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Plos One
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June 5, 2012
A stochastic description of Dictyostelium chemotaxis
Gabriel Amselem, Matthias Theves, Albert Bae, et al.
Biophysical Journal
|
October 22, 2013
A bacterial swimmer with two alternating speeds of propagation
Matthias Theves, Johannes Taktikos, Vasily Zaburdaev, et al.
Journal of Muscle Research and Cell Motility
|
March 13, 2012
Impact of the carbazole derivative wiskostatin on mechanical stability and dynamics of motile cells
Eva K B Pfannes, Matthias Theves, Christian Wegner, et al.
Physical Review Letters
|
September 26, 2012
Control parameter description of eukaryotic chemotaxis
Gabriel Amselem, Matthias Theves, Albert Bae, et al.
Plos One
|
December 11, 2014
Geometry-Driven Polarity in Motile Amoeboid Cells
Oliver Nagel, Can Guven, Matthias Theves, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics
|
November 7, 2014
Quantifying the degree of persistence in random amoeboid motion based on the Hurst exponent of fractional Brownian motion
Natallia Makarava, Stephan Menz, Matthias Theves, et al.
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of 1
Search research articles
Search
Showing results (1-10 of 6) with videos related to
Sort By:
Page
of 1
Plos One
|
June 5, 2012
A stochastic description of Dictyostelium chemotaxis
Gabriel Amselem, Matthias Theves, Albert Bae, et al.
Biophysical Journal
|
October 22, 2013
A bacterial swimmer with two alternating speeds of propagation
Matthias Theves, Johannes Taktikos, Vasily Zaburdaev, et al.
Journal of Muscle Research and Cell Motility
|
March 13, 2012
Impact of the carbazole derivative wiskostatin on mechanical stability and dynamics of motile cells
Eva K B Pfannes, Matthias Theves, Christian Wegner, et al.
Physical Review Letters
|
September 26, 2012
Control parameter description of eukaryotic chemotaxis
Gabriel Amselem, Matthias Theves, Albert Bae, et al.
Plos One
|
December 11, 2014
Geometry-Driven Polarity in Motile Amoeboid Cells
Oliver Nagel, Can Guven, Matthias Theves, et al.
Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics
|
November 7, 2014
Quantifying the degree of persistence in random amoeboid motion based on the Hurst exponent of fractional Brownian motion
Natallia Makarava, Stephan Menz, Matthias Theves, et al.
Page
of 1