Field Engineering: A Hand-book of the Theory and Practice of Railway Surveying, Location, and Construction, Designed for the Class-room, Field, and Office, and Containing a Large Number of Useful Tables, Original and Selected

Front Cover
J. Wiley & sons, 1895 - Railroad engineering - 503 pages
 

Contents

Leveller
13
Rodmen
14
The level
15
The clinometer
16
Transit points
17
Obstacles to alignment and measurement
18
General problem
19
Lines at a large angle
20
CHAPTER III
24
Engine traction
25
Engine expense
26
Resistance to motion
27
Resistance due to curve
28
Formulæ for maximum trains
29
Enginestage
30
Graphical solution
32
Train load reciprocals
33
Assisting engines 36 ོཆ ྂ ཆེ ཆ 71 Maximum return grades
37
Undulating grades
38
Value of distance saved
39
Levellers duties Profiling
40
Establishing grade lines
41
CHAPTER V
42
Limits to curves and tangents
43
Measurement of curves
44
Central angle and length of curve
45
Definition of other elements
46
Formula for long chord C
48
Formula for radius in terms of T and A
49
Formula for external distance in terms of T and A
50
B Location of Curves by Deflection Angles
52
Field notes
58
SECTION
77
Selection of angles 21
104
Central angle in terms of deflections
110
By middle ordinates
117
Do for an odd number of stations
123
SECTION PAGE
124
The vertex and point of curve inaccessible
129
To replace a tangent by a curve compounded with the adjacent
134
General expression for elementary ratios
135
To find new tangent points for two parallel tangents
139
To replace the middle arc of a threecentred compound by
140
To find new radius for a given radial offset
145
CHAPTER VII
147
To find new radius from same P C for new position of
151
Double turnout on same side of straight track to calculate
153
Definition
157
Turnout on the inside of a curved track
161
AB VAB VBA and R₂ to find A A and R₁
163
73
167
SECTION PAGE 193 To find the reversed curve for parallel siding in terms of Fand perpendicular distance p
169
To find the connecting curve from frog to parallel siding on a curve in terms of F and perpendicular distance p
170
a The siding outside of main track
171
To locate a crossing between parallel tracks
172
To locate a reversed curve crossing between straight tracks
173
To locate a reversed curve crossing between curved tracks
174
To find the middle ordinate m for one station in terms of D
175
Curving rails To find m₁ in terms of rail and m
176
Errors due to curvature of the earth
186
Errors due to refraction
187
Levelling by transit or theodolite
188
To find the H I by observation of the horizon
189
Stadia measurements horizontal sights
191
Stadia measurements inclined sights vertical rod
193
Stadia measurements inclined sights inclined rod
195
CHAPTER IX
196
Clearing and grubbing
197
Cross sections formulæ for
198
Cross sections staking out
200
Cross sections on irregular ground
201
Compound cross sections
202
Selection of points for cross sections
203
Form of crosssection book
204
Extended cross profiles
205
Isolated masses
206
Officework
207
Drains and culverts
208
Arch culverts
209
Foundation pits Bridge chords on curves
210
Cattleguards
214
Location Alignment Shafts Curves Levels Grades Sections Rate of progress Ventilation Drain age
216
Retracing the line
222
Side ditches and drains
223
CHAPTER X
225
Prismoids Choice of cross sections 925
227
Prismoidal formulæ for solid contents
229
Tables of equivalent depths
233
Exact calculation of content examples
234
Wedges and pyramids
236
Sidehill sections uniform slope
237
Systems of diagrams
238
Correction for curvature in earthwork
239
1
242
Haul Centre of gravity of prismoid
243
Final estimate
245
Monthly estimates
246
Artificial features
248
Geometrical Propositions
270
Trigonometrical Formulæ
273
Curve Formulæ
277
Radii Offsets and Ordinates
280
Corrections for Tangents and Externals 288
121
Middle Ordinates for Rails 304
12
Grades and Grade Angles 305
14
Barometric Heights in feet 307
36
Correction for Earths Curvature and Refraction 309
38
Coefficient for Reducing Stadia Measurements 310
Minutes in Decimals of a Degree 313
Inches in Decimals of a Foot 314
Squares Cubes Roots and Reciprocals 315
5
Rocky shores Tielines 22
22
System of plotting map 23
23
Logarithmic Versed Sines and External Secants 404
63
Natural Tangents and Cotangents 458
63
Natural Versed Sines and External Secants 470
63
Useful Numbers and Formulæ 500
4

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Page 238 - The differences in the logarithms due to a change of 1" in the arc are given in adjoining columns. To find the log sin, cos, tan, or cot of a given arc. Take out from the proper column of the table the logarithm corresponding to the given number of degrees and minutes. If there be any seconds multiply them by the adjoining tabular difference, and apply their product as a correction to the logarithm already taken out. The correction is to be added if the logarithms of the table are increasing with...
Page 189 - ... point B. The correction for any other point is proportional to the square of its distance from A or C. Thus the correction at A...
Page 238 - With the number of degrees at the left side of the page are to be read the minutes in the left-hand column; with the degrees on the right-hand side are to be read the minutes in the right-hand column. When the degrees appear at the top of the page the top headings must be observed, when at the bottom those at the bottom. Since the values found for arcs in the first quadrant are duplicated in the second, the degrees are given from 0° to 180°. The differences in the logarithms due to a change of...
Page 189 - Let AB, BC, be two grades in profile, intersecting at station B, and let A and C be the adjacent stations. It is required to join the grades by a vertical curve extending from A to C.
Page 63 - Instruments and their adjustments, Strength of Materials, Masonry, Principles of Wooden and Iron Roof and Bridge Trusses, Stone Bridges and Culverts, Trestles, Pillars, Suspension Bridges, Dams, Railroads, Turnouts, Turning Platforms, Water Stations, Cost of Earthwork, Foundations, Retaining Walls, etc. In addition to which the elucidation of certain important Principles of Construction is made in a more simple manner than heretofore. By JC Trautwine, CE 12mo, morocco flaps, gilt edges. 32nd thousand,...
Page 239 - ... fourth are the last three figures of a logarithm which is the difference between the log sin and the logarithm of the number of seconds in the first column. The first three figures and the characteristic of this logarithm are placed, once for all, at the head of the column. To find the log sin of an arc less than 2° given to seconds. Reduce the given arc to seconds, and take...
Page 248 - If one side of a triangle is produced, The exterior angle is equal to the sum of the two interior and opposite angles.
Page 237 - ... of proportional parts, which furnishes by inspection the figures of the quotient. Example, — Find the number of which the logarithm is 8.263927 8.263927 First 4 figures 1836 from 263873 Diff. 54.0 Tabular diff. = 236 .-.5th fig. = 2 47.2 6.80 6th fig. = 3 7.08 Ana.
Page 249 - In any triangle, the square of a side opposite an acute angle is equal to the sum of the squares of the other two sides diminished by twice the product of one of those sides and the projection of the other side upon it.
Page 222 - AO just make the fill OB and without charge for haul; but the haul of every cubic yard taken from AC, and carried to the fill BD, is subject to charge for the distance it is carried, less AB. "It would be impossible to find the distance that each separate yard is carried, but we know from mechanics that the average distance for the entire number of yards is the distance between the centers of gravity of the cut AC, and of the fill BD which is made from it. If, therefore, X and Y represent the centers...

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