Examples of using Angular velocity in English and their translations into Turkish
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Angular velocity.
This element of so(3) can also be regarded as the angular velocity vector.
Y angular velocity.
If a disk spins counterclockwise as seen from above, its angular velocity vector points upwards.
Angular velocity of the body.
The relation between this linear map and the angular velocity pseudovector formula_20 is the following.
Angular velocity is usually represented by the symbol omega ω.
Like the stars, the spiral arms rotate around the center,but they do so with constant angular velocity.
Imagine the angular velocity when it's not all spread out from one differential.
The definition of torque states that one or both of the angular velocity or the moment of inertia of an object are changing.
For example, angular velocity is typically measured in radians per second rad/s.
That is,when the container is rotated at speeds below the first critical angular velocity, the liquid remains perfectly stationary.
Angular velocity and frequency are related by ω 2 π f{\displaystyle\omega={2\pi f}\!
It predicts certain observations such as the similar angular velocity of Mars and Earth with similar rotation periods and axial tilts.
To maintain rotation around a fixed axis, the total torque vector has to be along the axis,so that it only changes the magnitude and not the direction of the angular velocity vector.
The hammer to be moving at an angular velocity of more than 400 degrees per second. Cracking through the concrete will require.
There's in fact been a very interesting debate raging for over 20 years in cognitive science-- various experiments started by Roger Shepherd,who measured the angular velocity of rotation of mental images.
In fluid dynamics,Faxén's laws relate a sphere's velocity U{\displaystyle\mathbf{U}} and angular velocity Ω{\displaystyle\mathbf{\Omega}} to the forces, torque, stresslet and flow it experiences under low Reynolds number(creeping flow) conditions.
The sum of these small amounts of work over the trajectory of the rigid body yields the work,:formula_14This integral is computed along the trajectory of the rigid body with an angular velocity ω that varies with time, and is therefore said to be"path dependent.
The maximum angular velocity, ωmax, can be calculated from the maximum linear velocity, νmax, at the center of the wing: ω max v max ℓ/ 2{\displaystyle\omega_{\ text{ max}}={\ frac{ v_{\ text{ max}}}{\ ell /2}}} During each stroke the center of the wings moves with an average linear velocity νav given by the distance d traversed by the center of the wing divided by the duration Δt of the wing stroke.
According to the Rayleigh stability criterion,∂( R 2 Ω)∂ R> 0,{\displaystyle{\frac{\partial(R^{2}\Omega)}{\partial R}}>0,} where Ω{\displaystyle\Omega}represents the angular velocity of a fluid element and R{\displaystyle R} its distance to the rotation center.
Because the wings are in rotary motion, the maximum kinetic energy during each wing stroke is: K E 1 2 I ω max 2{\displaystyle KE={\frac{1}{2}}I\omega_{\ text{ max}}^{ 2}} Here I is the moment of inertia of the wingand ωmax is the maximum angular velocity during the wing stroke.
According to special relativity an object cannot be spun up from a non-rotating state while maintaining Born rigidity,but once it has achieved a constant nonzero angular velocity it does maintain Born rigidity without violating special relativity, and then(as Einstein later showed) a disk-riding observer will measure a circumference: C′ 2 π R 1- v 2/ c 2{\displaystyle C^{\prime}={\frac{2\pi R}{\sqrt{ 1-v^{ 2}/ c^{ 2.
The Lamm equation can be written:∂ c∂ t D- s ω 2{\displaystyle{\frac{\partial c}{\partial t}}=D\left-s\omega^{2}\left} where c is the solute concentration, t and r are the time and radius, and the parameters D, s, and ω represent the solute diffusion constant,sedimentation coefficient and the rotor angular velocity, respectively.
In the case of rotation around a fixed axis of a rigid body that is not negligibly small compared to the radius of the path, each particle of the bodydescribes a uniform circular motion with the same angular velocity, but with velocity and acceleration varying with the position with respect to the axis.
The sum of these small amounts of work over the trajectory of the rigid body yields the work, W∫ t 1 t 2 T⋅ ω→ d t.{\displaystyle W=\int_{ t_{ 1}}^{ t_{ 2}}\ mathbf{T} \cdot {\vec {\omega}}dt.} This integral is computed along the trajectory ofthe rigid body with an angular velocity ω that varies with time, and is therefore said to be path dependent.
Magnetohydrodynamic sensors are used for precision measurements of angular velocities in inertial navigation systems such as in aerospace engineering.
Definition and interpretation===== Definition===The group velocity"vg" is defined by the equation: :formula_1where"ω" is the wave's angular frequency(usually expressed in radians per second), and"k" is the angular wavenumber usually expressed in radians per meter.
Finally, assume that the velocity Vi and angular velocities ωi, i=, 1…, n, for each rigid body, are defined by a single generalized coordinate q.
Thus, v is a constant, and the velocity vector v also rotates with constant magnitude v, at the same angular rate ω.