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BIBLIOGRAFIA

Bernard J. Hamrock , Elementos de máquinas. Ed. Mc Graw Hill. Robert L. Norton , Diseño de máquinas. Ed. Prentice Hall. Shigley , Diseño en Ingeniería Mecánica, Ed. Mc Graw-Hill. BIBLIOGRAFIA. Load, Stress and Strain. When I am working on a problem, I never think

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BIBLIOGRAFIA

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  1. Bernard J. Hamrock, Elementos de máquinas. Ed. Mc Graw Hill. Robert L. Norton, Diseño de máquinas. Ed. Prentice Hall. Shigley, Diseño en Ingeniería Mecánica, Ed. Mc Graw-Hill BIBLIOGRAFIA

  2. Load, Stress and Strain When I am working on a problem, I never think about beauty. I only think of how to solve the problem. But when I have finished, if the solution is not beautiful, I know it is wrong. Richard Buckminster Fuller Image: A dragline lifts a large load in a mining operation.

  3. A Simple Crane Figure 2.1 A simple crane and forces acting on it. (a) Assembly drawing; (b) free-body diagram of forces acting on the beam. text reference: Figure 2.1, page 30

  4. Supports and Reactions Table 2.1: Four types of support with their corresponding reactions. text reference: Table 2.1, page 35

  5. Ladder Free Body Diagram Figure 2.5: Ladder having contact with the house and the ground while having a painter on the ladder. Used in Example 2.4. The ladder length is l. text reference: Figure 2.5, page 36

  6. Load Classification Figure 2.2 Load classified as to location and method of application. (a) Normal, tensile (b) normal, compressive; (c) shear; (d) bending; (e) torsion; (f) combined text reference: Figure 2.2, page 31

  7. Sign Convention Figure 2.3 Sign convention used in bending. (a) y coordinate upward; (b) y coordinate downward. text reference: Figure 2.3, page 32

  8. Lever Assembly Figure 2.4 Lever assembly and results. (a) Lever assembly; (b) results showning (1) normal, tensile, (2) shear, (3) bending, (4) torsion on section B of lever assembly. text reference: Figure 2.4, page 33

  9. Beam Supports Figure 2.8 Three types of beam support. (a) Simply supported; (b) cantilevered; (c) overhanging. text reference: Figure 2.8, page 39

  10. Simply Supported Bar Figure 2.9 Simply supported bar with (a) midlength load and reactions; (b) free-body diagram for 0<x<l/2; (c) free body diagram for l/2<x<l; (d) shear and bending moment diagrams. text reference: Figure 2.9, page 40

  11. Singularity Functions (Part 1) Table 2.2 Six singularity and load intensity functions with corresponding graphs and expressions. text reference: Table 2.2, page 43

  12. Singularity Functions (Part 2) Table 2.2 Six singularity and load intensity functions with corresponding graphs and expressions. text reference: Table 2.2, page 43

  13. Shear and Moment Diagrams Figure 2.10 (a) Shear and (b) moment diagrams for Example 2.8. text reference: Figure 2.10, page 44

  14. Example 2.10 Ø6mm □25mm Ø10mm Figure 2.12 Figures used in Example 2.10. (a) Load assembly drawing; (b) free-body diagram. text reference: Figure 2.12, page 48

  15. Example Se desea transmitir una potencia de 40 CV a través de un eje que gira a 1500 rpm mediante una chaveta de profundidad máxima= 6 mmy L= 12 mm. Datos: eje macizo de Øext=45.

  16. Example 40 CV a 1500 rpm H/2= 6 mmy L= 12 mm.Datos: eje macizo de Øext=45. Determinación de cargas Determinación de esfuerzos Aplicación Criterio de Fallo Determinación del coeficiente de seguridad para un material, en este caso AISI1040 615/380

  17. General State of Stress Figure 2.13 Stress element showing general state of three-dimensional stress with origin placed in center of element. text reference: Figure 2.13, page 49

  18. 2-D State of Stress Figure 2.14 Stress element showing two-dimensional state of stress. (a) Three dimensional view; (b) plane view. text reference: Figure 2.14, page 51

  19. Equivalent Stresses Figure 2.15 Illustration of equivalent stresss states; (a) Stress element oriented in the direction of applied stress. (b) stress element oriented in different (arbitrary) direction. text reference: Figure 2.15, page 52

