1946
DOI: 10.5962/bhl.title.18422
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DDT, killer of killers, by O. T. Zimmerman ... and Irvin Lavine ...

Abstract: Catalpa caterpillar, control of, 169 Caterpillars, 130 control of, 132, 169 Cattle, control of flies on, 111, 118, 136, 155 control of lice on, 157 dips. 111, 155 Central powers, 14 Charles V, 12 Charleston, yellow fever epidemic in, 23 Chipmunks, as reservoirs of plague, 9 Cholera during Crimean War, 13 Chloral hydrate, 31, 40 Chlorobenzene, 31, 40 Chovis, 87 Cimex lectularius, 102 Cinchona, 19 Cincinnati Chemical Works, 39 Citrus fruits, control of insects on, 165 Civil War, malaria victims during, 16 Cleanl… Show more

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Cited by 17 publications
(18 citation statements)
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“…This convinced us to use route B (Scheme 3). However, there is no published literature concerning the reduction of the nitro group in the indole part of photochromic spiropyrans although, two methods for the reduction of nitro group in the pyran fragment of spiropyran have been reported using hydrogen [13] or hydrazine hydrate [14] on Raney nickel, and tin chloride dihydrate (SnCl 2 $2H 2 O) [15] in acidic medium.…”
Section: Resultsmentioning
confidence: 99%
“…This convinced us to use route B (Scheme 3). However, there is no published literature concerning the reduction of the nitro group in the indole part of photochromic spiropyrans although, two methods for the reduction of nitro group in the pyran fragment of spiropyran have been reported using hydrogen [13] or hydrazine hydrate [14] on Raney nickel, and tin chloride dihydrate (SnCl 2 $2H 2 O) [15] in acidic medium.…”
Section: Resultsmentioning
confidence: 99%
“…Chilton (1949Chilton ( , 1960, Aries and Newton (1955) Guthrie (1969), Pikulik and Diaz (1977), and Zimmerman and Lavine (1962) have published cost estimating data for the process industries. Chilton (1949Chilton ( , 1960, Aries and Newton (1955) Guthrie (1969), Pikulik and Diaz (1977), and Zimmerman and Lavine (1962) have published cost estimating data for the process industries.…”
Section: Process Designmentioning
confidence: 99%
“…The following quasiduality theorem must then be applied: Also, go(@) = z(6O, ho) 9, and only q, (19) Thus instead of minimizing go one can find the point satisfying (14)- (16) and obtain the optimal primal solution XO from (18) and (19) by solving a system of equations linear in the logarithm of x0". Lquations (14)- (16) are the Kuhn-Tucker conditions(") for a constrained local maximum of the dual problem.…”
Section: Generalized Polynominal Programmingmentioning
confidence: 99%