3 edition of Nonlinear mesomechanics of composites with periodic microstructure found in the catalog.
Nonlinear mesomechanics of composites with periodic microstructure
by National Aeronautics and Space Administration, For sale by the National Technical Information Service in [Washington, DC], [Springfield, Va
Written in English
|Statement||Kevin P. Walker, Eric H. Jordan and Alan D. Freed.|
|Series||NASA technical memorandum -- 102051.|
|Contributions||Jordan, Eric H., Freed, Alan David., United States. National Aeronautics and Space Administration.|
|The Physical Object|
Haiying Wang obtained her degree from Zhejiang University (China) in and Ph.D. degree from the Institute of Mechanics, Chinese Academy of Sciences in From to , she was a research assistant at the Department of Mechanical Engineering, Wayne State University. Currently, she is an Associate Professor of Solid Mechanics at the Institute of Mechanics, Chinese Academy of Cited by: Damage evolution and failure characteristics were investigated for a 10 deg off-axis SiC/It unidirectional metal matrix composite (MMC) lamina subjected to monotonic by: 4.
Carbon nanotube-mullite (Al2O3/SiO2=3/2) composites have been prepared by hot-pressing the corresponding composite powders, in which the multi-walled carbon nanotubes(1~10 vol%) are homogeneously dispersed between the mullite grains. The microstructure of the specimens has been studied and discussed in relation to the properties of the matrix, the bending strength and the fracture Cited by: 2. 3D microstructure of particle reinforced metal matrix composites. The 3D microstructure-based FEM accurately represents the alignment, aspect ratio, and distribution of the particles; and allows visualization and simulation of the material behavior. 1 Introduction Particle reinforced metal matrix composites (MMCs) are an important class of File Size: 1MB.
The lower bounds for k*, E* A, n* A, and G* A are given by Eqs. (). The corresponding upper bounds are obtained by interchanging the phase indices m and f in Eqs.() provide that the phase f moduli appearing in the bounds (but not necessarily Poisson's ratios) are larger than phase m moduli. The general lower bound on G* T is given by Eq. (7) and the upper bound is obtained by the. A nonlinear mechanics model of bio-inspired hierarchical lattice materials consisting of horseshoe microstructures Qiang Maa, Huanyu Chengb, Kyung-In Jangc, Haiwen Luand, Keh-Chih Hwanga, John A. Rogersc, Yonggang Huangd, Yihui Zhanga,n a Center for Mechanics and Materials, AML, Department of Engineering Mechanics, Tsinghua University, Beijing , PR China.
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This work is concerned with modeling the mechanical deformation or constitutive behavior of composites comprised of a periodic microstructure under small. Get this from a library. Nonlinear mesomechanics of composites with periodic microstructure: first record. [K P Walker; Eric H Jordan; Alan David Freed; United.
Nonlinear Mesomechanics of Composites With Periodic Microstructure: First Report* Kevin P. Walker Engineering Science Software, Inc.
Smithfield, Rhode Island Eric H. Jordan University of Connecticut Storrs, Connecticut and Alan D. Freed National Aeronautics and Space Administration Lewis Research Center Cleveland, Ohio 44 I35File Size: 5MB. Full text of "Nonlinear mesomechanics of composites with periodic microstructure" See other formats NASA Technical Memorandum Nonlinear Mesomechanics of Composites With Periodic Microstructure: First Report (N&SA-TM) NONLINEAE MESOMECHANICS Of N COMPOSITES WITH PEeiODIC MICEOSTEUCTO Ri aept.
1 (NASA. Get this from a library. Nonlinear mesomechanics of composites with periodic microstructure: final report on NASA NAG [E H Jordan; K P Walker; United.
This work is concerned with modeling the nonlinear mechanical deformation of composites comprised of a periodic microstructure under small displacement conditions at elevated temperatures. The practical motivation for such work stems from the need to design and optimize new multiphase materials and to predict their micromechanical and bulk Cited by: Estimate of overall elastic module of a body with ellip- cal or ellipsoidal inclusions or voids, soidal inclusions or voids.
