[1]
P.A. Akimov, Correct Discrete-Continual Finite Element Method of Structural Analysis Based on Precise Analytical Solutions of Resulting Multipoint Boundary Problems for Systems of Ordinary Differential Equations, Applied Mechanics and Materials. 204-208 (2012).
DOI: 10.4028/www.scientific.net/amm.204-208.4502
Google Scholar
[2]
P.A. Akimov, M.L. Mozgaleva, Correct Wavelet-based Multilevel Discrete-Continual Methods for Local Solution of Boundary Problems of Structural Analysis, Applied Mechanics and Materials. 353-356 (2013) 3224-3227.
DOI: 10.4028/www.scientific.net/amm.353-356.3224
Google Scholar
[3]
P.A. Akimov, V.N. Sidorov, Correct Method of Analytical Solution of Multipoint Boundary Problems of Structural Analysis for Systems of Ordinary Differential Equations with Piecewise Constant Coefficients, Advanced Materials Research. 250-253 (2011).
DOI: 10.4028/www.scientific.net/amr.250-253.3652
Google Scholar
[4]
K.J. Bathe, Advances in the multiphysics analysis of structures, Chapter 1 in Computational Methods for Engineering Science, B.H.V. Topping (Eds), Saxe-Coburg Publications, Stirlingshire, U.K., (2012).
Google Scholar
[5]
K.J. Bathe, The Finite Element Method, in Encyclopedia of Computer Science and Engineering, B. Wah (Eds. ), J. Wiley and Sons, 2009, pp.1253-1264.
Google Scholar
[6]
C.S. Burrus, Introduction to Wavelets and Wavelet Transforms, Prentice hall, (1998).
Google Scholar
[7]
J. Fish, Practical Multiscaling, Wiley, 1 edition, (2013).
Google Scholar
[8]
T.J.R. Hughes, The Finite Element Method: Linear Static and Dynamic Finite Element Analysis (Dover Civil and Mechanical Engineering), Dover Publications, (2000).
Google Scholar
[9]
J. Kim, K.J. Bathe, Towards a procedure to automatically improve finite element solutions by interpolation covers, Computers & Structures. 131 (2014) 81-97.
DOI: 10.1016/j.compstruc.2013.09.007
Google Scholar
[10]
M. Metcalf, J. Reid, M. Cohen, Modern FORTRAN Explained (Numerical Mathematics and Scientific Computation), Oxford University Press, (2011).
Google Scholar
[11]
P. Teodorescu, W.W. Kecs, T. Antonela, Distribution Theory: With Applications in Engineering and Physics, John Wiley & Sons, (2013).
Google Scholar