  20. Stresses in Oblique Plane Figure 2.16 Stresses in oblique plane at angle . text reference: Figure 2.16, page 52

  21. Stresses in Oblique Plane text reference: Shigley pag 28,29

  22. Mohr’s Circle Figure 2.17 Mohr’s circle diagram of Eqs. (2.13) and (2.14). text reference: Figure 2.17, page 55

  23. Mohr’s Circle Example Un elemento con el siguiente estado tensional. Se desea: a) hallar los esfuerzos y las direcciones principales e indicar en el elemento su orientación correcta, con respecto al sistema xy. Se trazará otro elemento en que se muestren T1 y T2, determinando los esfuerzos normales correspondientes y marcando los signos letras. text reference: Shigley, page 31-32

  24. Results from Example Figure 2.18 Results from Example 2.13 (a) Mohr’s circle diagram; (b) stress element for principal normal stresses shown in x-y coordinates; (c) stress element for principal stresses shown in x-y coordinates. text reference: Figure 2.18, page 57

  25. Mohr’s Circle for Triaxial Stress State Figure 2.19 Mohr’s circle for triaxial stress state. (a) Mohr’s circle representation; (b) principal stresses on two planes. text reference: Figure 2.19, page 59

  26. Example 3.5 Figure 2.20 Mohr’s circle diagram for Example 3.5. (a) Triaxial stress state when 1=23.43 ksi, 2=4.57 ksi, and 3=0; (b) biaxial stress state when 1=30.76 ksi and 2=-2.760 ksi; (c) triaxial stress state when 1=30.76 ksi, 2=0, and 3=-2.76 ksi. text reference: Figure 2.20, page 60

  27. Stresses on Octahedral Planes Figure 2.21 Stresses acting on octahedral planes. (a) General state of stress. (b) normal stress; (c) octahedral shear stress. text reference: Figure 2.21, page 61

  28. Normal Strain Figure 2.22 Normal strain of cubic element subjected to uniform tension in x direction. (a) Three dimensional view; (b) two-dimensional (or plane) view. text reference: Figure 2.21, page 64

  29. Shear Strain Figure 2.23 Shear strain of cubic element subjected to shear stress. (a) Three dimensional view; (b) two-dimensional (or plane) view. text reference: Figure 2.23, page 65

  30. Plain Strain Figure 2.24 Graphical depiction of plane strain element. (a) Normal strain x; (b) normal strain y; and (c) shear strain xy. text reference: Figure 2.24, page 66

  31. Circular Bar with Tensile Load Figure 4.10 Circular bar with tensile load applied. text reference: Figure 4.10, page 149

  32. Example text reference: Figure 2.12, page 48

  33. Twisting due to Applied Torque Figure 4.11 Twisting of member due to applied torque. Hipotesis de Coulomb: secciones transversales circulares, permanecen planas. Principio de Saint Venant: secciones transversales no circulares. text reference: Figure 4.11, page 152

  34. Bending of a Bar Figure 4.12 Bar made of elastomeric material to illustrate effect of bending. (a) Undeformed bar; (b) deformed bar. text reference: Figure 4.12, page 156

  35. Elements in Bending Figure 4.14 Undeformed and deformed elements in bending. text reference: Figure 4.14, page 157

  36. Bending Stress Distribution Figure 4.15 Profile view of bending stress variation. text reference: Figure 4.15, page 158

  37. Las secciones más económicas, serán aquellas que tengan el mayor módulo resistente wz, con el menor gasto de material. ¿Calcular b´ tal que tengan el mismo valor de Wx?

  38. Example 4.10 Figure 4.16 U-shaped cross section experiencing bending moment, used in Example 4.10. text reference: Figure 4.16, page 159

  39. Curved Member in Bending text reference: Figure 4.17, page 161

  40. Curved Member in Bending Condición: sumatorio de esfuerzos en el rn=0

  41. Curved Member in Bending

  42. Cross Section of Curved Member Figure 4.18 Rectangular cross section of curved member. text reference: Figure 4.18, page 162

  43. Example: Cross Section of Curved Member • Una sección transversal rectangular de un elemento curvo, tiene las dimensiones: • b= 1´ y h=r0-ri=3´, sometida a un momento de flexión puro de 20000lbf-pulg. • Hallar: • Elemento recto. • Elemento curvo. r=15´. • Elemento curvo. r=3´. text reference: Figure 4.18, page 162

  44. Tabla de Ganchos

  45. Example: Cross Section of Curved Member • Una sección trapezoidal de un elemento curvo, tiene las dimensiones: • ri=10 cm • F= 125 kg • Tadm=1380 Kg/cm2 • Hallar: valor de a. text reference: Figure 4.18, page 162

  46. Development of Transverse Shear Figure 4.19 How transverse shear is developed. text reference: Figure 4.19, page 165

  47. Maximum Shear Stress Table 4.3 Maximum shear stress for different beam cross sections. text reference: Table 4.3, page 168

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