Selected publications of the SW3D consortium

The papers available in PDF are denoted by PDF. The scanned reprints available in PDF 300dpi are denoted by PDF300. The papers with complete text available in HTML are denoted by HTML.

Papers in reviewed journals and chapters in books

• Cerveny, V. (1972): Seismic rays and ray intensities in inhomogeneous anisotropic media. Geophys. J. R. astr. Soc., 29, 1-13. PDF300
• Cerveny, V. (1979): Accuracy of ray theoretical seismograms. J. Geophys., 46, 135-149. PDF300
• Cerveny, V. (1979): Ray theoretical seismograms for laterally inhomogeneous structures. J. Geophys., 46, 335-342. PDF300
• Cerveny, V. & Psencik, I. (1979): Ray amplitudes of seismic body waves in laterally inhomogeneous media. Geophys. J. R. astr. Soc., 57, 91-106. PDF300
• Cerveny, V. (1980): A new approximation of the velocity-depth distribution and its application to the computation of seismic wave fields. Stud. geophys. geod., 24, 17-27. PDF300
• Cerveny, V. & Frangie, A.B. (1980): Elementary seismograms of seismic body waves in dissipative media. Stud. geophys. geod., 24, 365-372. PDF300
• Cerveny, V. & Hron, F. (1980): The ray series method and dynamic ray tracing system for three-dimensional inhomogeneous media. Bull. Seism. Soc. Am., 70, 47-77. PDF300
• Jansky, J. & Cerveny, V. (1981): Computation of ray integrals and ray amplitudes in radially symmetric media. Stud. geophys. geod., 25, 288-292. PDF300
• Cerveny, V. & Jech, J. (1982): Linearized solutions of kinematic problems of seismic body waves in inhomogeneous slightly anisotropic media. J. Geophys., 51, 96-104. PDF300
• Cerveny, V. (1982): Expansion of a plane wave into Gaussian beams. Stud. geophys. geod., 26, 120-131. PDF300
• Cerveny, V., Popov, M.M. & Psencik, I. (1982): Computation of wave fields in inhomogeneous media -- Gaussian beam approach. Geophys. J. R. astr. Soc., 70, 109-128. PDF300
• Cerveny, V. (1983): Synthetic body wave seismograms for laterally varying layered structures by the Gaussian beam method. Geophys. J. R. astr. Soc., 73, 389-426. PDF300
• Cerveny, V. & Psencik, I. (1983): Gaussian beams and paraxial ray approximation in three-dimensional elastic inhomogeneous media. J. Geophys., 53, 1-15. PDF300
• Cerveny, V. & Psencik, I. (1983): Gaussian beams in two-dimensional elastic inhomogeneous media. Geophys. J. R. astr. Soc., 72, 417-433. PDF300
• Klimes, L. (1983): Hermite-Gaussian beams in inhomogeneous elastic media. Stud. geophys. geod., 27, 354-365. PDF
• Cerveny, V. & Firbas, P. (1984): Numerical modelling and inversion of travel times of seismic body waves in inhomogeneous anisotropic media. Geophys. J. R. astr. Soc., 76, 41-51. PDF300
• Cerveny, V., Klimes, L. & Psencik, I. (1984): Paraxial ray approximation in the computation of seismic wavefields in inhomogeneous media. Geophys. J. R. astr. Soc., 79, 89-104. PDF300
• Cerveny, V. & Klimes, L. (1984): Synthetic body wave seismograms for three-dimensional laterally varying media. Geophys. J. R. astr. Soc., 79, 119-133. PDF300
• Klimes, L. (1984): Expansion of a high-frequency time-harmonic wavefield given on an initial surface into Gaussian beams. Geophys. J. R. astr. Soc., 79, 105-118. PDF300
• Klimes, L. (1984): The relation between Gaussian beams and Maslov asymptotic theory. Stud. geophys. geod., 28, 237-247. PDF
• Konopaskova, J. & Cerveny, V. (1984): Numerical modelling of time-harmonic seismic wave fields in simple structures by the Gaussian beam method. Part I. Stud. geophys. geod., 28, 19-35. PDF300
• Konopaskova, J. & Cerveny, V. (1984): Numerical modelling of time-harmonic seismic wave fields in simple structures by the Gaussian beam method. Part II. Stud. geophys. geod., 28, 113-128. PDF300
• Cerveny, V. (1985): Ray synthetic seismograms for complex two-dimensional and three-dimensional structures. J. Geophys., 58, 2-26. PDF300
• Cerveny, V. (1985): Gaussian beam synthetic seismograms. J. Geophys., 58, 44-72. PDF300
• Klimes, L. (1986): Discretization error for the superposition of Gaussian beams. Geophys. J. R. astr. Soc., 86, 531-551. PDF300
• Cerveny, V. (1987): Ray tracing algorithms in three-dimensional laterally varying layered structures. In: Nolet, G. (ed.): Sesmic Tomography, D. Reidel publ.Co., Dordrecht, pp. 99-133. PDF300
• Cerveny, V., Pleinerova, J., Klimes, L. & Psencik, I. (1987): High-frequency radiation from earthquake sources in laterally varying layered structures. Geophys. J. R. astr. Soc., 88, 43-79. PDF300
• Gajewski, D. & Psencik, I. (1987): Computation of high-frequency seismic wavefileds in 3-D laterally inhomogeneous anisotropic media. Geophys. J. R. astr. Soc., 91, 383-411.
