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- 01H16HH7644H2PQQHW2EJ4J79B classification U.
- 01H16HH7644H2PQQHW2EJ4J79B date "2023".
- 01H16HH7644H2PQQHW2EJ4J79B language "und".
- 01H16HH7644H2PQQHW2EJ4J79B type misc.
- 01H16HH7644H2PQQHW2EJ4J79B hasPart 01H16HPKFH9CW2B0PQPY5B27VG.pdf.
- 01H16HH7644H2PQQHW2EJ4J79B abstract " We lay down the preliminary work to apply the Functional Analytic Approach to quasi-periodic boundary value problems for the Helmholtz equation. This consists in introducing a quasi-periodic fundamental solution and the related layer potentials, showing how they are used to construct the solutions of quasi-periodic boundary value problems, and how they behave when we perform a singular perturbation of the domain. To show an application, we study a nonlinear quasi-periodic Robin problem in a domain with a set of holes that shrink to points. ".
- 01H16HH7644H2PQQHW2EJ4J79B author 36c959ff-2303-11ec-ac25-f4de59e71350.
- 01H16HH7644H2PQQHW2EJ4J79B author urn:uuid:04b6c138-dec4-4ea2-b622-42af37a58277.
- 01H16HH7644H2PQQHW2EJ4J79B author urn:uuid:a41cacea-1ed2-413c-9b74-65335030711d.
- 01H16HH7644H2PQQHW2EJ4J79B author urn:uuid:d54b111d-d122-414b-ae7a-668e42ce08ca.
- 01H16HH7644H2PQQHW2EJ4J79B dateCreated "2023-05-24T09:30:38Z".
- 01H16HH7644H2PQQHW2EJ4J79B dateModified "2024-12-12T21:14:15Z".
- 01H16HH7644H2PQQHW2EJ4J79B name "The Functional Analytic Approach for quasi-periodic boundary value problems for the Helmholtz equation".
- 01H16HH7644H2PQQHW2EJ4J79B publisher urn:uuid:7dab12ce-3924-441d-9ba5-0f3e6f24503d.
- 01H16HH7644H2PQQHW2EJ4J79B sameAs LU-01H16HH7644H2PQQHW2EJ4J79B.
- 01H16HH7644H2PQQHW2EJ4J79B sourceOrganization urn:uuid:fb0817f7-4c31-443b-9657-4a8f180008e7.
- 01H16HH7644H2PQQHW2EJ4J79B type U.