Solid Solution Softening and Enhanced Ductility in Concentrated FCC Silver Solid Solution Alloys
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Rolling Process Bulk Deformation Forming
Rolling Process Bulk deformation forming (rolling) Rolling is the process of reducing the thickness (or changing the cross-section) of a long workpiece by compressive forces applied through a set of rolls. This is the most widely used metal working process because it lends itself high production and close control of the final product. Bulk deformation forming (rolling) Bulk deformation forming (rolling) Rolling typically starts with a rectangular ingots and results in rectangular Plates (t > 6 mm), sheet (t < 3 mm), rods, bars, I- beams, rails etc Figure: Rotating rolls reduce the thickness of the incoming ingot Flat rolling practice Hot rolled round rods (wire rod) are used as the starting material for rod and wire drawing operations The product of the first hot-rolling operation is called a bloom A bloom usually has a square cross-section, at least 150 mm on the side, a rolling into structural shapes such as I-beams and railroad rails . Slabs are rolled into plates and sheets. Billets usually are square and are rolled into various shapes Hot rolling is the most common method of refining the cast structure of ingots and billets to make primary shape. Hot rolled round rods (wire rod) are used as the starting material for rod and wire drawing operations Bars of circular or hexagonal cross-section like Ibeams, channels, and rails are produced in great quantity by hoe rolling with grooved rolls. Cold rolling is most often a secondary forming process that is used to make bar, sheet, strip and foil with superior surface finish and dimensional tolerances. -
The Ductility Number Nd Provides a Rigorous Measure for the Ductility of Materials Failure
XXV. THE DUCTILITY NUMBER ND PROVIDES A RIGOROUS MEASURE FOR THE DUCTILITY OF MATERIALS FAILURE 1. Introduction There was just one decisive, really pivotal occurrence throughout the entire history of trying to develop general failure criteria for homogenous and isotropic materials. The setting was this: Coulomb [1] had laid the original groundwork for failure and then a great many years later Mohr [2] came along and put it into an easily usable form. Thus was born the Mohr- Coulomb theory of failure. There was broad and general enthusiasm when Mohr completed his formulation. Many people thought that the ultimate, general theory of failure had finally arrived. There was however a complication. Theodore von Karman was a young man at the time of Mohr’s developments. He did the critical experimental testing of the esteemed new theory and he found it to be inadequate and inconsistent [3]. Von Karman’s work was of such high quality that his conclusion was taken as final and never successfully contested. He changed an entire course of technical and scientific development. The Mohr-Coulomb failure theory subsided and sank while von Karman’s professional career rose and flourished. Following that, all the attempts at a general materials failure theory remained completely unsatisfactory and unsuccessful (with the singular exception of fracture mechanics). Finally, in recent years a new theory of materials failure has been developed, one that may repair and replace the shortcomings that von Karman uncovered. The present work pursues one special and very important aspect of this new theory, the ductile/brittle failure behavior. -
Ductility at the Nanoscale: Deformation and Fracture of Adhesive Contacts Using Atomic Force Microscopy ͒ N
