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On a variational approximation method for 2nd order eigenvalue problems in a multi-component domain with nonlocal Dirichlet transition conditions.

Hennie De Schepper (UGent) and Roger Van Keer (UGent)
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Chicago
De Schepper, Hennie, and Roger Van Keer. 1998. “On a Variational Approximation Method for 2nd Order Eigenvalue Problems in a Multi-component Domain with Nonlocal Dirichlet Transition Conditions.” Numerical Functional Analysis and Optimization 19 (9-10): 971–993.
APA
De Schepper, Hennie, & Van Keer, R. (1998). On a variational approximation method for 2nd order eigenvalue problems in a multi-component domain with nonlocal Dirichlet transition conditions. NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 19(9-10), 971–993.
Vancouver
1.
De Schepper H, Van Keer R. On a variational approximation method for 2nd order eigenvalue problems in a multi-component domain with nonlocal Dirichlet transition conditions. NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION. 1998;19(9-10):971–93.
MLA
De Schepper, Hennie, and Roger Van Keer. “On a Variational Approximation Method for 2nd Order Eigenvalue Problems in a Multi-component Domain with Nonlocal Dirichlet Transition Conditions.” NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION 19.9-10 (1998): 971–993. Print.
@article{181021,
  author       = {De Schepper, Hennie and Van Keer, Roger},
  issn         = {0163-0563},
  journal      = {NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION},
  language     = {eng},
  number       = {9-10},
  pages        = {971--993},
  title        = {On a variational approximation method for 2nd order eigenvalue problems in a multi-component domain with nonlocal Dirichlet transition conditions.},
  volume       = {19},
  year         = {1998},
}

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