Problems in Machine Design (Paperback)


This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1899 Excerpt: ...to CM, . Suppose the lap increased to C M2, then the least velocity of cut-off is reduced and is proportional to G3 N2; but, on the other hand, the latest cut-off possible is at C H. In fig. 105 is shown the effect of reducing the angle KCE. This reduces C G3, and therefore the least velocity of cut-off; but if the latest cut-off is fixed, this reduction lessens C Go. Suppose E C K and the lap fjxed, then an increase of the angle of advance of the distribution eccentric increases C G E, without any corresponding advantage, so that the angle of advance of C E should be small. In order to obtain this, we may make cut-off by the distribution valve take place at about 8 of the stroke. In fig. 107 this has been done, and the expansion valve so designed that cut-off can take place anywhere from the commencement to six-tenths of the stroke. The angle of advance of C K is 60 deg., and Fio. 107. E G is drawn parallel to C K; from G on the circle G m2 is drawn perpendicular to Ch, giving the negative lap. Cg is perpendicular to E G, and when the half travel of the expansion valve is Egr the cut-off takes place with least velocity, the crank being at C;if CI is the outside lap, I being on CH, then the velocity of cut-off of the distribution valve is proportional to El, and of the expansion valve, which is double-ported, to twice g It will be found on measuring the figure that 2gmx = El, so that these velocities are equal. It must be possible to reduce the half travel of valve to En, Mra being perpendicular to AB, if cut-off is to take place at the commencement of the stroke; if its least value U greater, the earliest cut-off will be only a trifle later. The greatest relative travel of the two valves has been made equal to that of the distribution valve, and its greatest.

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Product Description

This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1899 Excerpt: ...to CM, . Suppose the lap increased to C M2, then the least velocity of cut-off is reduced and is proportional to G3 N2; but, on the other hand, the latest cut-off possible is at C H. In fig. 105 is shown the effect of reducing the angle KCE. This reduces C G3, and therefore the least velocity of cut-off; but if the latest cut-off is fixed, this reduction lessens C Go. Suppose E C K and the lap fjxed, then an increase of the angle of advance of the distribution eccentric increases C G E, without any corresponding advantage, so that the angle of advance of C E should be small. In order to obtain this, we may make cut-off by the distribution valve take place at about 8 of the stroke. In fig. 107 this has been done, and the expansion valve so designed that cut-off can take place anywhere from the commencement to six-tenths of the stroke. The angle of advance of C K is 60 deg., and Fio. 107. E G is drawn parallel to C K; from G on the circle G m2 is drawn perpendicular to Ch, giving the negative lap. Cg is perpendicular to E G, and when the half travel of the expansion valve is Egr the cut-off takes place with least velocity, the crank being at C;if CI is the outside lap, I being on CH, then the velocity of cut-off of the distribution valve is proportional to El, and of the expansion valve, which is double-ported, to twice g It will be found on measuring the figure that 2gmx = El, so that these velocities are equal. It must be possible to reduce the half travel of valve to En, Mra being perpendicular to AB, if cut-off is to take place at the commencement of the stroke; if its least value U greater, the earliest cut-off will be only a trifle later. The greatest relative travel of the two valves has been made equal to that of the distribution valve, and its greatest.

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Product Details

General

Imprint

Rarebooksclub.com

Country of origin

United States

Release date

March 2012

Availability

Supplier out of stock. If you add this item to your wish list we will let you know when it becomes available.

First published

March 2012

Authors

Dimensions

246 x 189 x 3mm (L x W x T)

Format

Paperback - Trade

Pages

50

ISBN-13

978-1-130-93329-1

Barcode

9781130933291

Categories

LSN

1-130-93329-6



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