• Moczo, P., Bard, P.-Y. & Psencik, I. (1987): Seismic response of 2-D absorbing structures by the ray method. J. Geophys., 62, 38-49. PDF
• Töpferova, D. & Cerveny, V. (1987): Numerical modelling of seismic wave fields in models containing stacks of thin layers. Stud. geophys. geod., 31, 344-358. PDF300
• Cerveny, V., Klimes, L. & Psencik, I. (1988): Applications of the dynamic ray tracing. Phys. Earth planet. Interiors, 51, 25-35. PDF300
• Cerveny, V., Klimes, L. & Psencik, I. (1988): Complete seismic-ray tracing in three-dimensional structures. In: Doornbos, D.J. (ed.), Seismological Algorithms, pp. 89-168, Academic Press, New York. PDF300
• Gajewski, D. & Psencik, I. (1988): Ray synthetic seismograms for a 3-D anisotropic lithospheric structure. Phys. Earth planet. Interiors, 51, 1-23. PDF
• Cerveny, V. (1989): Ray tracing in factorized anisotropic inhomogeneous media. Geophys. J. int., 99, 91-100. PDF300
• Cerveny, V. (1989): Synthetic body wave seismograms for laterally varying media containing thin transition layers. Geophys. J. int., 99, 331-349. PDF300
• Jech, J. & Psencik, I. (1989): First-order perturbation method for anisotropic media. Geophys. J. int., 99, 369-376. PDF
• Klimes, L. (1989): Optimization of the shape of Gaussian beams of a fixed length. Stud. geophys. geod., 33, 146-163. PDF
• Klimes, L. (1989): Gaussian packets in the computation of seismic wavefields. Geophys. J. int., 99, 421-433. PDF300
• Gajewski, D. & Psencik, I. (1990): Vertical seismic profile synthetics by dynamic ray tracing in laterally varying layered anisotropic structures. J. geophys. Res., 95B, 11301-11315. PDF
• Cerveny, V. & Simoes-Filho, I.A. (1991): The traveltime perturbations for seismic body waves in factorized anisotropic inhomogeneous media. Geophys. J. int., 107, 219-229. PDF300
• Nowack, R.L. & Psencik, I. (1991): Perturbation from isotropic to anisotropic heterogeneous media in the ray approximation. Geophys. J. int., 106, 1-10. PDF
• Cerveny, V. & Aranha, P.R.A. (1992): Tunneling of seismic body waves through thin high-velocity layers in complex structures. Stud. geophys. geod., 36, 115-138. PDF300
• Cerveny, V. & Coppoli D.M., A. (1992): Ray-Born synthetic seismograms for complex structures containing scatterers. Journal of Seismic Exploration, 1, 191-206. PDF300
• Cerveny, V. & de Andrade, F.C.M. (1992): Influence of a near-surface structure on seismic wave fields recorded at the Earth's surface. Journal of Seismic Exploration, 1, 107-116. PDF300
• Cerveny, V. & Soares, J.E.P. (1992): Fresnel volume ray tracing. Geophysics, 57, 902-915. PDF300
• Gajewski, D. & Psencik, I. (1992): Vector wave fields for weakly attenuating anisotropic media by the ray method. Geophysics, 57, 27-38. PDF
• Jech, J. & Psencik, I. (1992): Kinematic inversion for qP- and qS-waves in inhomogeneous hexagonally symmetric structures. Geophys. J. int., 108, 604-612. PDF
• Cerveny, V. & de Castro, M.A. (1993): Application of dynamic ray tracing in the 3-D inversion of seismic-reflection data. Geophys. J. int., 113, 776-779. PDF300
• Klimes, L. (1994): Kinematic hypocentre determination using the paraxial ray approximation. Stud. geophys. geod., 38, 140-156. PDF
• Klimes, L. (1994): Transformations for dynamic ray tracing in anisotropic media. Wave Motion, 20, 261-272. PDF300
• Klimes, L. & Kvasnicka, M. (1994): 3-D network ray tracing. Geophys. J. int., 116, 726-738. PDF300
• Kvasnicka, M. & Cerveny, V. (1994): Fresnel volumes and Fresnel zones in complex laterally varying structures. J. seism. Explor., 3, 215-230.
• Sileny, J. & Psencik, I. (1995): Mechanisms of local earthquakes in 3-D inhomogeneous media determined by waveform inversion. Geophys. J. int., 121, 459-474. PDF
• Zahradnik, J. (1995): Simple elastic finite-difference scheme. Bull. Seism. Soc. Am., 85, 1879-1887. PDF
• Zahradnik, J. & Priolo, E. (1995): Heterogeneous formulations of elastodynamic equations and finite-difference schemes. Geophys. J. int., 120, 663-676. PDF
• Brokesova, J. (1996): Construction of ray synthetic seismograms using interpolation of travel times and ray amplitudes. Pure appl. Geophys., 148, 503-538.
