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The escaping velocity vescape is thus obtained from the kinetic equation: E V = 1 2 m C 60 v escape 2, (7).
According to the equation of the escaping velocity (Equation 7), both mass and velocity of the molecule play an important role in the molecule's escape from the thermal gradient potential valley.
A relationship between the escaping velocity vescape (in nanometers per nanosecond) and the applied heat flux J (in electron volts per picosecond) is also fitted to be: v escape = k v ⋅ J b v, (8).
Here, we define the escaping velocity as the minimum velocity required for C60 to escape from the bottom of the potential valley (cold region) to the top of the valley (hot region).
(b) The escaping velocity of C60 was evaluated by calculating the required energy of C60 from the cold bottom to the hot top according to the relationship of thermophoretic force and thermal gradient, which were clearly described in Additional file 1. (c) Velocity of C60 under the heat flux of 6.5 eV/ps.
Such discrepancy could be due to the different lengths of host CNTs and the size of encapsulated cluster used in the calculations [32] compared with those of ours. Figure 3 The thermophoretic force, escaping velocity, and capture time of C 60 inside CNT.
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The escaping velocities of the fullerene were evaluated based on the relationship between thermal gradient and thermophoretic force.
See also escape velocity.
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The global economy has failed to achieve escape velocity and inflation is low.
To me, these reports are the most wonderful and surprising entries in "Escape Velocity".
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