REFERENCES
[1] Kobasko, N. I. Intensive Steel Quenching Methods, Handbook “Theory and Technology of Quenching”, Springer-Verlag, 1992.
[2] Totten G.E., Bates C.E., and Clinton N.A. Handbook of Quenchants and Quenching Technology. ASM International, 1993
[3] Kobasko N.I. Self-regulated thermal processes during quenching of steels in liquid media. – International Journal of Microstructure and Materials Properties, Vol. 1, No 1, 2005, p. 110-125.
[4] Carroll C.B. Piezoelectric rotary electrical energy generator. US Patient 6194815 B1. February 27, 2001.
[5] Buike M., Buikis A. Approximate Solutions of Heat Conduction Problems in Multi- Dimensional Cylinder Type Domain by Conservative Averaging Method, Part 1. Proceedings of the 5th IASME/WSEAS Int. Conf. on Heat Transfer, Thermal Engineering and Environment, Vouliagmeni, Athens, August 25 -27, 2007, p. 15 – 20.
[6] Bobinska T., Buike M., Buikis A. Hyperbolic Heat Equation as Mathematical Model for Steel Quenching of L-Shape Samples, Part 2 (Inverse Problem). Proceedings of 5th IASME/WSEAS International Conference on Continuum Mechanics (CM’10), University of Cambridge, UK, February 23-25, 2010. p. 21-26.
[7] Buike M., Buikis A. Hyperbolic heat equation as mathematical model for steel quenching of L-shape samples, Part 1 (Direct Problem). Applied and Computational Mathematics. Proceedings of the 13th WSEAS International Conference on Applied Mathematics (MATH’08), Puerto De La Cruz, Tenerife, Canary Islands, Spain, December 15-17, 2008. WSEAS Press, 2008. p. 198-203.
[8] Buike M., Buikis A. Several Intensive Steel Quenching Models for Rectangular Samples. Proceedings of NAUN/WSEAS International Conference on Fluid Mechanics and Heat &Mass Transfer, Corfu Island, Greece, July 22-24, 2010. p.88-93.
[9] Bobinska T., Buike M., Buikis A. Hyperbolic Heat Equation as Mathematical Model for Steel Quenching of L-and T-Shape Samples, Direct and Inverse Problems. Transactions of Heat and Mass Transfer. Vol.5, Issue 3, July 2010. p. 63-72.
[10] Blomkalna S., Buikis A. Heat conduction problem for double-layered ball. Progress in Industrial Mathematics at ECMI 2012. Springer, 2014. p. 417-426.
[11] Bobinska T., Buike M., Buikis A. Comparing solutions of hyperbolic and parabolic heat conduction equations for L-shape samples. Recent Advances in Fluid Mechanics and Heat @Mass Transfer. Proceedings of the 9th IASME/WSEAS International Conference on THE’11. Florence, Italy, August 23-25, 2011. p. 384-389.
[12] A. Piliksere, A. Buikis. Analytical solution for intensive quenching of cylindrical sample. Proceedings of 6th International Scientific Colloquium “Modelling for Material Processing”, Riga, September 16-17, 2010, p. 181-186.
[13] Blomkalna S., Buike M., Buikis A. Several intensive steel quenching models for rectangular and spherical samples. Recent Advances in Fluid Mechanics and Heat & Mass Transfer. Proceedings of the 9th IASME/WSEAS International Conference on THE’11. Florence, Italy, August 23-25, 2011. p. 390-395.
[14] Buikis A., Kalis H. Hyperbolic type approximation for the solutions of the hyperbolic heat conduction equation in 3-D domain. „Mathematical and Computational Methods in Applied Sciences.” Proceedings of the 3rd International Conference on Applied, Numerical and Computational Mathematics (ICANCM’15). Sliema, Malta, August 17-19, 2015. pp. 42-51.
[15] Buike M., Buikis A., Kalis H. Wave energy and steel quenching models, which are solved exactly Andris Buikis et al.
[16] A. Buikis, H. Kalis. Hyperbolic Heat Equation in Bar and Finite Difference Schemes of Exact Spectrum. Latest Trends on Theoretical and Applied Mechanics, Fluid Mechanics and Heat & Mass Transfer. WSEAS Press, 2010. pp. 142-147.
[17] M. Buike, A. Buikis, H. Kalis. Time Direct and Time Inverse Problems for Wave Energy and Steel Quenching Models, Solved Exactly and Approximately. WSEAS Transactions on Heat and Mass Transfer. Vol. 10, 2015. p. 30-43.
[18] Buikis A., Buike M. Some analytical 3-D steady-state solutions for systems with rectangular fin. IASME Transactions. Issue 7, Vol. 2, September 2005, pp. 1112-1119.
[19] M. Lencmane and A. Buikis. Analytical solution of a two-dimensional double-fin assembly. Recent Advances in Fluid Mechanics and Heat & Mass Transfer, Proceedings of the 9th IASME/WSEAS International Conference on Heat Transfer, Thermal Engineering and Environment (HTE’11), Florence, Italy, August 23 – 25, 2011, pp. 396 – 401.
[20] M. Lencmane and A. Buikis. Analytical solution for steady stable and transient heat process in a double-fin assembly. International Journal of Mathematical Models and Methods in Applied Sciences 6 (2012), No. 1. p.81 – 89.
[21] M. Lencmane, A. Buikis. Some new mathematical models for the Transient Hot Strip method with thin interlayer. Proc. of the 10th WSEAS Int. Conf. on Heat Transfer, Thermal engineering and environment (HTE '12), WSEAS Pres, 2012. p. 283-288.
[22] Wang L., Zhou X., Wei X. Heat Conduction. Mathematical Models and Analytical Solutions. Springer, 2008.
[23] Ekergard B., Castellucci V., Savin A., Leijon M. Axial Force Damper in a Linear Wave Energy Convertor. Development and Applications of Oceanic Engineering. Vol. 2, Issue 2, May 2013.
[24] Wikipedia: http://en.wikipedia.org/wiki/Wave_power.
[25] Buikis, A. Conservative averaging as an approximate method for solution of some direct and inverse heat transfer problems. Advanced Computational Methods in Heat Transfer, IX. WIT Press, 2006. p. 311-320.
[26] Vilums, R., Buikis, A. Conservative averaging method for partial differential equations with discontinuous coefficients. WSEAS Transactions on Heat and Mass Transfer. Vol. 1, Issue 4, 2006, p. 383-390.
[27] Roach G.F. Green’s Functions. Cambridge University Press, 1999.
[28] Carslaw, H.S., Jaeger, C.J. Conduction of Heat in Solids. Oxford, Clarendon Press, 1959.
[29] Polyanin A.D. Handbook of Linear Partial Differential Equations for Engineers and Scientists. Chapman & Hall/CRC, 2002. (Russian edition, 2001).
[30] Debnath L. Nonlinear Partial Differential Equations for Scientists and Engineers. 2nd ed. Birkhäuser, 2005.
[31] Buikis, A. “Conservative averaging as an approximate method for solution of some direct and inverse heat transfer problems”. Advanced Computational Methods in Heat Transfer, IX. WIT Press, 2006. p. 311-320.
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