• Bulant, P. (1996): Two-point ray tracing in 3-D. Pure appl. Geophys., 148, 421-447. PDF
• Eisner, L., Psencik, I. (1996): Computation of additional components of the first-order ray approximation in isotropic media. Pure appl. Geophys., 148, 227-253. PDF
• Jilek, P. & Cerveny, V. (1996): Radiation patterns of point sources situated close to structural interfaces and to the Earth's surface. Pure appl. Geophys., 148, 175-225. PDF
• Klimes, L. (1996): Accuracy of finite differences in smooth media. Pure appl. Geophys., 148, 39-76. PDF
• Klimes, L. (1996): Arrival-time residuals and hypocentre mislocation. Pure appl. Geophys., 148, 337-342. HTML, PDF
• Klimes, L. (1996): Grid travel-time tracing: second-order method for the first arrivals in smooth media. Pure appl. Geophys., 148, 539-563. PDF300
• Kvasnicka, M. & Cerveny, V. (1996): Analytical expression for Fresnel volumes and interface Fresnel zones of seismic body waves. Part 1: Direct and unconverted reflected waves. Stud. geophys. geod., 40, 136-155. PDF300
• Kvasnicka, M. & Cerveny, V. (1996): Analytical expressions for Fresnel volumes and interface Fresnel zones of seismic body waves. Part 2: Transmitted and converted waves. Head waves. Stud. geophys. geod., 40, 381-397. PDF300
• Psencik, I. & Teles, T.N. (1996): Point source radiation in inhomogeneous anisotropic structures. Pure appl. Geophys., 148, 591-623. PDF
• Vavrycuk, V. & Yomogida, K. (1996): SH-wave Green tensor for homogeneous transversely isotropic media by higher-order approximations in asymptotic ray theory. Wave Motion, 23, 83-93. PDF
• Vavrycuk, V. (1997): Elastodynamic and elastostatic Green tensors for homogeneous weak transversely isotropic media. Geophys. J. int., 130, 786-800. PDF
• Psencik, I. (1998): Green's functions for inhomogeneous weakly anisotropic media. Geophys. J. int., 135, 279-288. PDF
• Psencik, I. & Gajewski, D. (1998): Polarization, phase velocity and NMO velocity of qP waves in arbitrary weakly anisotropic media. Geophysics, 63, 1754-1766.
• Psencik, I. & Vavrycuk, V. (1998): PP wave displacement R/T coefficients in weakly anisotropic media. Pure appl. Geophys., 151, 699-718. PDF
• Vavrycuk, V. & Psencik, I. (1998): PP-wave reflection coefficients in weakly anisotropic elastic media. Geophysics, 63, 2129-2141. PDF
• Zahradnik, J., Bucha, V. (1998): Masking effects of subsurface layers on shallow reflecting horizons. J. seism. Explor., 7, 73-79. PDF
• Bulant, P. (1999): Two-point ray-tracing and controlled initial-value ray-tracing in 3-D heterogeneous block structures. J. seism. Explor., 8, 57-75. PDF
• Bulant, P., Klimes, L. (1999): Interpolation of ray-theory travel times within ray cells. Geophys. J. int., 139, 273-282. PDF
• Vavrycuk, V. (1999): Weak-contrast reflection/transmission coefficients in weakly anisotropic elastic media: P-wave incidence. Geophys. J. int., 138, 553-562. Erratum: Geophys. J. int., 140 (2000), 248. PDF
• Vavrycuk, V. (1999): Properties of S waves near a kiss singularity: a comparison of exact and ray solutions. Geophys. J. int., 138, 581-589. PDF
• Oprsal, I. & Zahradnik, J. (1999): Elastic finite-difference method for irregular grids. Geophysics, 64, 240-250. PDF
• Brokesova, J., Zahradnik, J. & Paraskevopoulos, P. (2000): Ray and finite-difference modelling of CDP seismic sections for shallow lignite deposits. J. appl. Geophys., 45, 261-272.
• Vavrycuk, V. (2000): Acoustic and elastodynamic 3D Green's functions for isotropic media with a weak velocity gradient. Wave Motion, 31, 223-236. PDF
• Brokesova, J. (2001): Reflection/transmission coefficients at a plane interface in dissipative and nondissipative isotropic media: A comparison. J. computational Acoust., 9, 623-641.
• Psencik, I. & Dellinger, J. (2001): Quasi-shear waves in inhomogeneous weakly anisotropic media by the quasi-isotropic approach: a model study. Geophysics, 66, 308-319.
