Tesis sobre el tema "Geometrical uncertainties"
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Minev, Ekaterin. "Grid method studies of the geometrical uncertainties in free form and micro processes". Thesis, Cardiff University, 2012. http://orca.cf.ac.uk/32291/.
Texto completoPicou, Anthony. "Robust analysis under uncertainties of bladed disk vibration with geometrical nonlinearities and detuning". Thesis, Paris Est, 2019. http://www.theses.fr/2019PESC2038.
Texto completoThe intentional mistuning, also called detuning has been identified as an efficient technological way for reducing the sensitivity of the forced response of bladed disks to unintentional mistuning (simply called mistuning), caused by the manufacturing tolerances and the small variations in the mechanical properties from blade to blade. The intentional mistuning consists in detuning the bladed disk structure by using partial or alternating patterns of different sector types. However, the recent technological improvements that include the use of more flexible and lighter blades can lead to large strains/displacements, which requires the use of nonlinear dynamic equations involving geometric nonlinearities. This work is devoted to the robust analysis of the effects of geometric nonlinearities on the nonlinear dynamic behavior of rotating detuned bladed disks in presence of mistuning. The detuning corresponds to uncertainties in the computational model, and are taken into account by a probabilistic approach. This thesis presents a series of novel results in dynamics of rotating bladed disks with mistuning and detuning in presence of nonlinear geometrical effects. The structural responses are computed in the time domain and are analyzed in the frequency domain. The frequency analysis exhibits responses outside the frequency band of excitation. The confidence region of the stochastic responses allows the robustness to be analyzed with respect to uncertainties, that is to say with respect to the level of mistuning. The bladed disk structure, which is used for the numerical simulations, is made up of 24 blades for which several different detuned patterns are investigated with and without mistuning
Sykes, Jonathan. "Quantification of geometric uncertainties in image guided radiotherapy". Thesis, University of Leeds, 2010. http://etheses.whiterose.ac.uk/3864/.
Texto completoFleming, Alan Duncan. "Analysis of uncertainties and geometric tolerances in assemblies of parts". Thesis, University of Edinburgh, 1988. http://hdl.handle.net/1842/6626.
Texto completoXu, Huijun. "A study of coverage optimized planning incorporating models of geometric uncertainties for prostate cancer". VCU Scholars Compass, 2013. http://scholarscompass.vcu.edu/etd/3061.
Texto completoCazoulat, Guillaume. "Radiothérapie guidée par l'image du cancer de la prostate : vers l'intégration des déformations anatomiques". Phd thesis, Université Rennes 1, 2013. http://tel.archives-ouvertes.fr/tel-00992354.
Texto completoAcharya, Srikanth B. "A multivariate statistical analysis on sampling uncertainties of geometric and dimensional errors for circular features /". Cincinnati, Ohio University of Cincinnati, 2005. http://www.ohiolink.edu/etd/view.cgi?acc%5Fnum=ucin1113427839.
Texto completoACHARYA, SRIKANTH B. "A MULTIVARIATE STATISTICAL ANALYSIS ON THE SAMPLING UNCERTAINTIES OF GEOMETRIC AND DIMENSIONAL ERRORS FOR CIRCULAR FEATURES". University of Cincinnati / OhioLINK, 2005. http://rave.ohiolink.edu/etdc/view?acc_num=ucin1113427839.
Texto completoKalyankuppam, Selvaraj Jothybasu. "Modelling the effect of geometric uncertainties, clonogen distribution and IMRT interplay effect on tumour control probability". Thesis, University of Liverpool, 2013. http://livrepository.liverpool.ac.uk/17533/.
Texto completoTilly, David. "Probabilistic treatment planning based on dose coverage : How to quantify and minimize the effects of geometric uncertainties in radiotherapy". Doctoral thesis, Uppsala universitet, Medicinsk strålningsvetenskap, 2016. http://urn.kb.se/resolve?urn=urn:nbn:se:uu:diva-304180.
Texto completoApolle, Rudi [Verfasser], Esther G. C. [Gutachter] Troost y Daniela [Gutachter] Thorwarth. "A Unified Consideration of Geometric Uncertainties in Radiation Therapy Targeting of Oesophageal Carcinoma / Rudi Apolle ; Gutachter: Esther G. C. Troost, Daniela Thorwarth". Dresden : Technische Universität Dresden, 2021. http://d-nb.info/1232410624/34.
Texto completoCorno, Jacopo [Verfasser], Schöps [Akademischer Betreuer] Sebastian y de Falco [Akademischer Betreuer] Carlo. "Numerical Methods for the Estimation of the Impact of Geometric Uncertainties on the Performance of Electromagnetic Devices / Jacopo Corno ; Schöps Sebastian, de Falco Carlo". Darmstadt : Universitäts- und Landesbibliothek Darmstadt, 2017. http://d-nb.info/1149252553/34.
Texto completoAkkaoui, Quentin. "Computational dynamics of geometrically nonlinear structures coupled with acoustic fluids in presence of sloshing and capillarity : uncertainty quantification". Thesis, Paris Est, 2019. http://www.theses.fr/2019PESC2001.
