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Disambiguation of "Houdré, Christian"

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On Stein's Method for Infinitely Divisible Laws With Finite First Moment

, and . (2017)cite arxiv:1712.10051Comment: 49 pages.

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Christian Christian

Christian Winter

Gold-katalysierte Cycloisomerisierung funktionalisierter Allene und Anwendung in der Naturstoffsynthese. TU Dortmund, (2009)

Christian Helbig

Synthese und Charakterisierung von metallorganischen Bronzen. Uni Augsburg, (2009)

Christian Schüller

Automatisierte Feedbackgenerierung in der benutzerzentrierten Softwareentwicklung am Beispiel mobiler Anwendungen. TU München, (2009)

Christian Haase

Diabetes mellitus Typ1 und Schwangerschaft: Entwicklung von Morbiditäts- und Mortalitätskriterien 1990 - 2004 ; eine Datenanalyse der Hessischen Perinatalerhebung (HEPE). Uni Marburg, (2009)
 

Other publications of authors with the same name

Isoperimetric Invariants For Product Markov Chains and Graph Products., and . Combinatorica, 24 (3): 359-388 (2004)Some Distributional Properties of the Continuous Wavelet Transform of Random Processes., and . IEEE Trans. Inf. Theory, 44 (3): 1111-1124 (1998)On the asymptotic redundancy of lossless block coding with two codeword lengths., and . IEEE Trans. Inf. Theory, 51 (2): 688-692 (2005)On Stein's Method for Infinitely Divisible Laws With Finite First Moment, and . (2017)cite arxiv:1712.10051Comment: 49 pages.Median, concentration and fluctuations for Lévy processes, and . Stochastic Processes and their Applications, 118 (5): 852--863 (May 2008)On the rate of convergence for the length of the longest common subsequences in hidden Markov models., and . J. Appl. Probab., 56 (2): 558-573 (2019)The iterated jackknife estimate of variance. Statistics & Probability Letters, 35 (2): 197--201 (Sep 30, 1997)Concentration Of Measure For Products Of Markov Kernels And Graph Products Via Functional Inequalities., and . Comb. Probab. Comput., 10 (1): 1-28 (2001)A note on the discrete wavelet transform of second-order processes., and . IEEE Trans. Inf. Theory, 46 (4): 1673-1676 (2000)A Note on the Expected Length of the Longest Common Subsequences of two i.i.d. Random Permutations., and . Electron. J. Comb., 25 (2): 2 (2018)