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Navid Changizi

Researcher at Cleveland State University

Publications -  8
Citations -  85

Navid Changizi is an academic researcher from Cleveland State University. The author has contributed to research in topics: Topology optimization & Monte Carlo method. The author has an hindex of 4, co-authored 5 publications receiving 58 citations.

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Stress-Based Topology Optimization of Steel-Frame Structures Using Members with Standard Cross Sections: Gradient-Based Approach

TL;DR: A computationally efficient methodology for stress-based topology optimization of steel frame structures with cross-sectional properties that are mapped from I-beam properties is presented.
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Stress-based topology optimization of frame structures under geometric uncertainty

TL;DR: In this article, a robust stress-based topology optimization methodology for frame structures under geometric uncertainty is proposed, which uses stochastic perturbation method to propagate these uncertainties up to the response level, expressed by the maximum of expected values of von Mises stresses throughout the domain.
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Robust topology optimization of frame structures under geometric or material properties uncertainties

TL;DR: In this article, a robust topology optimization algorithm for frame structures in the presence of geometric or material properties uncertainties is proposed, which uses stochastic perturbation method for propagating these uncertainties to the structural response level, measured in terms of compliance and optimizes the expected value plus multiple factors of the standard deviation of the response.
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Topology optimization of steel frame structures with constraints on overall and individual member instabilities

TL;DR: The topology of four frame structures featuring moment-resisting connections and member cross-sectional properties mapped from the American Institute of Steel Construction design manual are optimized with the proposed algorithm to verify its effectiveness in optimizing structural performance while maintaining factors of safety against overall and individual member instabilities.
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A PDE Model of Breast Tumor Progression in MMTV-PyMT Mice

TL;DR: Sensitivity analyses indicate that cancer cells and adipocytes’ diffusion rates are the most sensitive parameters, followed by influx and diffusion rates of cytotoxic T cells, implying that targeting them is a possible treatment strategy for breast cancer.