Texto completoIn this thesis, we are interested in computationally modeling and simulating coupled fluid-structure systems constituted of an elastic structure partially filled with a fluid with a free surface, considering the effects of sloshing and capillarity. The internal fluid is linear, acoustic, dissipative, and the linear elastic structure is submitted to large displacements inducing geometrical nonlinearities. The work presented in this manuscript first details the theoretical study regarding such coupled fluid-structure systems and focuses on the construction and implementation of the computational model using an adapted nonlinear reduced-order model. This reduced-order model allows for performing the nonlinear dynamical simulations and for better understanding the phenomena related to each subset of the coupled system. Several numerical applications are then presented to analyze various phenomena related to the different coupling mechanisms and energy transfers in such fluid-structure system. The first development axis consists in quantifying and reducing the computational resources required for the construction of the projection basis of the reduced-order model when dealing with very-large dimension fluid-structure computational models. A new methodology is presented, which allows for reducing the computational costs required for solving three generalized eigenvalue problems that cannot be solved on medium-power computers. A second development axis is devoted to the quantification of the influence of the coupling operator between the structure and the free surface of the internal liquid allowing for taking into account the capillary contact angle condition on the triple line while considering a deformable structure. The third axis is based on experimental research published in 1962 in the framework of NASA researches for orbital launchers, which highlighted an unexpected phenomenon of large amplitude and low-frequency sloshing of an internal liquid for a medium-frequency excitation of the tank. We propose to revisit these experimental results and to explain the causes of such unexpected phenomenon through a numerical simulation taking into account the geometrical nonlinearities of the structure. Finally, the last development axis is devoted to the propagation of nonparametric uncertainties of the structure in the system by the different coupling mechanisms. The nonparametric stochastic model is the nonparametric probabilistic approach using the random matrix theory. A methodology for identifying the hyperparameter is presented, based on an experimental data set and on an inverse statistical problem. A numerical validation of this method on a simulated experimental data set is presented
Lu, Yu-Chen y 盧育辰. "Uncertainties of Geometrical and Mechanical Properties of Heterogeneous Media and Discontinuous Rock Masses". Thesis, 2018. http://ndltd.ncl.edu.tw/handle/4eu8c2.
Texto completo國立中央大學
土木工程學系
106
This study proposes analytical and numerical solutions for the uncertainties of volumetric fraction (Vf), fracture intensity (FI), and mechanical properties in heterogeneous media and discontinuous rock masses, respectively. In addition, the relationship of the uncertainties of geometries estimates and mechanical properties can be also obtained via statistical theorem. The uncertainties induced by Vf or FI can be obtained by addressing the solutions of geometric uncertainty. For a heterogeneous media (bimrock, concrete…), the representative volume element (RVE) is employed for a statistical derivation model. The circle-squared RVE is used for 2D isotropic (or randomly orientated) heterogeneous rock features, the ellipse-parallelogram RVE is used for 2D anisotropic (or preferred orientation) heterogeneous medium features, and the sphere-cubic RVE is used for 3D heterogeneous medium features. To validate the analytical solutions, this study develops numerical heterogeneous media codes in 2D and 3D to demonstrate 1D and 2D Vf measurements, respectively. These codes employ periodic boundaries to eliminate the boundary effect and to control the volumetric fraction of the model more precisely. For a discontinuous rock mass (fractured rock), the Poisson distribution model is used for a mathematical derivation model for 1D, 2D, and 3D fracture intensity (P10, P21, and P32, respectively) measurements. This study also develops a discrete fracture network (DFN) code to simulate P10 and P21 measurements. In addition, the commercial DFN code, FracMan, is employed to simulate P21 and P32 measurements. Similarly, these simulations are used to validate the analytical solutions of fractured rock. The uncertainty of the mechanical properties induced by Vf or FI can be obtained by substituting the results for the uncertainty of Vf or FI into a normal random variable from a correlative model of that property. In the correlative model analysis, the mechanical properties of a heterogeneous rock mass can be determined using micro-mechanical models or Particle Flow Code (PFC) simulations, and the mechanical properties of a discontinuous rock mass can be determined via simulations of a synthetic rock mass (SRM, which combines DFN and PFC models). Several systematic parametric studies are carried out to investigate the mechanical properties and their uncertainties and obtain those of a heterogeneous or discontinuous rock induced by assemblages (block, fracture, or particle). According to the statistical analysis, the uncertainties of the mechanical properties of site samplings can be calculated from the uncertainties induced by the Vf or FI and the uncertainties induced by assemblages of blocks, fractures, and particles. This relation can be confirmed through numerical simulations. One or two illustrations of how to use the proposed solutions are given at the end of each chapter.
Apolle, Rudi. "A Unified Consideration of Geometric Uncertainties in Radiation Therapy Targeting of Oesophageal Carcinoma". 2020. https://tud.qucosa.de/id/qucosa%3A74547.
Texto completoJiang, Runqing. "Impact of Geometric Uncertainties on Dose Calculations for Intensity Modulated Radiation Therapy of Prostate Cancer". Thesis, 2007. http://hdl.handle.net/10012/3570.
Texto completoCorno, Jacopo. "Numerical Methods for the Estimation of the Impact of Geometric Uncertainties on the Performance of Electromagnetic Devices". Phd thesis, 2017. https://tuprints.ulb.tu-darmstadt.de/7038/7/thesis.pdf.
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