"direction of the path" is a grammatically correct and commonly used phrase in written English.
It is typically used to describe the direction in which something is moving or progressing along a physical or metaphorical path. Example: The map clearly shows the direction of the path we need to take to reach the summit of the mountain.
P waves, also called compressional or longitudinal waves, give the transmitting medium whether liquid, solid, or gas a back-and-forth motion in the direction of the path of propagation, thus stretching or compressing the medium as the wave passes any one point in a manner similar to that of sound waves in air.
We use 1D numbering to show the direction of the path.
Having found the path code p ~ , the subsequent path code p ~ ( ℓ + 1 ) is zero if it follows the previous direction of the path.
On the other hand, if the direction of the path is changed, then look clockwise through the admissible neighbors (starting with the favorite direction) and determine p ~ accordingly.
(3) Having found the path code p ~ , the subsequent path code p ~ ( ℓ + 1 ) is zero if it follows the previous direction of the path.
For instance, the transition 21→13 in p1 is due to the fact that in the original version of the easy path algorithm, when there are two options, the one which is closer to the favorite direction is taken, where the favorite direction is the same as the previous direction of the path, which is to the right.
For achieving fast convergence along the normal and binormal directions of the path in 3D motion, the strategy proposed has inherent exponential convergence properties.
The control law is based on existing path-velocity control (PVC), or so called online time scaling, but in addition to speed adaptation along the tangent of the path, the algorithm also comprises an explicit formulation and approach, with several attractive properties, for handling the deviations along the transversal directions of the path.
In this issue of BMC Evolutionary Biology, Smits and Evans demonstrate quantitatively that the direction of that path is a significant factor integrating the functional complexity of upper and lower teeth, implying that many of the limiting factors relevant to the evolution of the mammalian dentition may be correlated with the vector describing that path [ 4].
If the hand holding the phone is shaking, the orientation sensor on the phone reads an erratically changing angle, so that the direction of the walking path drifts from the correct path.
To cope with similar situations, a third contribution factor, the interaction loss, is introduced, taking into account propagation direction changes of the path in our model.
