Zobrazeno 1 - 10
of 9 319
pro vyhledávání: '"Warnke, A."'
Autor:
Fernandez V, Manuel, Warnke, Lutz
The clique chromatic number of a graph is the smallest number of colors in a vertex coloring so that no maximal clique is monochromatic. In this paper, we determine the order of magnitude of the clique chromatic number of the random graph G_{n,p} for
Externí odkaz:
http://arxiv.org/abs/2403.03013
We show that the domination number of the binomial random graph G_{n,p} with edge-probability p is concentrated on two values for p \ge n^{-2/3+\eps}, and not concentrated on two values for general p \le n^{-2/3}. This refutes a conjecture of Glebov,
Externí odkaz:
http://arxiv.org/abs/2401.10486
We consider maximum rooted tree extension counts in random graphs, i.e., we consider M_n = \max_v X_v where X_v counts the number of copies of a given tree in G_{n,p} rooted at vertex v. We determine the asymptotics of M_n when the random graph is no
Externí odkaz:
http://arxiv.org/abs/2310.11661
Autor:
Warnke, Lutz
Publikováno v:
Random Structures and Algorithms 64 (2024), 807-813
Gunby-He-Narayanan showed that the logarithmic gap predictions of Kahn-Kalai and Talagrand (proved by Park-Pham and Frankston-Kahn-Narayanan-Park) about thresholds of up-sets do not apply to down-sets. In particular, for the down-set of triangle-free
Externí odkaz:
http://arxiv.org/abs/2310.11662
Publikováno v:
Scientific Reports, Vol 14, Iss 1, Pp 1-10 (2024)
Abstract Mold growth on body donations remains an underreported yet serious issue in anatomical teaching. Bacterial and fungal growth pose health risks to lecturers and students, alongside with ethical and aesthetic concerns. However, limited informa
Externí odkaz:
https://doaj.org/article/706086c389e04ee39776b0335892c189
Autor:
Hannah Bauer, Hagen Frickmann, Gustavo Concha, Lothar Kreienbrock, Maria Hartmann, Philipp Warnke, Ralf Matthias Hagen, Ernst Molitor, Achim Hoerauf, Simone Kann
Publikováno v:
Archives of Public Health, Vol 82, Iss 1, Pp 1-14 (2024)
Abstract Background Colombian indigenous Wiwas are exposed to a variety of partly complex medical conditions with a predominance of infectious diseases. The study provided here aims at verifying of falsifying previous suspicions on therapeutic shortc
Externí odkaz:
https://doaj.org/article/a80f16c28def4536a8d0f312b0fc9604
Autor:
Surya, Erlang, Warnke, Lutz
Publikováno v:
The American Mathematical Monthly 130 (2023), 944-948
We present a simple inductive proof of the Lagrange Inversion Formula.
Comment: 5 pages; to appear in The American Mathematical Monthly
Comment: 5 pages; to appear in The American Mathematical Monthly
Externí odkaz:
http://arxiv.org/abs/2305.17576
We consider two variants of the induced subgraph isomorphism problem for two independent binomial random graphs with constant edge-probabilities p_1,p_2. We resolve several open problems of Chatterjee and Diaconis, and also confirm simulation-based p
Externí odkaz:
http://arxiv.org/abs/2305.04850
Autor:
Michael Luchtmann, Angelika Klammer, Mircea-Alin Iova, André Roth, Vijay Kumar Chanamolu, Christian Mawrin, Jan-Peter Warnke
Publikováno v:
Neurology International, Vol 16, Iss 2, Pp 450-458 (2024)
Sacral Tarlov cysts (TCs), often asymptomatic, can cause significant pain and severe neurological dysfunction. Conventional treatments are generally associated with high recurrence and complication rates. Specifically, the substantial recurrence rate
Externí odkaz:
https://doaj.org/article/957263da1ea9417fb01702cac11b94c7
Autor:
Anne Müller, Fabian Hebben, Kim Dillen, Veronika Dunkl, Yasemin Goereci, Raymond Voltz, Peter Löcherbach, Clemens Warnke, Heidrun Golla, on behalf of the COCOS-MS trial group represented by Martin Hellmich
Publikováno v:
BMC Health Services Research, Vol 24, Iss 1, Pp 1-15 (2024)
Abstract Background Persons with severe Multiple Sclerosis (PwsMS) face complex needs and daily limitations that make it challenging to receive optimal care. The implementation and coordination of health care, social services, and support in financia
Externí odkaz:
https://doaj.org/article/59ee9fce8bca4b64ade155f845eb01f8