• Psencik, I. & Martins, J.L. (2001): Properties of weak contrast PP reflection/transmission coefficients for weakly anisotropic media. Stud. geophys. geod., 45, 176-199. PDF
• Sileny, J., Psencik, I. & Young, R.P. (2001): Point-source inversion neglecting nearby free surface: simulation of Underground Research Laboratory, Canada. Geophys. J. int., 146, 171-180. PDF
• Vavrycuk, V. (2001): Exact elastodynamic Green functions for simple types of anisotropy derived from higher-order ray theory. Studia geophys. geod., 45, 67-84. PDF
• Vavrycuk, V. (2001): Inversion for parameters of tensile earthquakes. J. geophys. Res.,, 106 B, 16339-16335. PDF300
• Vavrycuk, V. (2001): Ray tracing in anisotropic media with singularities. Geophys. J. int., 145, 265-276. PDF
• Bulant, P. (2002): Sobolev scalar products in the construction of velocity models: Application to model Hess and to SEG/EAGE Salt Model. Pure appl. Geophys., 159, 1487-1506. PDF
• Bulant, P. & Klimes, L. (2002): Numerical algorithm of the coupling ray theory in weakly anisotropic media. Pure appl. Geophys., 159, 1419-1435. PDF
• Cerveny, V. (2002): Fermat's variational principle for anisotropic inhomogeneous media. Stud. geophys. geod., 46, 567-588. PDF
• Klimes, L. (2002): Perturbation of the polarization vectors in the isotropic ray theory. Pure appl. Geophys., 159, 1437-1445. PDF
• Klimes, L. (2002): Lyapunov exponents for 2-D ray tracing without interfaces. Pure appl. Geophys., 159, 1465-1485. PDF
• Klimes, L. (2002): Application of the medium covariance functions to travel-time tomography. Pure appl. Geophys., 159, 1791-1810. PDF
• Klimes, L. (2002): Correlation functions of random media. Pure appl. Geophys., 159, 1811-1831. PDF
• Klimes, L. (2002): Estimating the correlation function of a self-affine random medium. Pure appl. Geophys., 159, 1833-1853. PDF
• Klimes, L. (2002): Second-order and higher-order perturbations of travel time in isotropic and anisotropic media. Stud. geophys. geod., 46, 213-248. PDF
• Klimes, L. (2002): Relation of the wave-propagation metric tensor to the curvatures of the slowness and ray-velocity surfaces. Stud. geophys. geod., 46, 589-597. PDF
• Psencik, I. & Vavrycuk, V. (2002): Approximate relation between the ray vector and wave normal directions in weakly anisotropic media. Stud. geophys. geod., 46, 793-807. PDF
• Vavrycuk, V. (2002): Asymptotic elastodynamic Green function in the kiss singularity in homogeneous anisotropic solids. Stud. geophys. geod., 46, 249-266. PDF
• Zacek, K. (2002): Smoothing the Marmousi model. Pure appl. Geophys., 159, 1507-1526. PDF
• Zheng, X. & Psencik, I. (2002): Local determination of weak anisotropy parameters from qP-wave slowness and particle motion measurements. Pure appl. Geophys., 159, 1881-1905. PDF
• Farra, V. & Psencik, I. (2003): Properties of the zero-, first- and higher-order approximations of attributes of elastic waves in weakly anisotropic media. J. Acoust. Soc. Am., 114, 1366-1378. PDF
• Klimes, L. (2003): Weak-contrast reflection-transmission coefficients in a generally anisotropic background. Geophysics, 68, 2063-2072. PDF
• Vavrycuk, V. (2003): Parabolic lines and caustics in homogeneous weakly anisotropic solids. Geophys. J. int., 152, 318-334. PDF
• Vavrycuk, V. (2003): Behavior of rays near singularities in anisotropic media. Physical Review B, 67, 054105-1 - 054105-8. PDF
• Vavrycuk, V. (2003): Generation of triplications in transversely isotropic media. Physical Review B, 68, 054107-1 - 054107-8. PDF
• Bulant, P. (2004): Constructing the SEG/EAGE 3-D Salt Model for ray tracing using Sobolev scalar products. Stud. geophys. geod., 48, 689-707. PDF
• Bulant, P. & Klimes, L. (2004): Comparison of quasi-isotropic approximations of the coupling ray theory with the exact solution in the 1-D anisotropic "oblique twisted crystal" model. Stud. geophys. geod., 48, 97-116. PDF
• Bulant, P., Klimes, L., Psencik, I. & Vavrycuk, V. (2004): Comparison of ray methods with the exact solution in the 1-D anisotropic "simplified twisted crystal" model. Stud. geophys. geod., 48, 675-688. PDF
• Cerveny, V. (2004): Inhomogeneous harmonic plane waves in viscoelastic anisotropic media. Stud. geophys. geod., 48, 167-186. PDF
• Gomes, E., Zheng, X., Psencik, I., Horne, S., & Leaney, S. (2004): Local determination of weak anisotropy parameters from a walkaway VSP qP-wave data in the Java Sea region. Stud. geophys. geod., 48, 215-231. PDF
• Klimes, L. (2004): Analytical one-way plane-wave solution in the 1-D anisotropic "simplified twisted crystal" model. Stud. geophys. geod., 48, 75-96. PDF
