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Water waves periodic

The intertidal zone is a perfect home for many species of invertebrates. Because the area is rich in nutrients, oxygen, and light, it provides plenty of food for small animals who are filter feeders as well as those who are predators. The challenges of these environments require that the invertebrates who reside there be specialized. Pounding waves, periods of little or no water, extreme salinities, and varying temperatures are stressful environmental conditions for all inhabitants. [Pg.42]

To test these estimates of bottom disturbance by waves, a wave recorder was placed on Cable and Anchor Reef, where the water is 12.5 m deep, during the winter months of 1975. Water pressure was recorded continuously for 3 min each hour. Cable and Anchor Reef is surrounded by deep water and there is a long, open fetch to the east. The recorder is sensitive to pressure changes equivalent to 2 cm of water the period and amplitude of all recorded signals greater than this were read out and analyzed. The wavelength of the wave responsible for a pressure fluctuation 8p is found by graphical solution of the equation ... [Pg.74]

Both advantages suggest that the evolutionary development of oscillatory reactions, at least in glycolysis, may have occurred at rocks on shores because of the periodic impact of water waves. The faster development of oscillations with periodic wave impact (differences of time scales of many mutations) ensures the spread of that development away from those shores. The individuals subjected to wave impacts have a higher ATP/ADP ratio than those in tidal inlets without such wave impacts, and growth at the shore may therefore expected to be higher, as found by observations [24]. [Pg.118]

Relationship between wave period, wavelength, and water depth. (From Seed, H.B., and M.S. Rahman, Marine Geotech., 3,123-150,1978. Reprinted with permission of Taylor Francis Group.)... [Pg.337]

A review of this figure shows that there is a unique relationship between water depth, period, and wavelength. In particular Figure 9.38 shows that wave-induced bottom pressures become important in water depth less than approximately 152 m. [Pg.338]

A cross section of a water wave ( FIGURE 6.2) shows that it is periodic, which means that the pattern of peaks and troughs repeats itself at regular intervals. The distance between two adjacent peaks (or between two adjacent troughs) is called the wavelength. The number of complete wavelengths, or c) cles, that pass a given point each second is the frequency of the wave. [Pg.208]

Just as with water waves, we can assign a frequency and wavelength to electromagnetic waves, as illustrated in FIGURE 6.3. These and all other wave characteristics of electromagnetic radiation are due to the periodic oscillations in the intensities of the electric and magnetic fields associated with the radiation. [Pg.208]

In calculating the maximum wave periods a value of 1.2 times the significant wave period is normally used for deep water for calculation of the minimum wave period, the limitation of wave steepness in shallow water is appropriate. The significant wave period may be taken to be approximately the same as the average wave period. The peak period of the waves in shallow water can be up to twice the mean period. [Pg.36]

Wave runup (which is a function of water level, wave height, wave period (wind) and geometry of the construction). [Pg.78]

Standard terminology defines the water level in the absence of wave effects as still water level, whereas wave setup will cause a departure from the still water level and this water level including the effects of the waves is the mean water level. As implied, the mean water level is determined as the average of the fluctuating water level over a suitable time frame usually taken as a number of multiples of the short wave period, say the spectral peak. In considering wave setup, often the location of interest is that of the maximum wave setup at the shoreline. This raises the question of whether wave setup is defined at elevations above the maximum rundown, say on the beach face where the water is present over only a portion of the wave period. Since wave setup is defined as the mean water level, over what period should the water surface be averaged on the beach face which is wetted over only a portion of the wave period If the time average is over only the portion of the period that water is present, in the upper limit, the maximum setup will be the maximum runup. For purposes here, wave setup will usually be defined only for conditions where water is present over a full wave period. [Pg.3]

The applications of the periodic wave theory for zero-crossing wave properties raise problems. There have been very few studies about the physical properties of zero-crossing waves, of wave period-wavelength/celerity, of wave height/period — water particle velocities, etc. [Pg.176]

The input parameters are wave height, wave period (either spectral period Tm-1,0 or peak period Tp), wave obliquity, water level (with respect to the same level as used for the structure geometry), and finally, number of waves (derived from the storm duration and mean period) for the calculation of overtopping volumes, etc. Fig. 14.16 gives the input file. [Pg.357]


See other pages where Water waves periodic is mentioned: [Pg.187]    [Pg.187]    [Pg.246]    [Pg.116]    [Pg.203]    [Pg.28]    [Pg.28]    [Pg.30]    [Pg.32]    [Pg.121]    [Pg.244]    [Pg.139]    [Pg.62]    [Pg.114]    [Pg.244]    [Pg.336]    [Pg.337]    [Pg.338]    [Pg.203]    [Pg.46]    [Pg.136]    [Pg.137]    [Pg.303]    [Pg.333]    [Pg.200]    [Pg.33]    [Pg.36]    [Pg.54]    [Pg.17]    [Pg.19]    [Pg.90]    [Pg.127]    [Pg.127]    [Pg.291]    [Pg.330]    [Pg.361]    [Pg.378]   
See also in sourсe #XX -- [ Pg.214 ]




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