Journal of Pure and Applied Mathematics: Advances and Applications[1] K. S. Surana, J.N. Reddy, D. Nunez, and M. Powell. A polar
continuum theory for solid continua. International J. of Engg.
Research and Indu. Appls., 8(2):77–106, 2015.
[2] K. S. Surana, M. Powell, and J.N. Reddy. A more complete
thermodynamic framework for solid continua. Journal of Thermal
Engineering, 1(6):446–459, 2015.
[3] K. S. Surana. Advanced Mechanics of Continua. CRC/Taylor &
Francis, 2014.
[4] J. N. Reddy. An introduction to continuum mechanics.
Cambridge University Press, Cambridge, 2013.
[5] A. C. Eringen. Mechanics of Continua. John Wiley and Sons,
1967.
[6] A. C. Eringen. Nonlinear Theory of Continuous Media.
McGraw-Hill, 1962.
[7] GF Smith. On the minimality of integrity bases for symmetric
matrices. Archive for rational
mechanics and analysis, 5(1):382–389, 1960.
[8] GF Smith. On isotropic integrity bases. Archive for rational
mechanics and analysis, 18(4):282–292, 1965.
[9] GF Smith. On a fundamental error in two papers of CC Wang “on
representations for isotropic functions”, part i and ii, arch.
Ratl. Mech. Anal, 36, 1970.
[10] GF Smith. On isotropic functions of symmetric tensors,
skew-symmetric tensors and vectors. International Journal of
Engineering Science, 9(10):899–916, 1971.
[11] A JM Spencer. The invariants of six symmetric matrices. Archive for rational mechanics
and analysis, 7(1):64–77, 1961.
[12] AJM Spencer. Isotropic integrity bases for vectors and
second-order tensors. Archive for rational mechanics and
analysis, 18(1):51–82, 1965.
[13] Anthony James Merrill Spencer and RS Rivlin. Finite integrity
bases for five or fewer symmetric matrices. Archive for rational mechanics
and analysis, 2(1):435–446, 1958.
[14] Anthony James Merrill Spencer and Ronald S Rivlin. The theory of
matrix polynomials and its application to the mechanics of isotropic
continua. Archive for rational mechanics and analysis,
2(1):309–336, 1958.
[15] A JM Spencer and Ronald S Rivlin. Further results in the theory
of matrix polynomials. Archive for rational mechanics and
analysis, 4(1):214–230, 1959.
[16] AJM Spencer and RS Rivlin. Isotropic integrity bases for vectors
and second-order tensors. Archive for rational mechanics and
analysis, 9(1):45–63, 1962.
[17] C.C. Wang. On representations for isotropic functions. Archive
for Rational Mechanics and Analysis, 33(4):249–267, 1969. 150 K.
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[18] C.C. Wang. On representations for isotropic functions. Archive
for Rational Mechanics and Analysis, 33(4):268–287, 1969.
[19] C-C Wang. A new representation theorem for isotropic functions:
An answer to professor GF Smith’s criticism of my papers on
representations for isotropic functions. Archive for Rational
Mechanics and Analysis, 36(3):166–197, 1970.
[20] C.-C. Wang. A new representation theorem for isotropic functions:
An answer to professor G. F. Smith’s criticism of my papers on
representations for isotropic functions. Archive for Rational
Mechanics and Analysis, 36(3):198–223, 1970.
[21] C-CWang. Corrigendum to my recent papers on âĂIJ
representations for isotropic functionsâĂİ. Archive for rational
mechanics and analysis, 43(5):392–395, 1971.
[22] S Pennisi and M Trovato. On the irreducibility of professor GF
Smith’s representations for isotropic functions. International
journal of engineering science, 25(8):1059–1065, 1987.
[23] K. S. Surana and J. N. Reddy. Mathematics of computations and
the finite element method for boundary value problems. Book
manuscript in progress, 2015.
[24] Karan S Surana, Ali R Ahmadi, and JN Reddy. The k-version of
finite element method for self-adjoint operators in bvp.
International Journal of Computational Engineering Science,
3(02):155–218, 2002.
[25] Karan S Surana, Ali R Ahmadi, and JN Reddy. The k-version of
finite element method for non-self-adjoint operators in bvp.
International journal of computational engineering science,
4(04):737–812, 2003.
[26] Karan S Surana, Ali R Ahmadi, and JN Reddy. The k-version of
finite element method for nonlinear operators in bvp. International
journal of computational engineering science, 5(01):133–207,
2004.
[27] Daniel Winterscheidt and Karan S Surana. p-version least-squares
finite element formulation for convection-diffusion problems.
International journal for numerical methods in engineering,
36(1):111–133, 1993.
[28] Daniel Winterscheidt and Karan S Surana. p-version least squares
finite element formulation for two-dimensional, incompressible fluid
flow. International journal for numerical methods in fluids,
18(1):43–69, 1994.
[29] Brent C Bell and Karan S Surana. A space–time coupled p-version
least-squares finite element formulation for unsteady fluid dynamics
problems. International journal for numerical methods in
engineering, 37(20):3545–3569, 1994.
[30] Brent C Bell and Karan S Surana. A space-time coupled p-version
least squares finite element formulation for unsteady two-dimensional
navier–stokes equations. International journal for numerical
methods in engineering, 39(15):2593–2618, 1996.
