A theory of numerical approximation for elliptic forms associated with second order differential systems: Application to eigenvalue problems
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,Analysis
Reference5 articles.
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2. A theory of focal points and focal intervals for an elliptic quadratic form on a Hilbert space;Gregory;Trans. Amer. Math. Soc.,1971
3. Applications of the theory of quadratic forms in Hilbert space in the calculus of variations;Hestenes;Pacific J. Math.,1951
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1. A generalized approximation theory for quadratic forms: Application to randomized spline type Sturm-Liouville problems;Journal of Theoretical Probability;1995-07
2. New numerical algorithms for eigenvalues and eigenvectors of second order differential equations;Applicable Analysis;1981-01
3. APPROXIMATION THEORY FOR GENERALIZED FREDHOLM QUADRATIC-FORMS AND INTEGRAL-DIFFERENTIAL EQUATIONS;T AM MATH SOC;1976
4. An approximation theory for generalized Fredholm quadratic forms and integral-differential equations;Transactions of the American Mathematical Society;1976
5. Elliptic quadratic forms, focal points, and a generalized theory of oscillation;Journal of Mathematical Analysis and Applications;1975-09
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