16 resultados para Burton and Bro.

em Brock University, Canada


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Letter to S.D. Woodruff from Burton and Bro. noting that they will make alterations in the culler’s declaration, Nov. 1, 1877.

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Letter (1 ½ pages) to S.D. Woodruff from Burton and Bro. saying that the best time to see the trees that are suitable for timber is spring. They say that they will send a statement as soon as they receive the specifications, Apr. 2, 1878.

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Letter (1 double sided page) to Burton and Bro. which is unsigned from St. Catharines [from S.D. Woodruff] stating that he will be in Barrie. There is a discussion about the limits and the timber being cut, Apr. 8, 1878.

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Letter to S.D. Woodruff from Burton and Bro. stating that they should be ready to go by May 1st and will make an affidavit of measurement, Apr. 18, 1878.

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Receipt (copy) for the amount received from Burton and Bro. for the sum of $944.00 paid in full for stumpage on berths 192 and 198. It is signed by S.D. Woodruff, May 24, 1878.

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Indenture of memorandum of an agreement between S.D. Woodruff of St. Catharines and James L. Burton and M. Burton, both of Barrie, trading under the name of Burton and Bro. that Burton and Bro. would buy all the pine timber located in berths 192 and 198. Burton and Bro. agrees to have all timber cut. The agreement is signed by S.D. Woodruff and Burton and Bro. This document is badly burned along the left hand side. This does not affect the text, July 11, 1877.

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Printed blank by which John Brown Cullen solemnly declares that he is experienced in the art of measuring and culling timber. He states that he is entering into the service of Burton and Bro. of Barrie He will make out the specification of the timber in berths 192 and 198 and submit his findings to Burton and Brother, Oct. 22, 1877.

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Receipt from Allan and Bro. of St. Catharines for building supplies, Oct. 5, 1876.

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Receipt from Allan and Bro. of St. Catharines for work done on walls, Oct. 31, 1876.

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Receipt from Allan and Bro. for upholstering, Jan. 2, 1877.

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Letter (1 double sided page and a half, handwritten) to S.D. Woodruff from R. J. Thompson who claims that he was not paid what he was owed by Burton. He is now foreman for McArthur Bros. and used to be the foreman for Burton Bros. He says that he will be in St. Catharines and will call and see Mr. Woodruff, Feb. 19, 1880.

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Letter (1 ½ pages, handwritten) to S.D. Woodruff from R.J.T. [R.J. Thompson]. Mr. Thompson says that his wife doesn’t want him to have anything to do with this job. He says he will send 2 men and pay their expenses. He also says that he would not like to appear in court against Burton, but if Mr. Woodruff cannot prove his claim, then Mr. Thompson will appear, July 26, 1880.

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Letter to S.D. Woodruff from John F. Day stating that it is impossible for him to go into the woods regarding the pine in dispute. He says that Mr. Woodruff appears to ignore (or forget) that the inspection could be made by Mr. Day’s son and that proposition was agreeable to Mr. Woodruff. He says that he will (with Burton and Bro.’s consent) appoint someone who is unknown to both Mr. Woodruff and Burton and Bro. This is a 1 page handwritten letter written on a letter which was previously sent by S.D. Woodruff on May 8. This is accompanied by an envelope, July 26, 1880.

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Letter to John F. Day from S.D. Woodruff in which he states that he would not think of having Burton perform a service for him again, Aug. 23, 1880.

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Four problems of physical interest have been solved in this thesis using the path integral formalism. Using the trigonometric expansion method of Burton and de Borde (1955), we found the kernel for two interacting one dimensional oscillators• The result is the same as one would obtain using a normal coordinate transformation, We next introduced the method of Papadopolous (1969), which is a systematic perturbation type method specifically geared to finding the partition function Z, or equivalently, the Helmholtz free energy F, of a system of interacting oscillators. We applied this method to the next three problems considered• First, by summing the perturbation expansion, we found F for a system of N interacting Einstein oscillators^ The result obtained is the same as the usual result obtained by Shukla and Muller (1972) • Next, we found F to 0(Xi)f where A is the usual Tan Hove ordering parameter* The results obtained are the same as those of Shukla and Oowley (1971), who have used a diagrammatic procedure, and did the necessary sums in Fourier space* We performed the work in temperature space• Finally, slightly modifying the method of Papadopolous, we found the finite temperature expressions for the Debyecaller factor in Bravais lattices, to 0(AZ) and u(/K/ j,where K is the scattering vector* The high temperature limit of the expressions obtained here, are in complete agreement with the classical results of Maradudin and Flinn (1963) .