Tuza, Zsolt;
Voigt, Margit
Every 2-choosable graph is (2m, m)-choosable. - In: Journal of graph theory, ISSN 1097-0118, Bd. 22 (1996), 3, S. 245-252
https://doi.org/10.1002/(SICI)1097-0118(199607)22:3<245::AID-JGT5>3.0.CO;2-M
Every 2-choosable graph is (2m, m)-choosable. - In: Journal of graph theory, ISSN 1097-0118, Bd. 22 (1996), 3, S. 245-252
https://doi.org/10.1002/(SICI)1097-0118(199607)22:3<245::AID-JGT5>3.0.CO;2-M
Böhme, Thomas;
Broersma, H. J.; Veldman, H. J.
Toughness and longest cycles in 2-connected planar graphs. - In: Journal of graph theory, ISSN 1097-0118, Bd. 23 (1996), 3, S. 257-263
https://doi.org/10.1002/(SICI)1097-0118(199611)23:3<257::AID-JGT5>3.0.CO;2-R
Toughness and longest cycles in 2-connected planar graphs. - In: Journal of graph theory, ISSN 1097-0118, Bd. 23 (1996), 3, S. 257-263
https://doi.org/10.1002/(SICI)1097-0118(199611)23:3<257::AID-JGT5>3.0.CO;2-R
Stiebitz, Michael;
Decomposing graphs under degree constraints. - In: Journal of graph theory, ISSN 1097-0118, Bd. 23 (1996), 3, S. 321-324
https://doi.org/10.1002/(SICI)1097-0118(199611)23:3<321::AID-JGT12>3.0.CO;2-H
Decomposing graphs under degree constraints. - In: Journal of graph theory, ISSN 1097-0118, Bd. 23 (1996), 3, S. 321-324
https://doi.org/10.1002/(SICI)1097-0118(199611)23:3<321::AID-JGT12>3.0.CO;2-H
John, Peter E.; Schild, Göran
Calculating the characteristic polynomial and the eigenvectors of a tree. - In: Match, ISSN 0340-6253, Bd. 34 (1996), S. 217-237
Calculating the characteristic polynomial and the eigenvectors of a tree. - In: Match, ISSN 0340-6253, Bd. 34 (1996), S. 217-237
Liebscher, Eckhard;
Strong convergence of sums of α-mixing random variables with applications to density estimation. - In: Stochastic processes and their applications, Bd. 65 (1996), 1, S. 69-80
http://dx.doi.org/10.1016/S0304-4149(96)00096-8
Strong convergence of sums of α-mixing random variables with applications to density estimation. - In: Stochastic processes and their applications, Bd. 65 (1996), 1, S. 69-80
http://dx.doi.org/10.1016/S0304-4149(96)00096-8
Liebscher, Eckhard;
Central limit theorems for sums of a-mixing random variables. - In: Stochastics and stochastics reports, ISSN 1045-1129, Bd. 59 (1996), 3/4, S. 241-258
Central limit theorems for sums of a-mixing random variables. - In: Stochastics and stochastics reports, ISSN 1045-1129, Bd. 59 (1996), 3/4, S. 241-258
Lutter, Thomas; Neundorf, Werner;
3D-Darstellung von Funktionen. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 23 S. = 326,5 KB. - (Preprint ; M96,04)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6110
3D-Darstellung von Funktionen. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 23 S. = 326,5 KB. - (Preprint ; M96,04)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6110
Neundorf, Werner;
Mathematica - Postscript - TEX. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 30 S. = 479,0 KB. - (Preprint ; M96,07)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6109
Mathematica - Postscript - TEX. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 30 S. = 479,0 KB. - (Preprint ; M96,07)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6109
Neundorf, Werner;
Behandlung großer Matrizen auf dem PC. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 34 S. = 360,2 KB. - (Preprint ; M96,11)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6107
Behandlung großer Matrizen auf dem PC. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 34 S. = 360,2 KB. - (Preprint ; M96,11)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6107
Neundorf, Werner;
Grundlagen, Norm, Kondition und Skalierung. - Manipulation von Matrizen ; Teil 1. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 35 S. = 392,1 KB. - (Preprint ; M96,16)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6106
Grundlagen, Norm, Kondition und Skalierung. - Manipulation von Matrizen ; Teil 1. - Ilmenau : Techn. Univ., Inst. für Mathematik, 1996. - 35 S. = 392,1 KB. - (Preprint ; M96,16)
http://www.db-thueringen.de/servlets/DocumentServlet?id=6106