APPLIED PHYSICS LETTERS 91, 203114 ͑2007͒ Ductility at the nanoscale: Deformation and fracture of adhesive contacts using atomic force microscopy ͒ N. Pradeepa and D.-I. Kim National Institute of Standards and Technology, Gaithersburg, Maryland 20899, USA J. Grobelny National Institute of Standards and Technology, Gaithersburg, Maryland 20899, USA and University of Lodz, 90-236 Lodz, Poland T. Hawa National Institute of Standards and Technology, Gaithersburg, Maryland 20899, USA and University of Maryland, College Park, Maryland 20742, USA B. Henz U.S. Army Research Laboratory, APG, Maryland 21005, USA M. R. Zachariah National Institute of Standards and Technology, Gaithersburg, Maryland 20899, USA and University of Maryland, College Park, Maryland 20742, USA ͑Received 13 September 2007; accepted 30 October 2007; published online 15 November 2007͒ Fracture of nanosize contacts formed between spherical probes and flat surfaces is studied using an atomic force microscope in an ultrahigh vacuum environment. Analysis of the observed deformation during the fracture process indicates significant material extensions for both gold and silica contacts. The separation process begins with an elastic deformation followed by plastic flow of material with atomic rearrangements close to the separation. Classical molecular dynamics studies show similarity between gold and silicon, materials that exhibit entirely different fracture behavior at macroscopic scale. This direct experimental evidence suggests that fracture at nanoscale occurs through a ductile process. © 2007 American Institute of Physics. ͓DOI: 10.1063/1.2815648͔ The nanomechanical properties of materials become in- gold and silica ͑radius ϳ12.5 m͒ were used to form con- creasingly important as they are used for the fabrication of tacts with flat gold and silica samples in separate experi- micro- and nanometer-sized structures with the advent of ments. -
Homework 5 Solutions
SCI 1410: materials science & solid state chemistry HOMEWORK 5. solutions Textbook Problems: Imperfections in Solids 1. Askeland 4-67. Why is most “gold” or “silver” jewelry made out of gold or silver alloyed with copper, i.e, what advantages does copper offer? We have two major considerations in jewelry alloying: strength and cost. Copper additions obviously lower the cost of gold or silver (Note that 14K gold is actually only about 50% gold). Copper and other alloy additions also strengthen pure gold and pure silver. In both gold and silver, copper will strengthen the material by either solid solution strengthening (substitutional Cu atoms in the Au or Ag crystal), or by formation of second phase in the microstructure. 2. Solid state solubility. Of the elements in the chart below, name those that would form each of the following relationships with copper (non-metals only have atomic radii listed): a. Substitutional solid solution with complete solubility o Ni and possibly Ag, Pd, and Pt b. Substitutional solid solution of incomplete solubility o Ag, Pd, and Pt (if you didn’t include these in part (a); Al, Co, Cr, Fe, Zn c. An interstitial solid solution o C, H, O (small atomic radii) Element Atomic Radius (nm) Crystal Structure Electronegativity Valence Cu 0.1278 FCC 1.9 +2 C 0.071 H 0.046 O 0.060 Ag 0.1445 FCC 1.9 +1 Al 0.1431 FCC 1.5 +3 Co 0.1253 HCP 1.8 +2 Cr 0.1249 BCC 1.6 +3 Fe 0.1241 BCC 1.8 +2 Ni 0.1246 FCC 1.8 +2 Pd 0.1376 FCC 2.2 +2 Pt 0.1387 FCC 2.2 +2 Zn 0.1332 HCP 1.6 +2 3. -
Define Malleability and Ductility with Example
Define Malleability And Ductility With Example Ministrant and undergrown Kim never unbarred upright when Isador purveys his Rameses. Distaff See busy no basset singe allegro after imbrownsJoe bunch so eightfold, afoul. quite unnoted. Calcinable Parsifal mutiny animatingly while Antony always knock his Perspex vaporizes greyly, he Malleability is its substance's ability to deform under pressure compressive stress. New steel alloy is both turnover and ductile Materials Today. How all you identify a ductile fracture? Malleable Definition of Malleable by Merriam-Webster. RUBBER IS DUCTILE DUE date ITS all PROPERTY OF ELASTICITY. ELI5 difference between Ductility & malleability and Reddit. Malleability and ductility Craig Cherney Expert Witness. An increase the high temperatures the ice a dry up energy by malleability refers to save my answer and malleability ductility example, and is used for example sentence contains offensive content variations in. How can use malleable in a sentence WordHippo. Ductility is the percent elongation reported in a tensile test is defined as the maximum elongation of the gage length divided by paper original gage length. Malleable Meaning in tamil what is meaning of malleable in tamil dictionary. 1 the malleability of something enough can be drawn into threads or wires or. Clay not Play-Doh is however best novel of sale with high malleability it does be sculpted into account anything so might's very malleable A cinder block cart no. Examples of malleable metals are still iron aluminum copper silver may lead Ductility and malleability don't invariably correlate to one. Ductile Failure an overview ScienceDirect Topics. MALLEABLE definition in the Cambridge English Dictionary. -
