Wave propagation inverse problems in medicine and environmental health.- Variational structure of inverse problems in wave propagation and vibration.- Convergence of numerical methods for inverse problems with general input sources.- Topics in ocean acoustic inverse problems.- Survey of selected topics in inverse electromagnetic scattering theory.- Generalized modes in an acoustic strip.- Inverse scattering problems for Schrödinger operators with magnetic and electric potentials.- Results, old and new, in computed tomography.- Detecting subsurface hydrocarbons with elastic wavefields.- How many parameters can one solve for in diffuse tomography?.- Modeling scanned Acoustic imaging of defects at solid interfaces.- On reconstruction of the diffusion and of the principal coefficient of a hyperbolic equation.- The r-solution and its applications in linearized waveform inversion for a layered background.- Directional moments in the acoustic inverse problem.- Finding the density of a membrane from nodal lines.- An inverse obstacle problem: A uniqueness theorem for balls.- Inverse scattering in acoustic media using interior transmission eigenvalues.- A layer stripping algorithm in elastic impedance tomography.- Partitioned nonlinear optimization for the interpretation of seismograms.- Applications of inverse methods to the analysis of refraction and wide-angle seismic data.- Inversions in astronomy and the SOLA method.- Local reconstruction applied to x-ray microtomography.- On the layer stripping approach to a 1-D inverse problem.- Estimates for approximate solutions to acoustic inverse scattering problems.
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Inverse problems in wave propagation concern extraction of information about distant structural features from the measurements of scattered waves. Tasks of this nature arise in geophysics, ocean acoustics, civil and environmental engineering, ultrasonic nondestructive testing, biomedical ultrasonics, radar, astrophysics, and other areas of science and technology. The papers in this volume represent most of these scientific and technical topics, together with fundamental mathematical investigations of the relation between waves and scatterers.
George Papanicolaou was Professor of Mathematics at the Courant Institute before moving to Stanford University in 1993. He is now Robert Grimmett Professor in the Department of Mathematics at Stanford.
WILLIAM SYMES is a Licensed Professional Counselor, State Clinical Supervisor, American Psychotherapy Association Board Certified Counselor, and a National Board for Certified Counselors approved Continuing Education Provider with 40 years of clinical experience. He has an undergraduate degree with honors in comparative religion/psychology of religion, a graduate divinity degree in counseling/education, and a postgraduate diploma from the Gestalt Institute of St. Louis. He has served on the Board of Directors of the Elizabeth Richardson Center for developmentally disabled children and adults, and is a founding member of the Tibetan Cultural Institute of Arkansas. With 40 years of meditation practice as a student of H.H. the 14th Dalai Lama, H.H. Sakya Trizin, H.E. Lama Kunga, and Chogyam Trungpa, he incorporates the fundamental principles and practices of Buddhist mindfulness into his clinical work. He has a full-time private practice in Fayetteville, AR, and he trains therapists, conducts continuing education seminars, and consults on matters of psychotherapeutic diagnosis and treatment strategies. His website is: www.emotionalinsight.com
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