توضیحاتی در مورد کتاب Computerized Tomography: Proceedings of the Fourth International Symposium Novosibirsk, Russia
نام کتاب : Computerized Tomography: Proceedings of the Fourth International Symposium Novosibirsk, Russia
ویرایش : Reprint 2020
عنوان ترجمه شده به فارسی : توموگرافی کامپیوتری: مجموعه مقالات چهارمین سمپوزیوم بین المللی نووسیبیرسک، روسیه
سری :
نویسندگان : M. M. Lavrent'ev (editor)
ناشر : De Gruyter
سال نشر : 1995
تعداد صفحات : 408
ISBN (شابک) : 9783112314067 , 9783112302798
زبان کتاب : English
فرمت کتاب : pdf
حجم کتاب : 37 مگابایت
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فهرست مطالب :
CONTENTS\nPreface\nAcknowledgement\nImage Reconstruction of Celestial Objects from a Few Strip-Integrated Projections by Lunar Occultations\nNumerical study of a non-linear sound radiating inverse problem of underwater acoustics\nOptical tomography of natural and artificial optical disturbances in the near terrestrial space\nSome numerical experiments in tomography of scattering medium\nIntegral geometry\nInversion formulae for one class of multidimensional integral Volterra equations of the first kind\nThe Cauchy problem for /1-harmonic functions\nSimultaneous determination of sounding signal and wave propagation velocity in a vertically-inhomogeneous medium\nVector tomography of plasmas using Faraday rotation\nA variational approach to non-linear backprojection\nThree-Dimensional Restoration of Single Photon Emission Computed Tomography Images Using the Kalman-Metz Filter\nAn extended Kaczmarz\'s method for ʅp minimum norm solutions\nOn explicit formula« for inverting the X-ray transform\nAlgebraic reconstructions from efficient sampling schemes in tomography\nAn approach to 2-D ray tracing intended for non-linear seismic tomography\nAsymptotic expansions of continuous solutions of system of Volterra integral equations of the first kind\nOn new methods for determining static time corrections from phase velocities of surface waves\nSoft A\'-ray tomography on Tokamaks using flux coordinates\nRay reflection tomography: review and comments\nTomographic methods for information processing in seismology. Nonlinear version\nPenalty method with internal prox-regularization for an inverse source problem\nInverse problems in single photon emission computed tomography\nApplication of GCV-aided Phillips-Tikhonov regularization to direction finding of magnetospheric VLF/ELF radio waves\nA problem of emission tomography for a domain of small diameter\nDirect and inverse problems of thermoelasticity\nGCV-Aided regularizations in sparse-data computed tomography with an application to plasma imaging\nFrames on the range of the Radon transform\nOn the stability estimation of finite-difference and differential-difference analogues of a two-dimensional integral geometry problem\nHyperfunctions and Radon transform\nInversion of some projection matrices\nInterference tomography of the ocean bottom\nDetermination of sea bottom characteristics using acoustic field spatial dependence\nAn algorithm for solving a problem in elasto-electrodynamics\nThree-dimensional structure of lateral heterogeneities in p-velocities in the upper mantle of the southern margin of Siberia from teleseismic data\nSimultaneous determination of elastic and electromagnetic medium parameters\nA modification of ART method for cone-beam tomography of high space resolution\nA new approach to the problem of 3D interpolation from an arbitrary set of points\nA space-time tomography algorithm for t h e five-camera soft X-ray diagnostic at the RTP Tokamak\nDirect and inverse problems for system of electromagneto-elasticity equations\nA Method of the numerical ray tracing for a 3D-inhomogeneous isotropic medium\nSampling and resolution in CT\nSome problems of computerized tomography in the static potentials fields\nLuminescent tomography of semiconductor materials\nOn a reconstruction formula for ray transform after discrete incomplete data given on a line\nConstraction of a velocity model from seismological data\nSolution of convolution integral equations of the first kind on a segment\nImage reconstruction for fan beam X-ray tomography using a new integral transform pair