Prediction of Strength and Ductility in Partially Recrystallized Cocrfeniti0.2 High-Entropy Alloy
entropy Article Prediction of Strength and Ductility in Partially Recrystallized CoCrFeNiTi0.2 High-Entropy Alloy Hanwen Zhang 1, Peizhi Liu 2, Jinxiong Hou 1, Junwei Qiao 1,2,* and Yucheng Wu 2,* 1 College of Materials Science and Engineering, Taiyuan University of Technology, Taiyuan 030024, China; [email protected] (H.Z.); [email protected] (J.H.) 2 Key Laboratory of Interface Science and Engineering in Advanced Materials, Ministry of Education, Taiyuan University of Technology, Taiyuan 030024, China; [email protected] * Correspondence: [email protected] (J.Q.); [email protected] (Y.W.) Received: 24 February 2019; Accepted: 28 March 2019; Published: 11 April 2019 Abstract: The mechanical behavior of a partially recrystallized fcc-CoCrFeNiTi0.2 high entropy alloys (HEA) is investigated. Temporal evolutions of the morphology, size, and volume fraction of ◦ the nanoscaled L12-(Ni,Co)3Ti precipitates at 800 C with various aging time were quantitatively evaluated. The ultimate tensile strength can be greatly improved to ~1200 MPa, accompanied with a tensile elongation of ~20% after precipitation. The temporal exponents for the average size and number density of precipitates reasonably conform the predictions by the PV model. A composite model was proposed to describe the plastic strain of the current HEA. As a consequence, the tensile strength and tensile elongation are well predicted, which is in accord with the experimental results. The present experiment provides a theoretical reference for the strengthening of partially recrystallized single-phase HEAs in the future. Keywords: high entropy alloys; precipitation kinetics; strengthening mechanisms; elongation prediction 1. Introduction High entropy alloys (HEAs), a new class of structural materials, have attracted a great deal of attention in recent years on account of their special intrinsic characteristics [1–9], such as high configuration entropy [10], sluggish atomic diffusion [11], and large lattice distortion [12]. -
Chapter 15: Solutions
452-487_Ch15-866418 5/10/06 10:51 AM Page 452 CHAPTER 15 Solutions Chemistry 6.b, 6.c, 6.d, 6.e, 7.b I&E 1.a, 1.b, 1.c, 1.d, 1.j, 1.m What You’ll Learn ▲ You will describe and cate- gorize solutions. ▲ You will calculate concen- trations of solutions. ▲ You will analyze the colliga- tive properties of solutions. ▲ You will compare and con- trast heterogeneous mixtures. Why It’s Important The air you breathe, the fluids in your body, and some of the foods you ingest are solu- tions. Because solutions are so common, learning about their behavior is fundamental to understanding chemistry. Visit the Chemistry Web site at chemistrymc.com to find links about solutions. Though it isn’t apparent, there are at least three different solu- tions in this photo; the air, the lake in the foreground, and the steel used in the construction of the buildings are all solutions. 452 Chapter 15 452-487_Ch15-866418 5/10/06 10:52 AM Page 453 DISCOVERY LAB Solution Formation Chemistry 6.b, 7.b I&E 1.d he intermolecular forces among dissolving particles and the Tattractive forces between solute and solvent particles result in an overall energy change. Can this change be observed? Safety Precautions Dispose of solutions by flushing them down a drain with excess water. Procedure 1. Measure 10 g of ammonium chloride (NH4Cl) and place it in a Materials 100-mL beaker. balance 2. Add 30 mL of water to the NH4Cl, stirring with your stirring rod. -
Self-Assembly of a Colloidal Interstitial Solid Solution with Tunable Sublattice Doping: Supplementary Information
