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Egerton D., Nash W.A. — Schaum's outline of strength of materials
Egerton D., Nash W.A. — Schaum's outline of strength of materials



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Íàçâàíèå: Schaum's outline of strength of materials

Àâòîðû: Egerton D., Nash W.A.

Àííîòàöèÿ:

If you want top grades and thorough understanding of strength of materials, this powerful study tool is the best tutor you can have! It takes you step-by-step through the subject and gives you accompanying related problems with fully worked solutions. You also get hundreds of additional problems to solve on your own, working at your own speed. (Answers at the back show you how youÕre doing.) This superb study guide features clear explanations of the strengths of systems subject to static as well as dynamic loadings. And it's the only guide to this subject with complete programs in FORTRAN for difficult geometries of structural members, including numerical examples. It also offers simpler computer programs for less complex problems.


ßçûê: en

Ðóáðèêà: Íàóêà/

Ñòàòóñ ïðåäìåòíîãî óêàçàòåëÿ: Ãîòîâ óêàçàòåëü ñ íîìåðàìè ñòðàíèö

ed2k: ed2k stats

Ãîä èçäàíèÿ: 1998

Êîëè÷åñòâî ñòðàíèö: 474

Äîáàâëåíà â êàòàëîã: 16.10.2005

Îïåðàöèè: Ïîëîæèòü íà ïîëêó | Ñêîïèðîâàòü ññûëêó äëÿ ôîðóìà | Ñêîïèðîâàòü ID
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Ïðåäìåòíûé óêàçàòåëü
American Institute of Steel Construction (AISC) column formula      358 368—371
American Society for Testing Materials (ASTM)      2
Angle of twist in torsion      98 101—104
Anisotropic material      7
Area, centroid of      154—155 159—161
Area, first moment of      154 160—161
Area, moment of inertia of      155 163—167
Area, polar moment of inertia of      96 99 102
Area, radius of gyration of      156 165—166
Area, second moment of      155 163—167
Axially loaded bars      see Bars
Bars, axially loaded      1—25
Bars, computer program for variable cross-section axially loaded bars      21—25
Bars, eccentrically loaded      457 459
Bars, subject to combined axial tension and torsion      458
Bars, subject to combined bending and torsion      461
Beam-column      378 385
Beams, bending moment in      125 129—141
Beams, cantilever      122 128 133 137 225 237 243 249
Beams, clamped      123 292 295 299 303
Beams, computer program for bending stresses in curved      329—335
Beams, computer program for stresses in Beams, unsymmetrically loaded      322—326
Beams, curved      311 327—329
Beams, dynamic loading on      396—398
Beams, elasto-plastic behavior      181 205—211
Beams, normal stresses in      178—181 184—197
Beams, overhanging      123 130 139 238—241 264 266
Beams, plastic behavior of      337—351
Beams, shearing force in      125 129—141
Beams, shearing stresses in      179 198—204
Beams, sign convention for deflection of      222
Beams, sign convention for shearing force and bending moment in      125
Beams, statically determinate      123
Beams, statically indeterminate      123
Beams, unsymmetrically loaded in bending      310 318—322
Beams, variable cross—section      243 247 259
Bending moment and shearing force diagrams      125—142
Bending stresses in beams      177—198
Bending, elastic      177—180 182—204
Bending, plastic      180—181 204—215
Bending, pure      177 185
Breaking strength      5
Brittle materials      3
Buckling of columns      356—387
bulk modulus      29
Cantilever beams      128 133 137 225 237 243 249
Castigliano’s Theorem      393 399—413
Centroid of area      154 159—161
Coefficient of linear expansion      6 20 45 47
Columns, American Institute of Steel Construction (AISC) formula      358 368—371
Columns, beam-columns      358 378 385
Columns, buckling      356 387
Columns, computer program for axially loaded using AISC formula      372
Columns, computer program for axially loaded using SSRC formula      375
Columns, critical load      357 359—364
Columns, design formulas      358
Columns, eccentrically loaded      378
Columns, elastica      379—383
Columns, empirical formulas      368
Columns, Euler’s buckling load      357 363—365
Columns, inelastic buckling      357
Columns, secant formula      379
Columns, Structural Stability Research Council (SSRC) formula      358 369 370
Columns, tangent—modulus formula      365
Combined loadings, axial tension and torsion of bars      457
Combined loadings, bending and torsion of bars      458 461
Combined stresses, equations for      421 428—429 440—442
Compression      1
Computer programs, bending deformations due to lateral loads      274—284
Computer programs, bending stresses in curved beams      326—335
Computer programs, buckling of columns, AISC standards      372—375
