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Babuška, I.: Numerical solution of boundary value problems by perturbed variational principle. Technical Note BN-627 (1969), Institute for Fluid Dynamics and Applied Mathematics, University of Maryland.
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The finite element method for elliptic equations with discontinuous coefficients
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Computing
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Finite element method for domains with corners
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The finite element method for elliptic differential equations. Numerical solution of partial differential equations II
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Babuška, I.: Finite element method with penalty. Technical Note BN-710 (1971), Institute for Fluid Dynamics and Applied Mathematics, University of Maryland.
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Babuška, I.: Approximation by Hill functions II. Technical Note BN-708 (1971), Institute for Fluid Dynamics and Applied Mathematics, University of Maryland.
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Babuška, I.: The finite element method for infinite domains I. Technical Note BN-670 (1970), Institute for Fluid Dynamics and Applied Mathematics, University of Maryland. To appear in Math of Comp.
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Babuška, I., Rosenzweig, M. B.: A finite element scheme for domains with corners. Technical Note BN-720 (1971), Institute for Fluid Dynamics and Applied Mathematics, University of Maryland.
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On the numerical solution of elliptic boundary value problems by least square approximation of the data. Numerical solution of partial differential equations II
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Schatz, A.H.2
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Bramble, J. H., Zlámal, M.: Triangular elements in the finite element method. Math. of Comp. 809–821 (1970).
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Fix, G., Strang, G.: A Fourier analysis of the finite element variational method. To appear.
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Gallagher, R. H.: Trends and directions in the applications of Numerical analysis. ONR Symposium on numerical and computer methods in structural mechanics, University of Ill., September 8–10, 1971.
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Nitsche, J.: Über Variationsprinzip für Lösung von Dirichlet-Problemen bei Verwendung von Teilräumen, die keinen Randbedingungen unterworfen sind. To appear.
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Rashid, Y. R.: On computational methods in solid mechanics and stress analysis. Conf. on the effective use of computers in the nuclear industry, April 21–23, 1969, Knoxville.
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The finite element method and approximation theory. Numerical solution of partial differential equations II
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Washizu, K.: Variational methods in elasticity and plasticity. Pergamon Press 1968.
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