• Klimes, L. & Bulant, P. (2004): Errors due to the common ray approximations of the coupling ray theory. Stud. geophys. geod., 48, 117-142. PDF
• Vavrycuk, V. (2004): Approximate conditions for the off-axis triplication in transversely isotropic media. Stud. geophys. geod., 48, 187-198. PDF
• Cerveny, V. & Psencik, I. (2005): Plane waves in viscoelastic anisotropic media -- I. Theory. Geophys. J. int., 161, 197-212. PDF
• Cerveny, V. & Psencik, I. (2005): Plane waves in viscoelastic anisotropic media -- II. Numerical examples. Geophys. J. int., 161, 213-229. PDF
• Psencik, I., Farra, V. (2005): First-order ray tracing for qP waves in inhomogeneous weakly anisotropic media. Geophysics, 70, D65-D75. PDF
• Vavrycuk, V. (2005): Focal mechanisms in anisotropic media. Geophys. J. int., 161, 334-346. PDF
• Vavrycuk, V. (2005): Acoustic axes in triclinic anisotropy. J. Acoust. Soc. Am., 118, 647-653. PDF
• Vavrycuk, V. (2005): Acoustic axes in weak triclinic anisotropy. Geophys. J. int., 163, 629-638. PDF
• Bucha, V. (2006): Ray tracing in the smoothed acoustic SEG/EAGE Salt Model. Part 1: Seismograms. J. seism. Explor., 15, 15-24. PDF
• Bucha, V. (2006): Ray tracing in the smoothed acoustic SEG/EAGE Salt Model. Part 2: Maps of reflections. J. seism. Explor., 15, 153-164. PDF
• Bucha, V. (2006): Comparison of finite-difference seismograms and ray-theory travel times in the elastic SEG/EAGE Salt Model. J. seism. Explor., 15, 225-239. PDF
• Cerveny, V. & Psencik, I. (2006): Energy flux in viscoelastic anisotropic media. Geophys. J. int., 166, 1299-1317. PDF
• Cerveny, V. & Psencik, I. (2006): Particle motion of plane waves in viscoelastic anisotropic media. Russ. Geol. Geophys., 47, 551-562. Printed also in Russian language: Geologiya i Geofizika, 47, 23-33. PDF
• Klimes, L. (2006): Spatial derivatives and perturbation derivatives of amplitude in isotropic and anisotropic media. Stud. geophys. geod., 50, 417-430. PDF
• Klimes, L. (2006): Ray-centred coordinate systems in anisotropic media. Stud. geophys. geod., 50, 431-447. PDF
• Klimes, L. (2006): Common-ray tracing and dynamic ray tracing for S waves in a smooth elastic anisotropic medium. Stud. geophys. geod., 50, 449-461. PDF
• Klimes, L. & Bulant, P. (2006): Errors due to the anisotropic-common-ray approximation of the coupling ray theory. Stud. geophys. geod., 50, 463-477. PDF
• Vavrycuk, V. (2006): Calculation of the slowness vector from the ray vector in anisotropic media. Proc. R. Soc. A, 462, 883-896. PDF
• Vavrycuk, V. (2006): Focal mechanisms produced by shear faulting in weakly transversely isotropic crustal rocks. Geophysics, 71, D145-D151. PDF
• Vavrycuk, V. (2006): Comment to "qS-waves in a vicinity of the axis of symmetry of homogeneous transversely isotropic media", by M. Popov, G.F. Passos, and M.A. Botelho [Wave Motion 42 (2005) 191-201]. Wave Motion, 44, 128-136. PDF
• Zacek, K. (2006): Optimization of the shape of Gaussian beams. Stud. geophys. geod., 50, 349-366. PDF
• Zacek, K. (2006): Decomposition of the wave field into optimized Gaussian packets. Stud. geophys. geod., 50, 367-380. PDF
• Bulant, P., Eisner, L., Psencik, I. & Le Calvez, J. (2007): Importance of borehole deviation surveys for monitoring of hydraulic fracturing treatments. Geophysical Prospecting, 55, 891-899. PDF
• Cerveny, V. (2007): Reflection/transmission laws for slowness vectors in viscoelastic anisotropic media. Stud. geophys. geod., 51, 391-410. PDF
• Cerveny, V. (2007): A note on dynamic ray tracing in ray-centered coordinates in anisotropic inhomogeneous media. Stud. geophys. geod., 51, 411-422. PDF
• Cerveny, V., Klimes, L. & Psencik, I. (2007): Seismic ray method: Recent developments. Advances in Geophysics, 48, 1-126. PDF
• Cerveny, V. & Moser, T.J. (2007): Ray propagator matrices in three-dimensional anisotropic inhomogeneous layered media. Geophys. J. int., 168, 593-604. PDF
• Cerveny, V. & Psencik, I. (2007): Time-averaged and time-dependent energy-related quantities of harmonic waves in inhomogeneous viscoelastic anisotropic media. Geophys. J. int., 170, 1253-1261. PDF
• Iversen, E. & Psencik, I. (2007): Ray tracing for continuously rotated local coordinates belonging to a specified anisotropy. Stud. geophys. geod., 51, 37-58. PDF
• Moser, T.J. & Cerveny, V. (2007): Paraxial ray methods for anisotropic inhomogeneous media. Geophys. Prospecting, 55, 21-37. PDF
• Psencik, I. & Farra, V. (2007): First-order P-wave ray synthetic seismograms in inhomogeneous weakly anisotropic media. Geophys. J. int., 170, 1243-1252. PDF
