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Rotational momentum

A measure of the rotational momentum of a body. For circular motion, the angular momentum equals the product of a body s mass and its angular velocity. [Pg.58]

A torsional pendulum (Figure 5.80) is often used to determine dynamic properties. The lower end of the specimen is clamped rigidly and the upper clamp is attached to the inertia arm. By moving the masses of the inertia arm, the rotational momentum of inertia can be adjusted so as to obtain the required frequency of rotational oscillation. The dynamic shear modulus, G, can be measured in this manner. A related device is the dynamic mechanical analyzer (DMA), which is commonly used to evaluate the dynamic mechanical properties of polymers at temperatures down to cryogenic temperatures. [Pg.471]

The formulation of the balance of rotational momentum (1)4 appears to be a novelty in the theories of microstructures, even if the deduction of its local form will be in agreement, e.g., with [3], Equations (1)4,5 take into account the presence of the microstructure. [Pg.185]

In a mixture we assume that chemical reactions and physical transfers are exchanges rather than true processes of creaction of destruction, thus we require that the mass, linear and rotational momentum and energy are conserved for the whole mixture, i. e., we have from balances (1) that... [Pg.186]

We propose the balance principles for an immiscible mixture of continua with microstructure in presence of phenomena of chemical reactions, adsorption and diffusion by generalizing previous multiphase mixture [9] and use a new formulation for the balance of rotational momentum. New terms are also included in the energy equations corresponding to work done by respective terms in the micromomentum balances. [Pg.190]

The angle gives the angle of rotation of the J vector around the BC bond. The Cartesian components of the rotational momentum vector are given by the three Eulerian angles 0, , and r/ as... [Pg.82]

If one performs the vector operation x x (equations of motion), the balance of rotational momentum or moment of momentum about an axis of rotation is obtained. It is this equation that forms the basis of design of rotating machinery such as centrifugal pumps and turbomachinery. [Pg.255]

Gillen et al. [67] estimated the distribution of c.m. recoil energies from the velocity analysis. No significant differences were observed in scattering from K + HBr and from K + DBr, and E mp was approximately 1.5 kcal/mole (0.06 eV). Electric deflection analysis [34, 35] on MBr from K (and Cs) + HBr indicates that (IFr ot) = 1.5 kcal/mole (0.06 eV) and confirms that the rotational momentum of KBr is approximately equal to the orbital momentum of the reactive collisions [see equation (43)]. These measurements suggest that a considerable fraction of the small amount of energy available in this reaction enters the KBr vibration. [Pg.27]

At 24 h after the start of the release the plume maximum had spht into two separate parts (Fig. 5.2). The head received cyclonic rotational momentum from a meso-scale disturbance and reached DK02 after 26 h giving rise to the first peak. As the latter part of the cloud progressed it received anti-cyclonic momentum and after 36 h the plume attained a U-shaped deformation which was advected towards DK02. The rotational time scale of the eddies was not large enough (compared to the advective time scale of the plume) to cause a full revolution in the plume. [Pg.70]

Angular momentum—Rotational momentum resistance to change in rotation rate. [Pg.591]

I is the identity matrix and the production term of the rotational momentum. [Pg.148]

In the general case the material is described by discrete point masses and the interactions between them. The behaviour of the system is described by the Newton equations - the momentum equation and the rotational momentum equation - for each particle a by... [Pg.152]

Let us summarize the Hund coupling scheme [5, 6, 7] that is given in Table 1 together with the quantum numbers of the quasimolecule for each case of Hund coupling. We denote by L the total electron angular momentum of the molecule, S is the total electron spin, J is the total electron momentum of the molecule, n is the unit vector along the molecular axis, K is the rotation momentum of nuclei, A is the projection of the angular momentum of electrons onto the molecular axis, H is the projection of the total electron momentum J onto the molecular axis, 5 is the projection of the electron spin onto the molecular axis, Lyv, Si, Jn are projections of these momenta onto the direction of the nuclear rotation momentum N. Below we will take this scheme as a basis. [Pg.131]

Moreover the balance laws of moment of momentum are, by applying the conservation law of rotational momentum. [Pg.538]

In the event of electrical power supply interruption, cooling of the reactor fuel is maintained for a short period of time by the rotational momentum of the heat transport pumps during reactor power rundown, and by natural convection after the pumps have stopped. [Pg.151]

Some spacecraft require three-axis stability where rotation about any axis must be rigorously suj>-pressed. If the spacecraft begins to rotate in an undesired manner, onboard gyroscopes are spun up to absorb the additional rotational momentum and, by reaction, leave the spacecraft as a whole stationary. Many other spacecraft maintain stability by rotation about a fixed axis. Control of the altitude control system is the responsibility of the command and data handling system. When total rotational momentum of the spacecraft gets too large, the excess is eliminated by firing the attitude thrusters in the propulsion system. [Pg.1695]

N — 1, Through this designation we discover that in the following perturbation energy matrix only those elements appear that are diagonal in M, The numerical values of M differ from the nuclear rotational momentum m by +1 or —1 and represent the total rotational momentum of the molecule with respect to its axis. [Pg.70]

In the case of spherical molecules where transfer of rotational momentum can occur. Chandler (1975) showed that, to a good approximation, self-diffusion and viscosity for real fluids could be taken as equal to the rough hard-sphere values for densities greater than about twice the critical density. Furthermore, he showed that the rough hard-sphere coefficients were proportional to the smooth hard-sphere values. Thus... [Pg.235]

Rotational Motion of Molecules Spinning molecules store energy in the form of rotational momentum. Similar to the vibrational modes of storage, for a more complex structure, the molecule has a greater number of rotational modes available. A monatomic species such as helium has no bonds and therefore cannot store energy in this form. [Pg.70]


See other pages where Rotational momentum is mentioned: [Pg.379]    [Pg.14]    [Pg.23]    [Pg.23]    [Pg.185]    [Pg.81]    [Pg.105]    [Pg.8]    [Pg.9]    [Pg.18]    [Pg.217]    [Pg.349]    [Pg.441]    [Pg.20]    [Pg.21]    [Pg.30]    [Pg.73]    [Pg.73]    [Pg.49]    [Pg.625]    [Pg.131]    [Pg.222]    [Pg.664]    [Pg.139]    [Pg.147]    [Pg.538]    [Pg.116]    [Pg.249]    [Pg.1595]    [Pg.78]   
See also in sourсe #XX -- [ Pg.8 , Pg.9 , Pg.18 ]




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Angular Momentum in Molecular Rotation—The Rigid Rotor

Angular momentum nuclear rotational

Angular momentum rotation

Angular momentum rotational

Angular momentum rotational spectroscopy

Angular momentum spin-rotation coupling

Angular momentum three-dimensional rotation

Angular momentum, rotational motion

Angular momentum, tunneling rotation

Angular momentum, vibration-rotation

Angular rotational momentum vector

Coriolis rotational angular momenta

Momentum operator rotation

Momentum rotation

Momentum three-dimensional rotations

Rigid Rotator and Angular Momentum

Rotational angular momentum coupling with vibrational

Rotational angular momentum dynamics

Rotational angular momentum of the nuclei

Rotational angular momentum operators

Rotational coordinates conjugate momenta

Rotations and angular momentum

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