Saada, Elasticity Theory and Applications P. 18-19 (Review of matrix algebra)

P 91-94 (General Analysis of strain in Cartesian Coordinates)

P p 180-182 (Analysis of Stress)

}

pp 180-182 (Elastic Stress-Strain Relationships)

pp 265-267 (Solutions of elasticity problems by potentials)

Pp 319-320 (The Torsion Problem)

Pp 349-351 (Thick cylinders, disks and spheres)

Hartog, Advanced Strength of Materials, Cap I Cap

Cap II (Rotating Disks) Cap

Cap V (Beams of Elastic Foundation) Cap

Cap VI (The Energy Method) Cap

Re

isman

n, “Elasticity T

he

ory an

d A

pp

lication

s P

p 3

3-40

(Math

em

atical Pre

limin

aries)

Pp

75

-82

(Stress)

Pp

11

3-12

5 (D

efo

rmatio

n an

d Strain

)

Pp

19

8-2

06

(Solu

tion

s of so

me

line

ar elasticity pro

ble

ms)

U

gural, “M

echan

ics of M

aterials”

Sham

es. “In

trod

uccio

n a la m

ecan

ica de so

lido

s” P

p 1

30

-13

4 (R

elacio

ne

s mu

ltidim

en

sion

ales e

sfuerzo

-d

eform

acion

Pp

34

8-3

58

(Pro

pie

dad

es d

el Esfue

rzo e

n u

n p

un

to)

Pp

37

8-3

83

(An

alisis de la d

efo

rmacio

n e

n u

n p

un

to)

Barber, “Elasticity” Pp 23-24 (introduction)

Pp 32-33 (Plane Stress and Plane Strain) Pp 43-44 (Equilibrium and Compatibility)

Pp 51-53 (Stress Function Formulation)

Pp 74-76 (Problems in Rectangular Coordinates) Pp 121-122 (Problems in polar coordinates)

Slaughter, “The Linearized theory of elasticity” Pp 91-95 (Mathematical Preliminaries, Cylindrical and Spherical Coordinates)

Pp 250-254 (Linearized Elasticity Problems)

Pp 327-329 (Torsion of non-circular Cylinders)