• Rössler, D., Krüger, F., Psencik, I. & Rümpker, G. (2007): Retrieval of source parmetrs of an event of the West Bohemia earthquake swarm in 2000 asuming anisotropy. Stud. geophys. geod., 51, 231-254. PDF
• Vavrycuk, V. (2007): Asymptotic Green's function in homogeneous anisotropic viscoelastic media. Proc. R. Soc. A, 463, 2689-2707. PDF
• Vavrycuk, V. (2007): Ray velocity and ray attenuation in homogeneous anisotropic viscoelastic media. Geophysics, 72, D119-D127. PDF
• Vavrycuk, V. (2007): On the retrieval of moment tensors from borehole data. Geophysical Prospecting, 55, 381-391. PDF
• Bulant, P. & Klimes, L. (2008): Numerical comparison of the isotropic-common-ray and anisotropic-common-ray approximations of the coupling ray theory. Geophys. J. int., 175, 357-374. PDF
• Bulant, P. & Klimes, L. (2008): Comparison of VSP and sonic-log data in non-vertical wells in a heterogeneous structure. Geophysics, 73, U19-U25. PDF
• Cerveny, V., Klimes, L. & Psencik, I. (2008): Attenuation vector in heterogeneous, weakly dissipative, anisotropic media. Geophys. J. int., 175, 346-355. PDF
• Cerveny, V. & Psencik, I. (2008): Weakly inhomogeneous plane waves in anisotropic, weakly dissipative media. Geophys. J. int., 172, 663-673. PDF
• Cerveny, V. & Psencik, I. (2008): Quality factor Q in dissipative anisotropic media. Geophysics, 73, T63-T75. PDF
• Farra, V. & Psencik, I. (2008): First-order ray computations of coupled S waves in inhomogeneous weakly anisotropic media. Geophys. J. int., 173, 979-989. PDF
• Iversen, E. & Psencik, I. (2008): Ray tracing and inhomogeneous dynamic ray tracing for anisotropy specified in curvilinear coordinates. Geophys. J. int., 174, 316-330. PDF
• Rössler, D., Krüger, F., Psencik, I. & Rümpker, G. (2008): Comments to "Retrieval of source parmetrs of an event of the West Bohemia earthquake swarm in 2000 asuming anisotropy", Stud. geophys. geod., 51, 231-254. Stud. geophys. geod., 52, 285-286.
• Vavrycuk, V. (2008): Real ray tracing in anisotropic viscoelastic media. Geophys. J. Int., 175, 617-626. PDF
• Vavrycuk, V. (2008): Velocity, attenuation, and quality factor in anisotropic viscoelastic media: A perturbation approach. Geophysics, 73, D63-D73. PDF
• Cerveny, V. & Moser, T.J. (2009): Paraxial ray methods in inhomogeneous anisotropic media: Initial conditions. Stud. geophys. geod., 53, 199-214. PDF
• Cerveny, V. & Psencik, I. (2009): Perturbation Hamiltonians in heterogeneous anisotropic weakly dissipative media. Geophys. J. int., 178, 939-949. PDF
• Cerveny, V. & Klimes, L. (2010): Transformation relations for second-order derivatives of travel time in anisotropic media. Stud. geophys. geod., 54, 257-267. PDF
• Cerveny, V. & Psencik, I. (2010): Gaussian beams in inhomogeneous anisotropic layered structures. Geophys. J. int., 180, 798-812. PDF
• Farra, V. & Psencik, I. (2010): Coupled S waves in inhomogeneous weakly anisotropic media using first-order ray tracing. Geophys. J. int., 180, 405-417. PDF
• Farra, V. & Psencik, I. (2010): First-order reflection/transmission coefficients for unconverted plane P waves in weakly anisotropic media. Geophys. J. int., 183, 1443-1454. PDF
• Klimes, L. (2010): Phase shift of the Green tensor due to caustics in anisotropic media. Stud. geophys. geod., 54, 269-289. PDF
• Cerveny, V. & Psencik, I. (2011): Seismic ray theory. In: Gupta, H.K. (ed.): Encyclopedia of Solid Earth Geophysics, pp. 1244-1258, Springer, Berlin. PDF
• Cerveny, V. & Psencik, I. (2011): Boundary attenuation angles for inhomogeneous plane waves in anisotropic dissipative media. Geophysics, 76, WA51-WA62. PDF
• Klimes, M. & Klimes, L. (2011): Perturbation expansions of complex-valued traveltime along real-valued reference rays. Geophys. J. int., 186, 751-759. PDF
• Bucha, V. (2012): Kirchhoff prestack depth migration in 3-D simple models: comparison of triclinic anisotropy with simpler anisotropies. Stud. geophys. geod., 56, 533-552. PDF
• Cerveny, V., Iversen, E. & Psencik, I. (2012): Two-point paraxial traveltimes in an inhomogeneous anisotropic medium. Geophys. J. int., 189, 1597-1610. PDF
• Klimes, L. (2012): Zero-order ray-theory Green tensor in a heterogeneous anisotropic elastic medium. Stud. geophys. geod., 56, 373-382. PDF
• Klimes, L. (2012): Resolution of prestack depth migration. Stud. geophys. geod., 56, 457-482. PDF
• Klimes, L. (2012): Sensitivity of seismic waves to structure. Stud. geophys. geod., 56, 483-520. PDF
• Psencik, I., Farra, V. & Tessmer, E. (2012): Comparison of the FORT approximation of the coupling ray theory with the Fourier pseudospectral method. Stud. geophys. geod., 56, 35-64.
