Salsburg

Salsburg Z W, Jacobson J D, Fickett W and Wood W W 1959 Application of the Monte Carlo method to the lattice gas model. Two dimensional triangular lattice J. Chem. Phys. 30 65-72... 

Chesnut D A and Salsburg Z W 1963 Monte Carlo procedure for statistical mechanical calculation in a grand canonical ensemble of lattice systems J. Chem. Phys. 38 2861-75... 

Amacher, D.E., S C Pail lei. G.N.Tumer, V.A.Ray, and D.S.Salsburg. 1980. Point mutations at the thymidine kinase locus in L5178Y mouse lymphoma cells. II. Test validation and interpretation. Mutat. Res. 72 447-474. 

There are a multiplicity of methods for testing significance in fife tables, with (as is often the case) the power of the tests increasing as does the difficulty of computation (Salsburg, 1980 Cox, 1972 Haseman, 1977 and Tarone, 1975). 

Salsburg, D. (1980). The effects of life-time feeding studies on patterns of senile lesions in mice and rats. Drug Chem. Tox. 3 1-33. 

Fickett-Wood-Salsburg Discussion on Equation of State Based on Inter molecular Potentials. See W. Fickett, W.W. Wood Sc Z.W. Salsburg, JChemPhys 27, 1324-29(1957)... 

Free Volume Theory of Multicomponent Fluid Mixtures. See "Detonation, Free Volume Theory in Multicomponent Mixtures in Vol 4, p D349-R and in the paper of Z.W. Salsburg J.G. Kirkwood, JChemPhys 20, 1538-43(1952)... 

Taking into account a variety of toxic end-points of chronic acrylonitrile treatment in Fischer 344 rats, Salsburg (1990) calculated a lowest observable effect level of 3 ppm (mg/L) in drinking water, while 1 ppm acrylonitrile was estimated to be a no mean effect level . 

Salsburg, D. (1990) Estimating dose response in chronic toxicity studies 24-month administration of acrylonitrile in drinking water of Fischer 344 rats. Sci. total Environ., 99, 289-305... 

Fickett-Wood-Salsburg discussion on equation of state based on intermolecular potentials 6 E20... 

There seems to be some evidence for a small amount of chain reaction at lower temperatures from the photolysis of dtBP [L. M. Dorfman and Z. W. Salsburg, J. Am, Chem, Soc., 73, 255 (1951)]. 

The Mayer-Montroll (Mayer and Montroll, 1941) and Kirkwood-Salsburg (Kirkwood and Salsburg, 1953) expansions are storied parts of basic statistical thermodynamics (Stell, 1985), but have been neglected for practical purposes because of a lack of recognition of how simple and simplifying they can be. 

These results are obtained straightforwardly from the potential distribution theorem. We write (Kirkwood and Salsburg, 1953)... 

The idea for the potential distribution theorem, and consequently the Mayer-Montroll expansion Eq. (6.3), is to consider a distinguished, additional molecule. The idea for the Kirkwood-Salsburg expansion is to consider a distinguished, additional, p h atom conditional upon the locations of (p — 1) others. We will consider the p = 2 case specifically. 

Aside from potential utility as generators of approximate physical theories for giy (r, r ), these Kirkwood-Salsburg expansions permit systematic construction of... 

The relation Eq. (6.56) is key to Percus s derivation of the Percus-Yevick approximation (Percus, 1964). We consider the case where the inhomogeneity is produced by the location of a distinguished particle of type v at the origin, and inquire about the surrounding fluid. The Kirkwood-Salsburg formula Eq. (6.24), p. 130, offers the interpretation of the left side of Eq. (6.56) ... 

The hydrostatic linear-response (HLR) theory (Chen and Weeks, 2003) gives further perspective on the PY theory, and exercises the preceding concepts of this section. We can illustrate that development starting with the questions of the density distortion of a solution in the neighborhood of a distinguished molecule. As with the Kirkwood-Salsburg approach, the distinguished molecule is viewed as a source of an external field exerted on the solution. The linear-response perspective on that density distortion is... 

Kirkwood, J. G. and Salsburg, Z. W., The statistical mechanical theory of molecular distribution functions in liquids. Disc. Faraday Soc. 15, 28-34 (1953). 

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