Material behavior and the concepts of equilibrium and compatibility of deformation. Torsion of bars is discussed with application of problems of shaft design. Stress in beams of simple and composite shapes is considered as well as shear in beams and combined twisting and bending. Deflection of beams, shafts and structures are discussed using several calculation procedures. Stress and strain are considered in 3-dimensions with attention to principal directions. Buckling is considered and some attention is paid to plastic action in the various course topics. Both experimental and numerical laboratories will be conducted on various topics covered in the course.

Material behavior and the concepts of equilibrium and compatibility of deformation. Torsion of bars is discussed with application of problems of shaft design. Stress in beams of simple and composite shapes is considered as well as shear in beams and combined twisting and bending. Deflection of beams, shafts and structures are discussed using several calculation procedures. Stress and strain are considered in 3-dimensions with attention to principal directions. Buckling is considered and some attention is paid to plastic action in the various course topics. Both experimental and numerical laboratories will be conducted on various topics covered in the course.

Material behavior and the concepts of equilibrium and compatibility of deformation. Torsion of bars is discussed with application of problems of shaft design. Stress in beams of simple and composite shapes is considered as well as shear in beams and combined twisting and bending. Deflection of beams, shafts and structures are discussed using several calculation procedures. Stress and strain are considered in 3-dimensions with attention to principal directions. Buckling is considered and some attention is paid to plastic action in the various course topics. Both experimental and numerical laboratories will be conducted on various topics covered in the course.

Material behavior and the concepts of equilibrium and compatibility of deformation. Torsion of bars is discussed with application of problems of shaft design. Stress in beams of simple and composite shapes is considered as well as shear in beams and combined twisting and bending. Deflection of beams, shafts and structures are discussed using several calculation procedures. Stress and strain are considered in 3-dimensions with attention to principal directions. Buckling is considered and some attention is paid to plastic action in the various course topics. Both experimental and numerical laboratories will be conducted on various topics covered in the course.

Honors enrichment course supplementing a required sophomore level course in the Mechanical Engineering curriculum. This course is open to honors students who are enrolled in the affiliated required course in the mechanical engineering curriculum. The course provides coverage of more advanced topics and more in-depth analysis of concepts than are covered in the basic class. The course may include lecture and laboratory components at the instructor's discretion.

Honors enrichment course supplementing a required sophomore level course in the Mechanical Engineering curriculum. This course is open to honors students who are enrolled in the affiliated required course in the mechanical engineering curriculum. The course provides coverage of more advanced topics and more in-depth analysis of concepts than are covered in the basic class. The course may include lecture and laboratory components at the instructor's discretion.

After reviewing the development of the flexure formula, the stress equation is derived for unsymmetrical bending. Curved beams loaded in the plane of curvature are analyzed as are beams with combined axial and lateral loadings. The general equation for beams on elastic foundations and its applications are studied. Stresses and deflections due to dynamic loads are examined. The basic equations of elasticity are developed and two-dimensional problems analyzed using Airy's stress function. Solutions are compared to strength of materials results. Energy methods are discussed. The Lagrange plate equation is derived and plates fabricated from modern composite materials are discussed.

Introduction to fracture mechanics, elements of solid mechanics, linear elastic fracture mechanics, elastic-plastic fracture mechanics, numerical and experimental determination of stress intensity factor, fracture toughness testing, introduction to dynamic fracture mechanics, fatigue crack propagation and inter-facial fracture mechanics in main engineering fields: mechanical, civil, and materials and textile sciences. Emphasis is mainly placed on real-time applications, case studies, and student presentations of case studies.