• Cerveny, V. (2013): A note on two-point paraxial travel times. Stud. geophys. geod., 57, 267-275. PDF
• Klimes, L. (2013): Coupling ray series. Stud. geophys. geod., 57, 253-266. PDF
• Klimes, L. (2013): Relation between the propagator matrix of geodesic deviation and the second-order derivatives of the characteristic function. J. electromagn. Waves Appl., 27, 1589-1601. PDF
• Sachl, L. (2013): Validation of 3D synthetic seismograms based on the ray-Born approximation. Stud. geophys. geod., 57, 84-102. PDF
• Waheed, U. bin, Psencik, I., Cerveny, V., Iversen, E. & Alkhalifah, T. (2013): Two-point paraxial traveltime formula for inhomogeneous isotropic and anisotropic media: Tests of accuracy. Geophysics, 78, C41-C56. PDF
• Z. Jechumtalova & P. Bulant (2014): Effects of 1-D versus 3-D velocity models on moment tensor inversion in the Dobrá Voda area in the Little Carpathians region, Slovakia. Journal of Seismology, 18, 511-531. PDF
• Farra, V., Psencik, I. & Jilek, P. (2016): Weak-anisotropy moveout approximations for P waves in homogeneous layers of monoclinic or higher anisotropy symmetries. Geophysics, 81, C39-C59.
• Farra, V. & Psencik, I. (2016): Weak-anisotropy approximations of P-wave phase and ray velocities for anisotropy of arbitrary symmetry. Stud. geophys. geod., 60, 403-418.
• Klimes, L. (2016): Determination of the reference symmetry axis of a generally anisotropic medium which is approximately transversely isotropic. Stud. geophys. geod., 60, 391-402. PDF
• Klimes, L. & Bulant, P. (2016): Prevailing-frequency approximation of the coupling ray theory for electromagnetic waves or elastic S waves. Stud. geophys. geod., 60, 419-450. PDF
• Klimes, L. (2016): Transformation of spatial and perturbation derivatives of travel time at a curved interface between two arbitrary media. Stud. geophys. geod., 60, 451-470. PDF
• Bucha, V. (2017): Kirchhoff prestack depth migration in simple models with differently rotated elasticity tensor: orthorhombic and triclinic anisotropy. J. seism. Explor., 26, 1-24. PDF
• Bulant, P. & Klimes, L. (2017): Prevailing-frequency approximation of the coupling ray theory along the SH and SV reference rays in a heterogeneous generally anisotropic medium which is approximately uniaxial. Stud. geophys. geod., 61, 513-540. PDF
• Cerveny, V. & Psencik, I. (2017): Elementary Green function as an integral superposition of Gaussian beams in inhomogeneous anisotropic layered structures in Cartesian coordinates. Geophys. J. int., 210, 561-569. PDF
• Farra, V. & Psencik, I. (2017): Weak-anisotropy moveout approximations for P waves in homogeneous TOR layers. Geophysics, 82, WA23-WA32.
• Klimes, L. & Bulant, P. (2017): Ray tracing and geodesic deviation of the SH and SV reference rays in a heterogeneous generally anisotropic medium which is approximately uniaxial. Stud. geophys. geod., 61, 497-512. PDF
• Klimes, L. & Bulant, P. (2017): Interpolation of the coupling-ray-theory Green function within ray cells. Stud. geophys. geod., 61, 541-559. PDF
• Psencik, I. & Farra, V. (2017): Reflection moveout approximations for P-waves in a moderately anisotropic homogeneous tilted transverse isotropy layer. Geophysics, 82, C175-C185.
• Bulant, P. & Klimes, L. (2018): Comparison of the anisotropic-ray-theory rays and anisotropic common S-wave rays with the SH and SV reference rays in a velocity model with a split intersection singularity. Stud. geophys. geod., 62, 57-79. PDF
• Farra, V. & Psencik, I. (2018): Moveout approximation for a P-SV wave in a moderately anisotropic homogeneous DTI layer. J. appl. Geophys., 159, 690-696.
• Klimes, L. (2018): Superposition of Gaussian packets in smoothly heterogeneous bianisotropic media. J. electromagn. Waves Appl., 32, 1-6. PDF
• Klimes, L. (2018): Reference transversely isotropic medium approximating a given generally anisotropic medium. Stud. geophys. geod., 62, 255-260. PDF
• Klimes, L. (2018): Frequency-domain ray series for viscoelastic waves with a non-symmetric stiffness matrix. Stud. geophys. geod., 62, 261-271. PDF
• Klimes, L. (2018): Superpositions of Gaussian beams and column Gaussian packets in heterogeneous anisotropic media. Geophys. J. int., 215, 1739-1746. PDF
• Psencik, I., Ruzek, B., Lokajicek, T. & Svitek, T. (2018): Determination of rock-sample anisotropy from P- and S-wave traveltime inversion. Geophys. J. int., 214, 1088-1104.
