Two applications of the Divide & Conquer principle in the molecular sciences

Brinkmann G, Dress A, Perrey SW, Stoye J (1997)
Mathematical programming 79(1-3): 71-97.

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In this paper, two problems from the molecular sciences are addressed: the enumeration of fullerene-type isomers and the alignment of biosequences. We report on two algorithms dealing with these problems both of which are based on the well-known and widely used Divide & Conquer principle. In other words, our algorithms attack the original problems by associating with them an appropriate number of much simpler problems whose solutions can be "glued together" to yield solutions of the original, rather complex tasks. The considerable improvements achieved this way exemplify that the present day molecular sciences offer many worthwile opportunities for the effective use of fundamental algorithmic principles and architectures.
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Brinkmann G, Dress A, Perrey SW, Stoye J. Two applications of the Divide & Conquer principle in the molecular sciences. Mathematical programming. 1997;79(1-3):71-97.
Brinkmann, G., Dress, A., Perrey, S. W., & Stoye, J. (1997). Two applications of the Divide & Conquer principle in the molecular sciences. Mathematical programming, 79(1-3), 71-97.
Brinkmann, G., Dress, A., Perrey, S. W., and Stoye, J. (1997). Two applications of the Divide & Conquer principle in the molecular sciences. Mathematical programming 79, 71-97.
Brinkmann, G., et al., 1997. Two applications of the Divide & Conquer principle in the molecular sciences. Mathematical programming, 79(1-3), p 71-97.
G. Brinkmann, et al., “Two applications of the Divide & Conquer principle in the molecular sciences”, Mathematical programming, vol. 79, 1997, pp. 71-97.
Brinkmann, G., Dress, A., Perrey, S.W., Stoye, J.: Two applications of the Divide & Conquer principle in the molecular sciences. Mathematical programming. 79, 71-97 (1997).
Brinkmann, Gunnar, Dress, Andreas, Perrey, Sören W., and Stoye, Jens. “Two applications of the Divide & Conquer principle in the molecular sciences”. Mathematical programming 79.1-3 (1997): 71-97.
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