Self-assembly of a colloidal interstitial solid solution with tunable sublattice doping: Supplementary information L. Filion,∗ M. Hermes, R. Ni, E. C. M. Vermolen,† A. Kuijk, C. G. Christova,‡ J. C. P. Stiefelhagen, T. Vissers, A. van Blaaderen, and M. Dijkstra Soft Condensed Matter, Debye Institute for NanoMaterials Science, Utrecht University, Princetonplein 1, NL-3584 CC Utrecht, the Netherlands I. CRYSTAL STRUCTURE LS6 In the main paper we use full free-energy calculations to determine the phase diagram for binary mixtures of hard spheres with size ratio σS/σL = 0.3 where σS(L) is the diameter of the small (large) particles. The phases we considered included a structure with LS6 stoichiometry for which we could not identify an atomic analogue. Snapshots of this structure from various perspectives are shown in Fig. S1. FIG. S1: Unit cell of the binary LS6 superlattice structure described in this paper. Note that both species exhibit long-range crystalline order. The unit cell is based on a body-centered-cubic cell of the large particles in contrast to the face-centered-cubic cell associated with the interstitial solid solution covering most of the phase diagram (Fig. 1). II. PHASE DIAGRAM AT CONSTANT VOLUME 3 In the main paper, we present the xS − p representation of the phase diagram where p = βPσL is the reduced pressure, xS = NS/(NS + NL), NS(L) is the number of small (large) hard spheres, β = 1/kBT , kB is the Boltzmann constant, and T is the absolute temperature. This is the natural representation arising from common tangent construc- tions at constant pressure and the representation required for further simulation studies such as nucleation studies. -
Multidisciplinary Design Project Engineering Dictionary Version 0.0.2
Multidisciplinary Design Project Engineering Dictionary Version 0.0.2 February 15, 2006 . DRAFT Cambridge-MIT Institute Multidisciplinary Design Project This Dictionary/Glossary of Engineering terms has been compiled to compliment the work developed as part of the Multi-disciplinary Design Project (MDP), which is a programme to develop teaching material and kits to aid the running of mechtronics projects in Universities and Schools. The project is being carried out with support from the Cambridge-MIT Institute undergraduate teaching programe. For more information about the project please visit the MDP website at http://www-mdp.eng.cam.ac.uk or contact Dr. Peter Long Prof. Alex Slocum Cambridge University Engineering Department Massachusetts Institute of Technology Trumpington Street, 77 Massachusetts Ave. Cambridge. Cambridge MA 02139-4307 CB2 1PZ. USA e-mail: [email protected] e-mail: [email protected] tel: +44 (0) 1223 332779 tel: +1 617 253 0012 For information about the CMI initiative please see Cambridge-MIT Institute website :- http://www.cambridge-mit.org CMI CMI, University of Cambridge Massachusetts Institute of Technology 10 Miller’s Yard, 77 Massachusetts Ave. Mill Lane, Cambridge MA 02139-4307 Cambridge. CB2 1RQ. USA tel: +44 (0) 1223 327207 tel. +1 617 253 7732 fax: +44 (0) 1223 765891 fax. +1 617 258 8539 . DRAFT 2 CMI-MDP Programme 1 Introduction This dictionary/glossary has not been developed as a definative work but as a useful reference book for engi- neering students to search when looking for the meaning of a word/phrase. It has been compiled from a number of existing glossaries together with a number of local additions. -
Ductility & Bend Formality
Wire Facts / Ductility and Bend Formability There are several measures of ductility for metallic materials. Elongation indicates ductility in tension. However, formed parts may require bending, coining, folding, heading, etc., and one measure such as elongation, may not adequately represent other ductility requirements, such as bend formability. Bend formability indicates the ability of a material to form around a radius without crack- ing. The minimum bend radius is the minimum radius over which a sample can be formed without fracturing. Bend formability values are expressed by the ratio of the minimum bend radius (MBR) divided by the thickness (t) of the material, MBR/t. Test procedures for measuring bend formability can be found in ASTM E 290 and B 820. Bend testing