• Bulant, P. & Klimes, L. (2019): 3-D velocity models -- transformation from general to natural splines. Stud. geophys. geod., 63, 137-146. PDF
• Farra, V. & Psencik, I. (2019): Reflection moveout approximation for a P-SV wave in a moderately anisotropic homogeneous vertical transverse isotropic layer. Geophysics, 84, C75-C83.
• Jakobsen, M., Psencik, I., Iversen, E. & Ursin, B. (2019): Transition operator approach to seismic full-waveform inversion in anisotropic elastic media. Commun. computational Phys., 28, 297-327.
• Klimes, L. (2019): Calculation of the amplitudes of elastic waves in anisotropic media in Cartesian or ray-centred coordinates. Stud. geophys. geod., 63, 229-246. PDF
• Klimes, L. (2019): Comparison of ray-matrix and finite-difference methods in a simple 1-D velocity model. Stud. geophys. geod., 63, 247-256. PDF
• Farra, V. & Psencik, I. (2020): P-wave reflection moveout approximation for horizontally layered media of arbitrary moderate anisotropy. Geophysics, 85, C61-C70.
• Farra, V. & Psencik, I. (2020): P-wave reflection-moveout approximation for horizontally layered media of tilted weak-to-moderate orthorhombic symmetry. J. appl. Geophys., 178, 104057.
• Psencik, I., Ruzek, B. & Jilek, P. (2020): Practical concept of arbitrary anisotropy applied in traveltime inversion of simulated P-wave VSP data. Geophysics, 85, C107-C123.
• Bucha, V. (2021): Kirchhoff pre-stack depth scalar migration in a simple triclinic velocity model for three-component P, S1, S2 and converted waves. Geophysical Prospecting, 69, 269-288. PDF
• Bulant, P. (2021): Two factors affecting the speed of interpolation within ray cells. J. seism. Explor., 30, 447-453. PDF
• Cerveny, V. & Psencik, I. (2021): Seismic ray theory. In: Gupta H.K. (ed.): Encyclopedia of Solid Earth Geophysics, Encyclopedia of Earth Sciences Series, Springer, Cham, 2021, pp. 1472-1487.
• Farra, V. & Psencik, I. (2021): Weak-anisotropy approximation of P-wave geometrical spreading in horizontally layered anisotropic media of arbitrary symmetry: Tilted transversely isotropic specification. Geophysics, 86, C119-C132.
• Klimes, L. (2021): Representation theorem for viscoelastic waves with a non-symmetric stiffness matrix. Stud. geophys. geod., 65, 53-58. PDF
• Klimes, L. (2021): Comparison of ray-theory synthetic seismograms with finite differences in 2D velocity model UNCONFORMITY. J. seism. Explor., 30, 271-279. PDF
• Klimes, L. (2021): Two S-wave eigenvectors of the Christoffel matrix need not exist in anisotropic viscoelastic media. Stud. geophys. geod., 65, 291-295. PDF
• Klimes, L. (2021): Sensitivity Gaussian packets. Stud. geophys. geod., 65, 296-304. PDF
• Neklyudov, D., Gadylshin, K., Protasov, M. & Klimes, L. (2021): Fast three-dimensional depth-velocity model building based on reflection traveltime tomography and pre-stack time migrated images. Lecture Notes in Computer Science, 12950, 282-295. PDF
• Xiao, H. & Psencik, I. (2021): Estimation of parameters and thickness of a horizontal layer of arbitrary anisotropy from P-wave moveout. J. appl. Geophys., 195, 104473 (12 pp).
• Klimes, L. (2022): Rotationally invariant viscoelastic medium with a non-symmetric stiffness matrix. Stud. geophys. geod., 66, 38-47. PDF
• Klimes, L. (2022): Tracing real-valued reference rays in anisotropic viscoelastic media. Stud. geophys. geod., 66, 124-144. PDF
• Psencik, I. & Farra, V. (2022): Weak-anisotropy approximation of P-wave reflection coefficient in anisotropic media of arbitrary symmetry and tilt. Geophysics, 87, C39-C48.
• Psencik, I., Wcislo, M. & Daley, P.F. (2022): SH plane-wave reflection/transmission coefficients in isotropic, attenuating media. Journal of Seismology, 26, 15-34.
• Bucha, V. (2023): Kirchhoff pre-stack depth scalar migration of complete wave field using the prevailing-frequency approximation of the coupling ray theory. J. seism. Explor., 32, 105-129. PDF
• Wcislo, M., Stanek, F., Gallovic, F., Wu, S. & Psencik, I. (2023): Induced microseismic event with strong rupture directivity and superimposed attenuation effects. Seismol. Res. Letters, 94, 1455-1466.
• Farra, V. & Psencik, I. (2023): PS reflection moveout in a homogeneous anisotropic layer of arbitrary symmetry and tilt. J. appl. Geophys., 215, 105062, 13 pp.
• Protasov, M., Gadylshin, K., Neklyudov, D. & Klimes, L. (2023): Full waveform inversion based on an asymptotic solution of Helmholtz equation. Geosciences, 13 (2023), 19 (13 pp.). PDF
• Psencik, I. & Farra, V. (2024): Parameterization of anisotropic media by A-parameters. Stud. geophys. geod., 68, 41-60.

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