kinematic
kinematical

Both are generally influenced in a negative way by kinematic factors.

A set of stars with similar space motion and ages is known as a kinematic group.

Kinematic diagrams also include points of interest, and other important components.

Also, it was on the energy frontier in certain regions of the kinematic range.

Then the kinematic wave can be used to estimate the flow over time.

Basically, the motion of bodies is described by their kinematic behavior.

It can be calculated easily with one of the Kinematic equations.

The most vivid and effective type of similarity is the kinematic one.

It is a test used often when analysing kinematic chains.

These results show specific kinematic roles for different part of the fish's musculature.

On the other hand, a younger age was suggested from the kinematic stellar grouping.

Richard Paul demonstrated its value for the kinematic analysis of robotic systems in 1981.

This construction is used to establish the kinematic Roll center of the suspension.

The links of the manipulator can be considered to form a kinematic chain.

So length contraction is not of dynamic, but kinematic origin.

The solution to the forward kinematic animation problem, given these angles, is the pose of the figure.

This design is known as the kinematic model.

In the kinematic sense, these changes are referred to as translation and rotation, respectively.

The kinematic solution derived above describes the motion at the critical speed.

Some of the tests mentioned include flash point and kinematic viscosity.

He dismissed the digital computer as a kind of kinematic "magic lantern".

These functions may be displayed to allow the designer to inspect the kinematic performance.

The kinematic approximation corresponds to the case which is dominated by contact forces.

The kinematic result ignores the forces causing the motion.

But the kinematic version is less than one-tenth as strong and has not been detected in any cluster.

Acceleration is not involved in any kinematical effects of special relativity.

The derivative functions in different reference frames have a specific kinematical relationship.

The link is defined by certain (kinematical) constraints that restrict the relative motion of the bodies.

The degrees of freedom denote the number of independent kinematical possibilities to move.

Notice that this kinematical discussion does not delve into the mechanism by which the required forces are generated.

Once the data reach experimenters, they can reconstruct kinematical parameters of the incoming neutrino.

While each body has six degrees of freedom in space, the kinematical conditions lead to one degree of freedom for the whole system.

However, the wider significance for planetary dynamics of this purely kinematical law was not realized until the 1660s.

The thermodynamical variables are defined subject the kinematical requirement of local thermodynamic equilibrium.

The kinematical factor must remain real, and this limits the permitted scattering angle in the laboratory frame of reference.

This is the desired kinematical decomposition.

A constraint condition implies a restriction in the kinematical degrees of freedom of one or more bodies.

The function which appears in kinematical equations is called the Källén function.

The problem is to define the Hamiltonian constraint as a self-adjoint operator on the kinematical state space.

This is dimensionally consistent with the notion that, according to the kinematical laws of special relativity, time and distance are on an equal footing.

From the mechanical point of view, a stiffener introduces a kinematical constraint, imposing that it may only suffer a rigid body motion along its line.

In the kinematical approximation for electron diffraction, the intensity of a diffracted beam is given by:

This purely kinematical effect, studied theoretically by Hughes and Eckart is important for light elements.

His thesis included an "Essay on the kinematical properties of stars in the solar vicinity: possible relation with the galactic spiral structure."

It should be stressed that the kinematical decomposition we are about to describe is pure mathematics valid for any Lorentzian manifold.

Theory predicts three images of single defects: The so-called direct image, the kinematical image, and the intermediary image.

This proposes a kinematical picture for defining a quantum horizon via spin foam models, however the dynamics of such a model has not yet been studied.

For kinematic calibration, a complete kinematical model of the geometric structure must be developed, whose parameters then can be calculated by mathematical optimization.

Therefore the kinematical features of lattice robots can be characterized by their corresponding crystallographic displacement groups (chiral space groups).

And even was equipped with a natural inner product induced from that of the kinematical Hilbert space of solutions to the Gauss constraint.