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Construction of the intermediate operators

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Part of the Lecture Notes in Mathematics book series (LNM,volume 8)

Keywords

  • Monotonicity Condition
  • Finite Dimensional Subspace
  • Intermediate Operator
  • Intermediate Problem
  • Infinite Determinant

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Bibliography of Lecture 17

  1. N. ARONSZAJN— see [2] of lecture 16.— Approximation methods for eigenvalues of completely continuous symmetric operators— Proc. Symp. Spectral Theory and Diff. Problems— Stillwater, Okla. 1951.

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  2. N. W. BAZLEY— D. W. FOX— Lower Bounds to Eigenvalues using operator Decompositions of the form B *B— Arch. for Rat. Mech. and Anal. vol 10, 1962.

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  3. N. W. BAZLEY— D. W. FOX— Improvement of Bounds to Eigenvalues of Operators of the form T *T— The Johns Hopkins Univ. Appl. Phy. Lab. (Report) 1963.

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  4. N. W. BAZLEY— D. W. FOX— Comparison Operators for Lower Bounds to Eigenvalues— Battelle Centre de recherche de Geneva-(Report) 1963.

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  5. N. W. BAZLEY— D. W. FOX— Methods for Lower Bounds to Frequencies of Continuous Elastic Systems— The Johns Hopkins Univ. Appl. Phys. Lab. (Report), 1964.

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  6. G. FICHERA— Sul calcolo degli autovalori— Atti del Convegno sulle applicazioni dell'Analisi alla Fisica Matem.— Cagliari-Sassari 1964.

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  7. G. FICHERA— Approximations and Estimates for Eigenvalues of BVP.— Proc. of the Symposium on the Numerical Solution of PDE-Univ. of Maryland (to appear).

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  8. S. T. KURODA— On a Generalization of the Weinstein-Aronszajn Formula and the Infinite Determinant— Rep. from Sci. Papers of the College of Gen. Education, Univ. of Tokyo— vol. 11— No 1, 1961.

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© 1965 Springer-Verlag Berlin · Heidelberg

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Fichera, G. (1965). Construction of the intermediate operators. In: Linear elliptic differential systems and eigenvalue problems. Lecture Notes in Mathematics, vol 8. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0079976

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  • DOI: https://doi.org/10.1007/BFb0079976

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  • Publisher Name: Springer, Berlin, Heidelberg

  • Print ISBN: 978-3-540-03351-6

  • Online ISBN: 978-3-540-37134-2

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