Computer programs, buckling of columns, SSRC standards      375—378
Computer programs, principal stresses in two-dimensional loadings      420—451
Computer programs, shearing force and bending moment in laterally loaded bars      141—145
Computer programs, variable cross-section bar subject to axial tension or compression      21—25
Computer programs, variable cross-section bar subject to torsion      107—109
Deflection of beams, by double integration      220—254
Deflection of beams, by singularity function method      260—274
Deflection of beams, by strain energy method      392—393 402 404—411
Deflection of beams, by superposition      237—238
Deflection of beams, computer program for      274—283
Design formulas for columns      358
Dilatation      29
Distributed loadings      122—124
Double integration method      220—254
Ductile materials      3
Dynamic loadings, on bars      396—398
Eccentric loading of bars      459 462
Eccentric loading of columns      378
Elastic energy methods in beam bending      403—413
Elastic energy methods in bending of curved bars      404—410
Elastic limit      4
Elastic range      4
Elastica of a column      379—383
Elasticity, effective modulus of      27
Elasticity, modulus of      3—4 9—31
Elasticity, modulus of, in shear      83
Elongation, percentage      5
Energy methods      see Elastic energy methods
Euler — Bernoulli equation      221
Euler’s buckling load      357 363—365
Factor of safety      5
Failure, theory of, maximum energy of distortion theory      459 466—467 469
Failure, theory of, maximum normal stress theory      465 467
Failure, theory of, maximum shearing stress theory      465 469
Fiber stresses in beams      178 181—198
Flexural stresses in beams      178 181—198
Force system, determinate      38 393
Force system, indeterminate      39 41—57 393
Gyration      see Radius of gyration
Half-range functions      127 135—142 see
Hinge, plastic      337 339—351
Homogeneous materials      7
Hooke’s law      3 8 28
Hoop stresses      63—65
Horsepower in rotating shaft      98 105—106
Huber — von Mises — Hencky theory of failure      459 466—467 469
I-beam, shearing stresses in      209—211
Inertia, moment of, for a finite area      155 162—168
Inertia, polar moment of      85 88
Inertia, product of, for a finite area      157 168—178
Isotropic materials      7
Limit load, axial loading      54—57
Limit load, bending loads      181 204—206
Limit load, torsional loads      98 117
Limit, elastic      4
Limit, proportional      4
Loads, combined, on bars      459
Loads, combined, on cylindrical shells      459 462
Loads, critical, on columns      357 359—364
Loads, eccentric, on bars      457 459
Loads, eccentric, on columns      378
Macauley’s method      135 260—274
Materials, anisotropic      7
Materials, brittle      3
Materials, ductile      3
Materials, elastic, perfectly plastic      8 40 117 205
Materials, homogeneous      7
Materials, isotropic      7
Materials, mechanical properties of      37
Materials, orthotropic      7
Maximum energy of distortion theory of failure      459 466—467 469
Maximum normal stress theory of failure      465 467
Maximum shearing stress theory of failure      465 469
Mechanical properties of materials      37
Meridional stresses      63 77—78
Modulus of elasticity      4
Modulus of elasticity in shear      83 97 101
Modulus of resilience      5
Modulus of rigidity      83
Modulus of toughness      5
Modulus, section      179 187 188 209
Modulus, shear      83
Modulus, tangent      6
Mohr’s circle      423 427 431—433 435—436 438 442—445 446—447
Moment of inertia of an area      155
Moment, bending      125 129—135
Moment, first, of a finite area      154
Moment, fully plastic in bending      181 205—213
Moment, fully plastic in torsion      117—118
Moment, polar, of inertia of area      96 99 102
Moment, second, of a finite area      161. 163—168
Moment, twisting      96 99—100 103
Neutral axis      178 185—195
Neutral surface      178
Normal stresses, in axially loaded bars      1 9—20
Normal stresses, in beams      179 181—195
Normal stresses, on planes of maximum shearing stresses      431 434
Orthotropic materials      7
Overhanging beams      123 130 139 238—241 264 266
Parallel-axis theorem, for moment of inertia of area      156—157 166—168
Parallel-axis theorem, for product of inertia      157 169 172
Planes, principal      421 436—437 441 442
Plastic bending      180—181 205—213
Plastic section modulus      209
Plastic torsion      98 117—118
Poisson’s ratio      6
Poisson’s ratio, effective value of      27
Polar moment of inertia of area      96 99 103
Pressure vessels      63—80
Principal axes of a plane area      170—173
Principal moments of inertia      170—173
