Theodore equation

Some of the more common plume-rise equations have been summarized by Buonicore and Theodore (Industrial Control Equipment for Gaseous Pollutants, vol. 2, CRC Press, Boca Raton, Florida, 1975) and include ... 

The latter half of this equation will ultimately shift for Newman the Jews history comes to seem neither alien nor dirty, as his own victimization as a Jew forces the realization that racial Jewishness is not the stable essence he had always supposed, but a highly unstable categorical convention based upon certain social practices and ways of seeing. By the novel s end Newman the sometime anti-Semite could perhaps say of the Jews, after Theodore H erzl, We are one people—our enemies have made... 

The derivation of the mixture-balance laws has been given by Chapman and Cowling for a binary mixture. Its generalization to multicomponent mixtures, as in Equation 5-1, uses a determination of the invariance of the Boltzmann equation. This development has been detailed by Hirschfelderet These derivations were summarized in the notes of Theodore von Karmin s Sorbonne lectures given in 1951-1952, and the results of his summaries were stated in Pinner s monograph. For turbulent flow, the species-balance equation can be represented in the Boussinesq approximation as ... 

In actual applications, the gas flow in a gravity settler is often nonuniform and turbulent the particles are polydispersed and the flow is beyond the Stokes regime. In this case, the particle settling behavior and hence the collection efficiency can be described by using the basic equations introduced in Chapter 5, which need to be solved numerically. One common approach is to use the Eulerian method to represent the gas flow and the Lagrangian method to characterize the particle trajectories. The random variations in the gas velocity due to turbulent fluctuations and the initial entering locations and sizes of the particles can be accounted for by using the Monte Carlo simulation. Examples of this approach were provided by Theodore and Buonicore (1976). 

Lapple s method was employed to obtain E. Slightly more accurate results can be obtained by employing the Theodore-DePaola equation. 

For a detailed development of the above equation, refer to Effect of Bag Failure on Baghouse Outlet Loading, Theodore and Reynolds, JAPCA, August 1979, 870-872. 

Using the data provided in Problem VEN.4, estimate the pressure drop across the bench-scale unit. Use both the Theodore and Calvert equations. 

Assume the average heat capacity of the flue gas is 0.325 Btu/(lb °F). Employ the Theodore-Reynolds equation to perform this calculation ... 

Estimate the flame temperature using the Theodore-Reynolds equation. 

Additional details on these equations (including their derivations) can be found in the book by Santoleri, Reynolds, and Theodore titled Introduction to Hazardous Waste Incineration (Wiley-Interscience, New York, 2000). 

The flame temperature is estimated using the Theodore-Reynolds equation provided in the problem statement ... 

For the Balmer series, nf is simply 2 and n, takes the values 3, 4, 5, or 6. In 1908 the German physicist Friedrich Paschen (1865-1947) discovered new spectral lines fitting the above equation if nf = 3 and n = 4 and n, = 5. In 1906, Harvard physicist Theodore Lyman (1874-1954) discovered an ultraviolet series of spectral lines from hydrogen corresponding to nf = 1 and some 16 years later infrared spectral lines were discovered corresponding to nf = 4 and nf = 5. 

Guldberg and Waage used a more complicated equation taking account of second-order effects. The agreement with experiment was fairly satisfactory. Debus s results (see p. 581), which were supposed by him to contradict the law of mass action, were shown to agree with it, as did experiments by Theodor Scheerer on the action of fused sodium carbonate on silica. 

Theodore Simos reported on the current status of atomic structure calculations in Volume 1. He has broadened the scope a little for Volume 2, and reports on progress in the solution of ID, 2D and 3D differential equations in chemistry. 

In Section 14.2, we fonnd in Eqnation 14.11 that the interaction matrix element between two chromophores in an excited triplet state decreases exponentially with distance, while the corresponding singlet matrix element (Equation 14.10) decreases more slowly as 1/R with distance. These interactions were derived a long time ago from the old quantnm theory by D. L. Dexter in the triplet case and Theodor Forster in the singlet case. The conclnsions are valid also for the case of unequal chromophores. 

---