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The finite element method in structural and continuum mechanics. London, McGraw-Hill, 1967.
Zbl 0189.24902
[2] M. ZLÁMAL:
On the Finite Element Method. Num. Math. 12 (1968), 394-409.
MR 0243753
[3] G. BIRKHOFF M. H. SCHULZ R. S. VARGA:
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MR 0226817
[4] I. BABUŠKA:
Error-Bounds for Finite Element Method. Technical Note BN-630, Institute for Fluid Dynamics and Applied Mathematics, University of Maryland, November 1969.
MR 0288971
[5] I. BABUŠKA: Numerical Solution of Boundary Value Problems bv the Perturbed Variational Principle. Technical Note BN-626, Institute for Bluid Dynamics and Applied Mathematics, University of Maryland, October 1969.
[6] I. BABUŠKA:
The finite element method for elliptic equationa with discontinuous coefficients. Technical Note BN-631, Institute for Fluid Dynamics and Applied Mathematics, University of Maryland, December 1969.
MR 0277119
[7] I. BABUŠKA:
Finite element method for domains with corners. Technical Note BN-636, Institute for Fluid. Dyaamics and Applied Mathematics, University of Maryland, January 1970.
MR 0293858
[8] I. BABUŠKA:
The rate of convergence for the finite element method. Tech. Note BN-646, University of Maryland, Institute for Fluid Dynamics and Applied Mathematics. March 1970.
MR 0287715
[9] I. BABUŠKA:
Computation of derivatives in the finite element method. Tech. Note BN-650, University of Maryland, Institute for Fluid Dynamics and Applied Mathematics. April 1970. CMUC 1970, 545-558.
MR 0275694
[10] I. BABUŠKA: The finite element method for elliptic differential equations. Tech. Note BN-653, University of Maryland, Institute for Fluid Dynamics and Applied Mathematics. May 1970 .
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[12] I. BABUŠKA: The finite element method for infinite domains I. Tech Note BN-670, University of Maryland Institute for Fluid Dynamics and Aplied Mathematica, August 1970.
[13] I. BABUŠKA: Numerical stability of finite element method. To appear.
[14] J. SEGETHOVÁ: Numerical construction of the hill functions. Tech. Ref. 70-110-NGL-21-002-008, 1970, University of Maryland, Comp. Science Center.
[15] K. SEGETH: Problems of universal Approximation by Hill Functions. Tech. Note BN-619, 1970, University of Maryland, Institute for Fluid Dynamics and Applied Mathematics.
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[18] G. FIX G. STRANG:
Fourier analysis of the finite element method in Ritz-Galerkin Theory. Studies in Applied Math, 48 (1969), 265-273.
MR 0258297
[19] G. STRANG G. FIX: A Fourier analysis of the finite element variational method. To appear.
[20] F. D. GUGLIELMO:
Construction d'approximations des espaces de Sobolev sur des riseaux en simplexes. Calcolo, Vol. 6 (1969), 279-331.
MR 0433113