Principal planes, shearing stresses on      421 449
Principal stresses, determination of by Mohr’s circle      423 431 433 435—436 438 442—445 446—447
Product of inertia of a finite area      157 168 169
Proportional limit      4
Pure bending      177 185
Radius of gyration      156 165
Ratio, Poisson’s      6 26—29
Ratio, slenderness      356—357
Rectangular beams, shearing stresses in      179—180 200—201
Resisting moment      124
Resisting shear      125
Secant formula for columns      379
Section modulus      179 186—188 190 192
Shaft, horsepower in rotating      98 105—106
Shaft, torsion of hollow circular      96—97 116
Shaft, torsion of solid circular      96—97
Shear center of beam      310 311—318
Shear strain      83
Shear stress      82
Shear, resisting      125
Shearing force and bending moment diagrams      126—134
Shearing force and bending moment diagrams, computer program for      143—145
Shearing stresses, directions of maximum      422 442
Shearing stresses, in beams      179 198—204
Shearing stresses, in I-beams      209—211
Shearing stresses, in rectangular beams      196 200
Shearing stresses, maximum      440—442
Shearing stresses, on perpendicular planes      200
Shearing stresses, on principal planes      421 442
Shells, conical      74—75
Shells, cylindrical      64—69
Shells, of revolution      77—78
Shells, spherical      69—72 78—79
Shells, toroidal      79—30
Shrink fit      72—73
Signs for combined stresses      440—443
Signs for double integration method      222
Signs for Mohr’s circle      423—424
Signs for shearing force and bending moment      125 138—139
Singularity functions      135 260—274
Slenderness ratio      356 361
Specific modulus      7 30
Specific strength      7 30
Spherical shells, stresses in thin—walled      69—72 78—79
Statically determinate beams      123
Statically indeterminate beams      123
Statically indeterminate problems in bending      289—305
Statically indeterminate problems in tension and compression      38—58
Statically indeterminate problems in torsion      110—115
Strain energy in axial loading      394 401 403
Strain energy in bending      395 396
Strain energy in torsion      394 402
Strain, hardening      5
Strain, normal      2
Strain, shear      97
Strength, breaking      5
Strength, ultimate      5
Strength, yield      4
Strength-weight ratio in torsion      102—103
Stress, compressive      1
Stress, hoop      63—65
Stress, shear      82 84—91
Stress, tensile      1
Stress, torsional      97 100—103
Stress, working      5
Stress-strain curve      2—3
Stresses, bending, in beams      177—179
Stresses, circumferential, in cylindrical shells      64—69
Stresses, computer program for two-dimensional principal      451—454
Stresses, determination of principal, by Mohr’s circle      423 427 431—432 435—436 438—439 442—444 450—451
Stresses, equations for combined      440—441
Stresses, flexural, in beams      178 181—198
Stresses, hoop, in cylindrical shells      63—65
Stresses, longitudinal in cylindrical shells      64—65
Stresses, maximum shearing      422 440—442
Stresses, normal, in axially loaded bars      2 9—20
Stresses, normal, in beams      178 181—198
Stresses, normal, on planes of maximum shearing stress      422—423 435 442
Stresses, principal      421 440—442
Stresses, shearing, in beams      179 198—204
Stresses, thermal, in axially loaded bars      45—49
Stresses, thermal, in thin shells      64—80
Structural Stability Research Council (SSRC), design formula for columns      358 370
Superposition, deflection of beams by      237—238
Supports, clamped (fixed)      260—261 288—289
Supports, elastic spring      290 304
Supports, pin reaction      10 17 19 25
Supports, roller reaction      122—123 127 129 132
T-beam, shearing stresses in      192—193 194—195 201—202
Tangent modulus      6
Tangent modulus formula for columns      365
tensile strength      1
Tension      1
Thermal effects      45—48
Toroidal shells, stresses in      79—80
Torsion, angle of twist      98 101—104
Torsion, computer program for variable cross section of bars in torsion      107—110
Torsion, elasto-plastic      98 117
Torsion, fully plastic      98 118
Torsion, hollow circular shaft      106
Torsion, solid circular shaft      99 103
Torsion, stepped shaft      116—117
Torsion, variable diameter shaft      103
Twist, angle of, in torsion      98 101—104
Ultimate load      54—58
Ultimate strength      5
Welded joints      83
Welded joints, electron beam welding      84 91
Welded joints, laser beam welding      84 92
Wide flange sections, properties of      218—219
Yield point      4
Yield strength      3
Young’s modulus      4 9—20
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