Inverse problems in wave propagation. Proceedings of the IMA workshop, Minneapolis, MN, USA, March 6--17, 1995
The articles of this volume will be reviewed individually. Indexed articles: \textit{Albanese, Richard A.}, Wave propagation inverse problems in medicine and environmental health, 1-11 [Zbl 0871.35101] \textit{Berryman, James G.}, Variational structure of inverse problems in wave propagation and vibration, 13-44 [Zbl 0871.35102] \textit{Brookes, Robert W.; Bube, Kenneth P.}, Convergence of numerical methods for inverse problems with general input sources, 45-83 [Zbl 0870.65082] \textit{Collins, Michael D.}, Topics on ocean acoustic inverse problems, 85-104 [Zbl 0871.35103] \textit{Colton, David}, A survey of selected topics in inverse electromagnetic scattering theory, 105-127 [Zbl 0872.35119] \textit{Croc, Elisabeth; Dermenjian, Yves}, Generalized modes in an acoustic strip, 129-145 [Zbl 0871.35071] \textit{Eskin, G.; Ralston, J.}, Inverse scattering problems for Schrödinger operators with magnetic and electric potentials, 147-166 [Zbl 0872.35121] \textit{Faridani, Adel}, Results, old and new, in computed tomography, 167-193 [Zbl 0870.44001] \textit{Foster, D. J.; Keys, R. G.; Schmitt, D. P.}, Detecting subsurface hydrocarbons with elastic wavefields, 195-218 [Zbl 0872.35124] \textit{Grünbaum, F. A.; Patch, S. K.}, How many parameters can one solve for in diffuse tomography?, 219-235 [Zbl 0880.60105] \textit{Harris, John G.}, Modeling scanned acoustic imaging of defects at solid interfaces, 237-257 [Zbl 0872.35125] \textit{Isakov, Victor}, On reconstruction of the diffusion and of the principal coefficient of a hyperbolic equation, 259-275 [Zbl 0881.35124] \textit{Khajdukov, V. G.; Kostin, V. I.; Tcheverda, V. A.}, The \(r\)-solution and its applications in linearized waveform inversion for a layered background, 277-294 [Zbl 0872.35126] \textit{Kurylev, Yaroslav; Starkov, Alexander}, Directional moments in the acoustic inverse problem, 295-323 [Zbl 0872.35120] \textit{Lee, Ching-Ju Ashraf; McLaughlin, Joyce R.}, Finding the density of a membrane from nodal lines, 325-345 [Zbl 0874.35131] \textit{Liu, Changmei}, An inverse obstacle problem: A uniqueness theorem for balls, 347-355 [Zbl 0871.35108] \textit{McLaughlin, J. R.; Sacks, P. E.; Somasundaram, M.}, Inverse scattering in acoustic media using interior transmission eigenvalues, 357-374 [Zbl 0882.35136] \textit{Nakamura, Gen; Uhlmann, Gunther}, A layer stripping algorithm in elastic impedance tomography, 375-384 [Zbl 0883.35132] \textit{Nolet, Guust}, Partitioned nonlinear optimization for the interpretation of seismograms, 385-393 [Zbl 0872.35128] \textit{Nowack, Robert L.}, Applications of inverse methods to the analysis of refraction and wide-angle seismic data, 395-417 [Zbl 0871.35109] \textit{Pijpers, Frank P.}, Inversions in astronomy and the SOLA method, 419-442 [Zbl 0869.45005] \textit{Ritman, Erik L.; Dunsmuir, John H.; Faridani, Adel; Finch, David V.; Smith, Kennan T.; Thomas, Paul J.}, Local reconstruction applied to x-ray microtomography, 443-452 [Zbl 0870.44002] \textit{Sylvester, John}, On the layer stripping approach to a 1-D inverse problem, 453-462 [Zbl 0881.34090] \textit{Taylor, Michael E.}, Estimates for approximate solutions to acoustic inverse scattering problems, 463-499 [Zbl 0881.35126]
scientific article; zbMATH DE number 1016243