'Elastic moduli' presentation slideshows

Fundamentals of Seismic Refraction Theory, Acquisition, and Interpretation

Fundamentals of Seismic Refraction Theory, Acquisition, and Interpretation. Craig Lippus Manager, Seismic Products Geometrics, Inc. April 21-22, 2009. Fundamentals of Seismic Waves. What is a seismic wave?. Fundamentals of Seismic Waves. Transfer of energy by way of particle motion.

3.43k views • 254 slides

Ultrasound at the NHMFL Jon Betts & Albert Migliori

Ultrasound at the NHMFL Jon Betts & Albert Migliori. http://www.magnet.fsu.edu/inhouseresearch/rus/index.html. Who took this picture and where is she now?. 290mK to 670K, 0-15T. Sign up now for this exciting system!. Elastic Constants. Heat Capacity Thermal Expansion Elastic Moduli

487 views • 30 slides

Mechanical Response at Very Small Scale Lecture 4: Elasticity of Disordered Materials

Mechanical Response at Very Small Scale Lecture 4: Elasticity of Disordered Materials Anne Tanguy University of Lyon (France). IV. Elasticity of disordered Materials . 1) General equations of motion for a disordered material 2) Rigorous bounds for the elastic moduli .

362 views • 26 slides

Introduction to geophysics

Introduction to geophysics. Topics Seismology Gravity Geomagnetism. (Introduce the web-page, grading policies, etc.). Seismic Rays and Snell's Law:. Reminder of waves:. Wavelength, ? Frequency, f Period, T=1/ f Velocity, V= ???????? f. Wavefront.

587 views • 24 slides

Mechanical Response at Very Small Scale Lecture 3: The Microscopic Basis of Elasticity

Mechanical Response at Very Small Scale Lecture 3: The Microscopic Basis of Elasticity Anne Tanguy University of Lyon (France). III. Microscopic basis of Elasticity. The Cauchy-Born theory of solids (1915). General expression of microscopic and continuous energy .

398 views • 23 slides

Mechanical Response at Very Small Scale Lecture 2: The Classical Theory of Elasticity

Mechanical Response at Very Small Scale Lecture 2: The Classical Theory of Elasticity Anne Tanguy University of Lyon (France). II. The classical Theory of continuum Elasticity. The mechanical behaviour of a classical solid can be entirely described by a single continuous field:

354 views • 22 slides

530.352 Materials Selection

530.352 Materials Selection. Lecture #6 : Elastic properties Wednesday September 21 st , 2005. Anisotropic elasticity :. ? i = C ij ? j. ? i = S ij ? j. For Cubic crystals :. C 11 = C 22 = C 33 , C 44 = C 55 = C 66 , C 12 = C 21 = C 13 = C 31 =C 23 = C 32 , all others = 0.

435 views • 19 slides

Background on Composite Property Estimation and Measurement

461 views • 12 slides