of strip material is performed in the longitudinal, i.e. rolling direction, as well as the transverse direction as illustrated. Typical solid solution alloys have superior bend properties (Good Way Bends) in the longitudinal direction relative to the transverse direction (Bad Way Bends). Wire naturally bends in the Good Way, longitudinal direction. Hence, there are no Bad Way bends in wire. Another factor that allows for better bend formability in wire as compared to strip relates to the width to thickness ratios of the materials. Wire typically has a width to thickness ratio of one (1). Therefore, the deformation mode for wire is plane stress which allows for more formability before fracture. Strip, however, commonly has a width to thickness ratio of eight (8) or greater. These high width to thickness ratios assure plane strain deformation, which by limiting localized strain, adversely affects ductility. -
Measuring the Ductility of Metals
Measuring the Ductility of Metals By Richard Gedney ADMET, Inc. Ductility is defined as the ability of a material to deform plastically before fracturing. Its measurement is of interest to those conducting metal forming processes; to designers of machines and structures; and to those responsible for assessing the quality of a material that it is being produced. Measures of Ductility Two measures of ductility are Elongation and Reduction of Area. The conventional means by which we obtain these measures is by pulling a specimen in tension until fracture. ASTM E8 Standard Test Methods for Tension Testing of Metallic Materials governs the determination of Elongation and Reduction of Area for metals. Elongation is defined as the increase in the gage length of a test piece subjected to tensile forces divided by the original gage length. Elongation is expressed as a percentage of the original gage length and is given by: ∆푳 푷풆풓풄풆풏풕 푬풍풐풏품풂풕풊풐풏 = × ퟏퟎퟎ Eq. 1 푳ퟎ Where: 푳ퟎ is the original gage length. ∆푳 is the change in length of the original gage length. Measured after the specimen fractures and the specimen is fitted together (see Figure 2). The original gage length, 퐿0, as specified in ASTM E8 is usually 1.0 in, 2.0 in, 4.0 in or 8.0 inches and is dependent on the size of the specimen. A punch is often used to apply the gage marks to each specimen (see Figure 1). The change in gage length, L, is determined by carefully fitting the ends of the fractured specimen together and measuring the distance between the gage marks (see Figure 2). -
Chapter 18 Solutions and Their Behavior
Chapter 18 Solutions and Their Behavior 18.1 Properties of Solutions Lesson Objectives The student will: • define a solution. • describe the composition of solutions. • define the terms solute and solvent. • identify the solute and solvent in a solution. • describe the different types of solutions and give examples of each type. • define colloids and suspensions. • explain the differences among solutions, colloids, and suspensions. • list some common examples of colloids. Vocabulary • colloid • solute • solution • solvent • suspension • Tyndall effect Introduction In this chapter, we begin our study of solution chemistry. We all might think that we know what a solution is, listing a drink like tea or soda as an example of a solution. What you might not have realized, however, is that the air or alloys such as brass are all classified as solutions. Why are these classified as solutions? Why wouldn’t milk be classified as a true solution? To answer these questions, we have to learn some specific properties of solutions. Let’s begin with the definition of a solution and look at some of the different types of solutions. www.ck12.org 394 E-Book Page 402 Homogeneous Mixtures A solution is a homogeneous mixture of substances (the prefix “homo-” means “same”), meaning that the properties are the same throughout the solution. Take, for example, the vinegar that is used in cooking. Vinegar is approximately 5% acetic acid in water. This means that every teaspoon of vinegar contains 5% acetic acid and 95% water. When a solution is said to have uniform properties, the definition is referring to properties at the particle level.