Norbert Kaiblinger

Publications

25 Publications found.

• Efficient calculation of the equilibrium composition in multicomponent batch adsorption with the steric mass action model

  Source: Kaiblinger N, Hahn R, Carta G. Efficient calculation of the equilibrium composition in multicomponent batch adsorption with the steric mass action model. Adsorption-Journal of the International Adsorption Society. 2025;31(1):28. doi:https://doi.org/10.1007/s10450-024-00580-6

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• Direct calculation of the equilibrium composition for multi-component Langmuir isotherms in batch adsorption

  Source: Kaiblinger N, Hahn R, Beck J, Wang Y, Carta G. Direct calculation of the equilibrium composition for multi-component Langmuir isotherms in batch adsorption. Adsorption-Journal of the International Adsorption Society. 2024;30(1):51-6. doi:https://doi.org/10.1007/s10450-023-00429-4

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• Dynamics of heavy subaqueous spherical pendulums

  Source: Gold T, Reiterer K, Worf D, Kaiblinger N, Khosronejad A, Habersack H, et al. Dynamics of heavy subaqueous spherical pendulums. Journal of Fluid Mechanics [Internet]. 2024;978:A19. doi:10.1017/jfm.2023.1008

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• Minimal sample size in balanced ANOVA models of crossed, nested, and mixed classifications

  Source: Spangl B, Kaiblinger N, Ruckdeschel P, Rasch D. Minimal sample size in balanced ANOVA models of crossed, nested, and mixed classifications. Communications in Statistics-Theory and Methods. 2023;52(6):1728-43. doi:https://doi.org/10.1080/03610926.2021.1938126

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• How To Determine The Minimal Sample Size In Balanced 3-Way Anova Models Where No Exact F -Test Exists

  Source: Spangl B, Kaiblinger N. How To Determine The Minimal Sample Size In Balanced 3-Way Anova Models Where No Exact F -Test Exists. In: Woods, D , editor. mODa programme [Internet]. 2023. Available from: https://statsdavew.github.io/mODa13/static/talks/spangl.pdf

  Conference & Workshop proceedings, paper, abstract

  external links and characteristics of the publication:

  statsdavew.github.io

• Some Notes on Determining the Minimal Sample Size in Balanced 3-way ANOVA Models where no Exact F-Test Exists

  Source: Spangl B, Kaiblinger N. Some Notes on Determining the Minimal Sample Size in Balanced 3-way ANOVA Models where no Exact F-Test Exists. In: Ferrer A, Zempléni A, Borràs-Ferrı́s J, Kuhlmann de Canaviri L, Kuhnt S , editors. Programme and abstracts of the 23nd Annual conference of the European Network for Business and Industrial Statistics (ENBIS). 2023.

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• Ao. Univ. Prof. Mag. Dr. Manfred Kuhleitner (1967–2022): An Obituary

  Source: Brunner N, Kaiblinger N, Tichy R. Ao. Univ. Prof. Mag. Dr. Manfred Kuhleitner (1967–2022): An Obituary. Uniform Distribution Theory [Internet]. 2022;17 (2):00-. doi:https://doi.org/10.2478/UDT-2022-0009

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  external links and characteristics of the publication:

  pcwww.liv.ac.uk

  

• AN INEQUALITY FOR THE ANALYSIS OF VARIANCE

  Source: Kaiblinger N, Spangl B. AN INEQUALITY FOR THE ANALYSIS OF VARIANCE. Mathematical Inequalities & Applications. 2020;23(3):961-9. doi:https://doi.org/10.7153/mia-2020-23-74

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• Product of two hypergeometric functions with power arguments

  Source: Kaiblinger, N. Product of two hypergeometric functions with power arguments. Journal of Mathematical analysis and applications. 2019;479(2):2236-55. doi:https://doi.org/10.1016/j.jmaa.2019.07.053

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• DILATION OF THE WEYL SYMBOL AND BALIAN-LOW THEOREM

  Source: Ascensi G, Feichtinger H, Kaiblinger N. DILATION OF THE WEYL SYMBOL AND BALIAN-LOW THEOREM. Transactions of the American Mathematical Society [Internet]. 2014;366(7):3865-80. doi:https://doi.org/10.1090/S0002-9947-2013-06074-6

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  doi.org

  

• Discrete Fourier transform of prime order: Eigenvectors with small support

  Source: Fendler G, Kaiblinger N. Discrete Fourier transform of prime order: Eigenvectors with small support. Linear algebra and Its applications. 2013;438(1):288-302. doi:https://doi.org/10.1016/j.laa.2012.07.034

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• Progress on Olga Taussky-Todd's circulant problem

  Source: Kaiblinger, N. Progress on Olga Taussky-Todd’s circulant problem. Ramanujan Journal. 2012;28(1):45-60. doi:https://doi.org/10.1007/s11139-011-9354-6

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• Cyclotomic rings with simple Euclidean algorithm

  Source: Kaiblinger, N. Cyclotomic rings with simple Euclidean algorithm. JP J ALGEBRA NUMBER THEORY APPL. 2011;23(1):61-76.

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• On the Lehmer constant of finite cyclic groups

  Source: Kaiblinger, N. On the Lehmer constant of finite cyclic groups. Acta Arithmetica. 2010;142(1):79-84. doi:https://doi.org/10.4064/aa142-1-7

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• Metaplectic operators for finite abelian groups and R-d

  Source: Kaiblinger N, Neuhauser M. Metaplectic operators for finite abelian groups and R-d. Indagationes Mathematicae-New Series. 2009;20(2):233-46. doi:https://doi.org/10.1016/S0019-3577(09)80011-6

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• A note on constructing affine systems for L2

  Source: Bui H, Kaiblinger N, Laugesen R. A note on constructing affine systems for L2. Applied and Computational Harmonic analysis. 2008;25(3):400-6. doi:https://doi.org/10.1016/j.acha.2008.04.001

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• Metaplectic operators on C-n

  Source: Feichtinger H, Hazewinkel M, Kaiblinger N, Matusiak E, Neuhauser M. Metaplectic operators on C-n. Quarterly Journal of Mathematics. 2008;59:15-28. doi:https://doi.org/10.1093/qmath/ham023

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• Quasi-interpolation in the Fourier algebra

  Source: Feichtinger H, Kaiblinger N. Quasi-interpolation in the Fourier algebra. Journal of Approximation Theory. 2007;144(1):103-18. doi:https://doi.org/10.1016/j.jat.2006.05.001

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• Minimal generator sets for finitely generated shift-invariant subspaces of L-2(R-n)

  Source: Bownik M, Kaiblinger N. Minimal generator sets for finitely generated shift-invariant subspaces of L-2(R-n). Journal of Mathematical analysis and applications. 2006;313(1):342-5. doi:https://doi.org/10.1016/j.jmaa.2005.05.055

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• Operators commuting with a discrete subgroup of translations

  Source: Feichtinger H, Fuhr H, Grochenig K, Kaiblinger N. Operators commuting with a discrete subgroup of translations. JOURNAL OF GEOMETRIC ANALYSIS [Internet]. 2006;16(1):53-67. doi:https://doi.org/10.1007/BF02930987

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  doi.org