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Albert Romkes

Researcher at South Dakota School of Mines and Technology

Publications -  39
Citations -  496

Albert Romkes is an academic researcher from South Dakota School of Mines and Technology. The author has contributed to research in topics: Finite element method & Constitutive equation. The author has an hindex of 13, co-authored 39 publications receiving 468 citations. Previous affiliations of Albert Romkes include University of Texas at Austin & University of Kansas.

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MultiScale Modeling of Physical Phenomena: Adaptive Control of Models

TL;DR: It is shown that the idea of comparing models and controlling model error can be used to develop a general approach for multiscale modeling, a subject of growing importance in computational science.
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Multi-scale goal-oriented adaptive modeling of random heterogeneous materials

TL;DR: In this paper, Oden et al. address the general problem of modeling local features of the response of highly heterogeneous elastic materials with random distributions of the material constituents, and propose a goal-oriented adaptive modeling of heterogeneous materials.
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A Priori error analyses of a stabilized discontinuous Galerkin method

TL;DR: In this paper, a new stabilized discontinuous Galerkin method was proposed for a new function space setting, which is closely related to the Oden, Babuska and Baumann formulation, but involves an extra stabilization term on the jumps of the normal fluxes across the element interfaces.
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Mechanics of Pressure-Adaptive Honeycomb

TL;DR: In this article, an analytical model is presented that predicts the stress-strain behavior in principal directions of a pressure-adaptive honeycomb, which is a new type of adaptive structure that can exhibit great strains by relying on a pressure differential to alter the structural stiffness.
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The Rate Constitutive Equations and Their Validity for Progressively Increasing Deformation

TL;DR: The rate constitutive equations provided relationship between convected time derivatives of the stress tensor and the convecte-time derivatives of strain tensor through the constitution of the matter as discussed by the authors, which has been used for the solid matter and polymeric liquids when the mathematical models are derived employing conservation laws in the Eulerian description.