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of a graph to certain structural features of the graph. Another one is a simple relation between the characteristic polynomials of a graph and its
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Two theorems in graph theory bear his name. One of them relates the coefficients of the
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Proceedings of the
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55:in 1958. Following his retirement in 1992, he was
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215:Review by Gordon J. Savage and S. Toida (1981),
321:This article about a German mathematician is a
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32:(27 March 1927 – 25 April 2016) was a German
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72:Spectra of Graphs. Theory and Applications
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168:VEB Deutscher Verlag der Wissenschaften
164:VEB Deutscher Verlag der Wissenschaften
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59:at the Institute of Mathematics of the
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325:. You can help Knowledge (XXG) by
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217:Journal of the Franklin Institute
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284:Review by P. Rowlinson (1996),
61:Technische Universität Ilmenau
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140:Mathematics Genealogy Project
228:10.1016/0016-0032(81)90029-6
182:, Naukova dumka, Kiev, 1984.
89:are also named after Sachs.
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397:German mathematician stubs
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152:Faculty profile at Ilmenau
297:10.1017/S0013091500022902
260:Review by Wessel (1996),
107:"Horst Sachs 1927 - 2016"
79:characteristic polynomial
66:His encyclopedic book in
51:(Dr. rer. nat.) from the
273:10.1002/zamm.19960760305
47:He earned the degree of
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193:SIAM Review
136:Horst Sachs
42:Euler Medal
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366:Categories
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239:Review by
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243:(1995),
44:(2000).
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