Composites with periodic microstructure 19 C C-~3lt = C, and Cs~3t = C~. The relevant moduli for this case are summarized in Table 4 for both inclusions and by: Moulinec, H., and P. Suquet. A numerical method for computing the overall response of nonlinear composites with complex microstructure.
Computer Methods in Applied Mechanics and Engineering69– CrossRef MathSciNet zbMATH Google ScholarCited by: This study reviews several problems which are specific of composites with periodic microstructure composed of linear or nonlinear constituents.
The theoretical background of the method is recalled first. Two different families of numerical methods are considered to solve the problem. The first is based on the Finite Element by: Micromechanics allows to predicting multi-axial properties that are often difficult to measure experimentally.
A typical example is the out-of-plane properties for unidirectional composites. The main advantage of micromechanics is to perform virtual testing in order to reduce the cost of an experimental campaign. Indeed, an experimental.
Computational Mesomechanics of Composites, size effects in short fibre reinforced composites. The microstructure of such composites often represents the first hierarchy level of a bioinspired.
FORMULAS FOR THE STIFFNESS OF COMPOSITES WITH PERIODIC MICROSTRUCTURE R. LUCIANO University ofCassino, via Zam Cassino, Italyt and E. BARBERO West Virginia University, Morgantown, WV ,U.S.A. (Received 19 October ; in revisedform 23 April) Abstract-Inthis paper, the mechanical behavior of composite materials with.
The subject of this book is the computational analysis of interrelations between mechanical properties (e.g., strength, damage resistance stiffness) and microstructures of composites. The methods of mesomechanics of composites are reviewed, and applied to the modelling of the mechanical behaviour of different groups of composites.
Huang et al.  proposed a topology optimization method to design unit cellular materials and composites with periodic microstructure to achieve maximum stiffness. Chen et al.  investigated. Key words: Metal matrix composites, TiC, Infiltration, microstructure, flux, mechanical strength.
Summary: In this study, manufacturing of Al matrix composites reinforced with 6 and 12% vol. of TiC particles was carried out by incorporating and diluting an Al/TiC/40p master Size: 6MB.
composite is lost and micromechanical analyses of periodic composites are no longer applicable. The present paper summarizes a series of investigations in which the behaviour of periodic composites with several types of localized effects have been analysed and predicted.
In general, these analyses are based on the combination of three approaches. composites have been extended to the viscoelastic case. How ever, no theory has been developed for linear viscoelastic solids with periodic microstructure, even though many results are available for the elastic case (Nemat-Nasser and Taya,; Nemat-Nasser et File Size: 2MB.
Home > Journals > International Journal for Multiscale Computational Engineering > Vol Issue 3 > APPLICATION OF THE MULTISCALE FEM TO THE MODELING OF NONLINEAR COMPOSITES WITH A RANDOM MICROSTRUCTURE. Liang Xia and Piotr Breitkopf, Concurrent topology optimization design of material and structure within FE 2 nonlinear multiscale analysis framework, Computer Methods in Applied Mechanics and Engineering, /,(), ().
OPTIMAL DESIGN OF VISCOELASTIC COMPOSITES WITH PERIODIC MICROSTRUCTURES Yeong-Moo Yi 1, Sang-Hoon Park 2, and Sung-Kie Youn2 1 Space Technology Division, Korea Aerospace Research Institute, Yusung P.O.
BoxTaejon, ,Korea 2 Department of Mechanical Engineering, Korea Advanced Institute of Sciene and TechnologyGusung-dong, Yusung-ku. Available in the National Library of Australia collection.
Author: McLean, Alan A; Format: Book; xiv, p. ; 21 cm.Two-Dimensional Nonlinear Finite Element Analysis of CMC Microstructures NASA/TM January microstructure affected the macroscopic stress- strain response of the material as well as the local High temperature ceramic matrix composites (CMC) are being explored as viable candidate materials.Interpenetrating phase composites (IPCs) 25 Hyperorganized structure control 26 Summary 27 Physical mesomechanics of materials 27 Topological and Statistical description of microstructures of composites 29 References 32 3 Damage and failure of materials: concepts and methods of modeling