Results 201 to 210 of about 290,007 (262)
How Neuromorphic Microstructures Control In Vitro Early-Stage Neuronal Outgrowth. [PDF]
Latte Bovio C +5 more
europepmc +1 more source
Ribbon constrains dendritic pruning via actin scaffolding and exocyst complex. [PDF]
Wang W, Wang S, Yuan Y, Rui M.
europepmc +1 more source
Hemozoin-induced immunomodulation and prostate carcinogenesis: mechanisms and implications. [PDF]
Akinyosoye AD +5 more
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Physical Review A, 1986
We study the growth of dendritic crystals from a supersaturated solution in a channel geometry. This model provides a continuous interpolation between the Saffman-Taylor problem and the (two-dimensional) free-space dendrite. We derive an integral equation for the shape of steady-state propagating fingers, which we treat by discretizing the curve and ...
, Kessler, , Koplik, , Levine
openaire +2 more sources
We study the growth of dendritic crystals from a supersaturated solution in a channel geometry. This model provides a continuous interpolation between the Saffman-Taylor problem and the (two-dimensional) free-space dendrite. We derive an integral equation for the shape of steady-state propagating fingers, which we treat by discretizing the curve and ...
, Kessler, , Koplik, , Levine
openaire +2 more sources
Origin of sidebranching in dendritic growth
Physical Review A, 1987We present mechanisms for sidebranch generation in dendritic growth, stressing the importance of nonlinear effects. One such mechanism, which we call solvability-induced sidebranching, relies on the fact that the steady states form a discrete family. In addition, time-dependent simulations of crystal growth in the boundary-layer model are performed. We
, Martin, , Goldenfeld
openaire +2 more sources
Velocity selection in dendritic growth
Physical Review B, 1986We show that the velocity and shape of two-dimensional dendritic crystals can be determined by solving the steady-state evolution equation at finite surface tension. We find that in the zero undercooling limit, crystal anisotropy is necessary to obtain finite velocities. Furthermore, the "solvability" condition at zero anisotropy and small undercooling
, Kessler, , Levine
openaire +2 more sources
Dendritic Growth Velocities in Microgravity
Physical Review Letters, 1994We measured dendritic tip velocities in pure succinonitrile (SCN) in microgravity, using a sequence of telemetered binary images sent to Earth from the space shuttle Columbia (STS-62). Growth velocities were measured as a function of the supercooling over the range 0.05-1.5 K.
, Glicksman, , Koss, , Winsa
openaire +2 more sources
Scripta Metallurgica, 1974
Abstract A simple equation is presented to describe the interdendritic spacing for dendritic growth from a super-heated alloy melt. It is then rationalized for a simple conceptual extreme: steady-state unidirectional growth from a liquid under a constant, positive, temperature gradient.
G.F. Bolling, D. Fainstein-Pedraza
openaire +2 more sources
Abstract A simple equation is presented to describe the interdendritic spacing for dendritic growth from a super-heated alloy melt. It is then rationalized for a simple conceptual extreme: steady-state unidirectional growth from a liquid under a constant, positive, temperature gradient.
G.F. Bolling, D. Fainstein-Pedraza
openaire +2 more sources

