Torsten Asselmeyer-Maluga | German Aerospace Center (DLR) (original) (raw)
T. Asselmeyer-Maluga was born in 1970 and completed the PhD from Humboldt university Berlin in 1997. His research began with the topological investigation of the Fractional Quantum Hall effect using Berry's phase. Then during the completion of the PhD, he considers the topological properties of evolutionary algorithms. Inspired by Brans' work, he started the investigation of exotic smoothness around 1994. He wrote several papers in this topic among them a calculation of the cosmological constant. Furthermore he works on quantum computers and algorithms like topological 3D quantum computing.
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Papers by Torsten Asselmeyer-Maluga
Verhandlungen der Deutschen Physikalischen Gesellschaft, 2005
WORLD SCIENTIFIC eBooks, 2007
WORLD SCIENTIFIC eBooks, 2007
Lecture Notes in Computer Science, 1996
arXiv (Cornell University), Aug 10, 1995
We investigate an simple evolutionary game of sequences and demonstrate on this example the struc... more We investigate an simple evolutionary game of sequences and demonstrate on this example the structure of fitness landscapes in discrete problems. We show the smoothing action of the genotype-phenotype mapping which still makes it feasible for evolution to work. Further we propose the density of sequence states as a classifying measure of fitness landscapes.
Foundations of Science, Jun 27, 2022
arXiv (Cornell University), Jan 24, 2016
International Journal of Geometric Methods in Modern Physics, May 1, 2012
Classical and Quantum Gravity, Mar 1, 1997
The recent revolution in differential topology related to the discovery of non-standard ("ex... more The recent revolution in differential topology related to the discovery of non-standard ("exotic") smoothness structures on topologically trivial manifolds such as R4 suggests many exciting opportunities for applications of potentially deep importance for the spacetime models of theoretical physics, especially general relativity. This rich panoply of new differentiable structures lies in the previously unexplored region between topology and geometry. Just as physical geometry was thought to be trivial before Einstein, physicists have continued to work under the tacit - but now shown to be incorrect - assumption that differentiability is uniquely determined by topology for simple four-manifolds. Since diffeomorphisms are the mathematical models for physical coordinate transformations, Einstein's relativity principle requires that these models be physically inequivalent. This book provides an introductory survey of some of the relevant mathematics and presents preliminary results and suggestions for further applications to spacetime models
Verhandlungen der Deutschen Physikalischen Gesellschaft, 2005
WORLD SCIENTIFIC eBooks, 2007
WORLD SCIENTIFIC eBooks, 2007
Lecture Notes in Computer Science, 1996
arXiv (Cornell University), Aug 10, 1995
We investigate an simple evolutionary game of sequences and demonstrate on this example the struc... more We investigate an simple evolutionary game of sequences and demonstrate on this example the structure of fitness landscapes in discrete problems. We show the smoothing action of the genotype-phenotype mapping which still makes it feasible for evolution to work. Further we propose the density of sequence states as a classifying measure of fitness landscapes.
Foundations of Science, Jun 27, 2022
arXiv (Cornell University), Jan 24, 2016
International Journal of Geometric Methods in Modern Physics, May 1, 2012
Classical and Quantum Gravity, Mar 1, 1997
The recent revolution in differential topology related to the discovery of non-standard ("ex... more The recent revolution in differential topology related to the discovery of non-standard ("exotic") smoothness structures on topologically trivial manifolds such as R4 suggests many exciting opportunities for applications of potentially deep importance for the spacetime models of theoretical physics, especially general relativity. This rich panoply of new differentiable structures lies in the previously unexplored region between topology and geometry. Just as physical geometry was thought to be trivial before Einstein, physicists have continued to work under the tacit - but now shown to be incorrect - assumption that differentiability is uniquely determined by topology for simple four-manifolds. Since diffeomorphisms are the mathematical models for physical coordinate transformations, Einstein's relativity principle requires that these models be physically inequivalent. This book provides an introductory survey of some of the relevant mathematics and presents preliminary results and suggestions for further applications to spacetime models