
  10.1515/demo-2021-0108
  (Peer-Review-Journal)
• Müllenheim, Gregor:
  Numerische Lösung von Zwei-Punkt Randwertproblemen durch Kollokation mit Splinefunktionen.
  1986. - 89 S.
  (Dissertation, 1986, Katholische Universität Eichstätt-Ingolstadt)

R

• 

  

  Ressel, Paul:
  Functions operating on several multivariate distribution functions.
  In: Dependence modeling. 11 (2023) 1: 20230104. - 11 S.
  ISSN 2300-2298
  10.1515/demo-2023-0104
  (Peer-Review-Journal)
• 

  

  Ressel, Paul:
  On the compounding of higher order monotonic pseudo-Boolean functions.
  In: Positivity. 27 (2023): 3.
  ISSN 1385-1292 ; 1572-9281
  10.1007/s11117-022-00957-3
  (Peer-Review-Journal)
• 

  

  Ressel, Paul:
  Stable tail dependence functions : some basic properties.
  In: Dependence modeling. 10 (2022) 1. - S. 225-235.
  ISSN 2300-2298
  10.1515/demo-2022-0114
  (Peer-Review-Journal)
• 

  

  Ressel, Paul:
  Copulas, stable tail dependence functions, and multivariate monotonicity.
  In: Dependence modeling. (26. Juli 2019). - S. 247-258.
  ISSN 2300-2298
  10.1515/demo-2019-0013
  (Peer-Review-Journal)
• 

  

  Ressel, Paul:
  A multivariate version of Williamson’s theorem,l1-symmetric survival functions, and generalized Archimedean copulas.
  In: Dependence modeling. 6 (2018) 1. - S. 356-368.
  ISSN 2300-2298
  10.1515/demo-2018-0020
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Higher order alternating sequences.
  In: Positivity. (2017).
  ISSN 1385-1292 ; 1572-9281
  10.1007/s11117-017-0493-x
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  The Hornich-Hlawka Inequality and Bernstein Functions.
  In: Journal of mathematical inequalities. 9 (September 2015) 3. - S. 883-888.
  ISSN 1846-579x ; 1848-9575
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Higher order monotonic functions of several variables.
  In: Positivity. 18 (Juni 2014) 2. - S. 257-285.
  ISSN 1385-1292 ; 1572-9281
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Finite Exchangeability, Lévy-Frailty Copulas and Higher-Order Monotonic Sequences.
  In: Journal of theoretical probability. 26 (September 2013) 3. - S. 666-675.
  ISSN 0894-9840 ; 1572-9230
  10.1007/s10959-011-0389-9
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Higher order monotonic (multi-) sequences and their extreme points.
  In: Positivity. 17 (Juni 2013) 2. - S. 333-340.
  ISSN 1385-1292 ; 1572-9281
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Homogeneous distributions — and a spectral representation of classical mean values and stable tail dependence functions.
  In: Journal of multivariate analysis. 117 (2013). - S. 246-256.
  ISSN 0047-259x ; 1095-7243
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Functions operating on multivariate distribution and survival functions — With applications to classical mean-values and to copulas.
  In: Journal of multivariate analysis. 105 (2012) 1. - S. 55-67.
  ISSN 0047-259x ; 1095-7243
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  Monotonicity properties of multivariate distribution and survival functions — With an application to Lévy-frailty copulas.
  In: Journal of multivariate analysis. 102 (2011) 3. - S. 393-404.
  ISSN 0047-259x ; 1095-7243
  (Peer-Review-Journal)
• 

  Ressel, Paul:
  A revision of Kimberling’s results — With an application to max-infinite divisibility of some Archimedean copulas.
  In: Statistics & probability letters. 81 (2011) 2. - S. 207-211.
  ISSN 0167-7152
  (Peer-Review-Journal)

S

• Schmidtchen, Walter:
  Charakterisierende Eigenschaften von Laplaceschen und Westcottschen Funktionalen.
  1988. - X, 85 S.
  (Dissertation, 1988, Katholische Universität Eichstätt-Ingolstadt)