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Reversing pendulum

In order to avoid the determination of these parameters and errors related with this procedure, Henry Kater suggested at the beginning 19th century so-called the reversing pendulum. To explain the principle of this device let us recall one basic feature of the moment of inertia. First, we make use of the identity [Pg.178]

Therefore, the moment of inertia with respect to the origin can be represented as [Pg.178]

By definition of the center of mass the last two integrals are zero and we obtain [Pg.178]

The integral on the right hand side represents the moment of inertia of the pendulum with respect to the axis passing through the center of gravity, and Equation (3.55) describes the well-known theorem of mechanics. Bearing in mind that, we already introduced the reduced length /, (Equation (3.54)), let us assume [Pg.178]

Suppose that the same pendulum moves about the axis passing through the point S. Then it is eharaeterized by a new reduced length I and, by analogy with Equation (3.57), we have [Pg.179]


Figure 4-220 shows the schematic diagram of a servo-controlled single-axis accelerometer. The pendulum is a disk kept in position as in the case of the reverse pendulum. Extremely efficient accelerometers can be built according to this principle in a very limited space. The Sunstrand accelerometer is seen in Figure 4-221. [Pg.906]

Heyde, M., Thielsch, G., Rust, H.P., and Freund, H.J. (2005) A reverse pendulum bath cryostat design suitable for low temperature scanning probe microscopy. Meas. Sci. Technol., 16, 859-864. [Pg.474]

For the above polyol blend viscosity (Brookfield, ASTM D-2196) = 1500 mPa-S at 23° C. For the reaction mixture working (pot) life 20 min Gardner circular dry times [72°F, 54% relative humidity (RH)] surface dry = 1.0 h, hard dry = 2.0 h, mar free = 3.5 h. For the finished coating gloss (ASTM D-523) = 90+ at 60° impact (ASTM D-2794) = 60 in.-lb direct, 10 in.-lb reverse Tabor abrasion (ASTMD-4060,1000 g load, 1000cycles, CS-17 wheel) = 95.6 mg pendulum hardness = 180 s MEK double rubs (ASTM D4752-95, 50 double rubs) = softened. [Pg.253]

For a simple reversible chemical reaction, if one path is preferred for the backward reaction, the same path must also be preferred for the reverse reaction. This is called the principle of microscopic reversibility. Time can be measured by reversible, periodic phenomena, such as the oscillations of a pendulum. However, the direction of time cannot be determined by such phenomena it is related to the unidirectional increase of entropy in all natural processes. Some ideal processes may be reversible and proceed in forward and backward directions. [Pg.7]

Many mechanical systems have time-reversal symmetry. This means that their dynamics look the same whether time runs forward or backward. For example, if you were watching a movie of an undamped pendulum swinging back and forth, you wouldn t see any physical absurdities if the movie were run backward. [Pg.163]

The analogy to the waterwheel breaks down at still higher Rayleigh numbers, when turbulence develops and the convective motion becomes complex in space as well as time (Drazin and Reid 1981, Berge et al. 1984, Manneville 1990). In contrast, the waterwheel settles into a pendulum-like pattern of reversals, turning once to the left, then back to the right, and so on indefinitely (see Example 9.5.2). [Pg.311]

Film thickness, um Film appearance Pendulum hardness (Konig), s Adhesion (crosshatch, DIN 53151) Erichsen impact, reverse, mm Conical mandrel bend (ASTM D522-60) Salt-spray resistance (ASTM B117-6U 10 d) 22-28 very good 195 Gt 0 >3 passed 9-9-2 22-28 good 170 Gt 0 >3 passed 85... [Pg.67]

In an isodynamic process, the energy remains constant, i.e., dt/ = 0. The motion of a friction-free pendulum is an isodynamic process. A friction-free pendulum is a pure mechanical system, and the system does not have any entropy. So the entropy cannot change at all and the process is a reversible one. [Pg.188]

Unlike the Charpy test, the notched Izod is capable of being tested either with the notch on the same side as the point of impact, which is the normal way, or on the opposite side, when it is called the reverse notched lest. Thus in the normal test the side containing the notch is placed under tension and the notch fulfils its purpose as a stress concentrator. In the case of the reverse notch, it is the unnotched face that is under tension, and no stress concentration occurs in fact the notch is placed under a compressive deformation. This arrangement is possible in the Izod test because the pendulum strikes the test piece at a point remote from the notch, and the advantage of having the reverse notch is that the test piece is otherwise identical. Eor the Charpy test, the cros.s section of the unnotched test piece must be greater than the notched test piece. [Pg.328]

The pendulum and the bullet have same momentum, but their directions are reverse. [Pg.53]

Reverse impact test n. A test for sheet material in which one side of the specimen is struck by a pendulum or falling object and the reverse side is inspected for damage. See impact test. [Pg.837]

Figure 5.4 shows the bond graph of the inverse system where the output flow detector has been reversed to form a bicausal source-source (SS y) component. As discussed previously [21], the bicausality propagates to the system input where the Sf u component is reversed to give the bicausal sensor-sensor component SS u. The pair of components l ji and C ki modelling the first pendulum remain in integral causality, and therefore form a denominator polynomial of the form... [Pg.183]

Determine pendulum impact resistance of notched Izod impact, unnotched Izod impact, reversed notched Izod, Charpy impact strength also see D4812 Surface resistivity, volume resistivity Arc resistance... [Pg.37]

Izod impact ASTM D256 Energy to break a notched cantilever beam specimen upon impact by a pendulum. Notch tends to promote brittle failure. Unnotched impact strength is obtained by reversing the notched specimen in the vise. Notch sensitivity can be determined by using Method D. [Pg.3878]

The dominant motion that the stabilized gondola must be isolated from is a slow rotation of the entire balloon which reaches a maximum speed of one revolution per 8 minutes slowly changing and occasionally reversing during a flight. An additional motion is the pendulum motion of the entire suspension, gondola, and balloon with a period of approximately 15 seconds. The amplitude of this motion is generally less than or equal to 1 arc minute. [Pg.164]


See other pages where Reversing pendulum is mentioned: [Pg.162]    [Pg.175]    [Pg.178]    [Pg.179]    [Pg.162]    [Pg.175]    [Pg.178]    [Pg.179]    [Pg.255]    [Pg.181]    [Pg.1]    [Pg.13]    [Pg.39]    [Pg.133]    [Pg.330]    [Pg.288]    [Pg.145]    [Pg.534]    [Pg.34]    [Pg.293]    [Pg.544]    [Pg.167]    [Pg.1072]    [Pg.337]    [Pg.86]    [Pg.212]    [Pg.404]    [Pg.772]    [Pg.29]    [Pg.731]    [Pg.404]   
See also in sourсe #XX -- [ Pg.175 , Pg.178 ]




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