Length scale dependent aging and plasticity of a colloidal polycrystal under oscillatory shear Elisa Tamborini Laurence Ramos Luca Cipelletti Laboratoire.

Slides:



Advertisements
Similar presentations
Lecture 1. How to model: physical grounds
Advertisements

Nanolatex based nanocomposites: control of the filler structure and reinforcement. A. Banc 1 *, A-C. Genix 1, C. Dupas, M. Chirat 1, S.Caillol 2, and J.Oberdisse.
PHYS466 Project Kyoungmin Min, Namjung Kim and Ravi Bhadauria.
Measurement of Dislocation Creep Based on: Low-Stress High-Temperature Creep in Olivine Single Crystals D.L. Kohlstedt and C. Goetze, 1974 Picture from.
High Temperature Deformation of Crystalline Materials Dr. Richard Chung Department of Chemical and Materials Engineering San Jose State University.
Goal: To understand how different deformation mechanisms control the rheological behavior of rocks Rheology and deformation mechanisms.
Presented by: Nassia Tzelepi Progress on the Graphite Crystal Plasticity Finite Element Model (CPFEM) J F B Payne L Delannay, P Yan (University of Louvaine)
Time-Dependent Properties (1) Creep plastic deformation under constant load over time at specified temp. strain vs. time curve a) primary creep:
Mohamed (FAM) Lab Mechanical Behavior of Engineering Materials Mohamed (FAM) Lab Mechanical Behavior of Engineering.
An Experimental Study and Fatigue Damage Model for Fretting Fatigue
Deformation & Strengthening Mechanisms of Materials
Technion - Israel Institute of Technology
ASE324: Aerospace Materials Laboratory Instructor: Rui Huang Dept of Aerospace Engineering and Engineering Mechanics The University of Texas at Austin.
Fatigue Initiation Makes up some 90% of the total fatigue life Little has been understood about it Experimental fatigue testing of components is very costly.
Atomistic Mechanisms for Atomistic Mechanisms for Grain Boundary Migration Grain Boundary Migration  Overview of Atomistic Simulations of Grain Boundary.
Dynamics of a Colloidal Glass During Stress-Mediated Structural Arrest (“Relaxation in Reverse”) Dynamics of a Colloidal Glass During Stress-Mediated Structural.
HIGH-STRAIN-RATE BEHAVIOR OF POLYCRYSTALLINE  -IRON D. Rittel, M. Vural, M. Tao, S. Mizrach, A. Bhattacharyya, G. Ravichandran SPECIMEN GEOMETRY and MATERIAL.
Glass-Like Behavior in General Grain Boundary During Migration
PY3090 Preparation of Materials Lecture 3 Colm Stephens School of Physics.
Dislocations and Strengthening
Comparative Analysis of Microstructural Defects in Monocrystalline Copper: Shock Compression Versus Quasi-isentropic Compression H. Jarmakani, M. Meyers,
Centre Sciences des matériaux et des structures Département Rhéologie, Microstructures, Thermomécanique FR CNRS 3410 – CIMReV UMR CNRS 5307 Laboratoire.
NEMATIC FLUCTUATIONS AS A PROBE OF THE PROPERTIES OF LIQUID CRYSTAL ELASTOMERS Martin Čopič Irena Drevenšek-Olenik Andrej Petelin Boštjan Zalar.
I. Adlakha 1, K.N. Solanki 1, M.A. Tschopp 2 1 School for Engineering of Matter, Transport, and Energy Arizona State University
Grain boundary strengthening (Hall-Petch strengthening)
ANELASTICITY Some Background, Mechanisms and Recent Work Aaron Vodnick MSE 610 4/25/06.
Possibilities Of Aluminium Extrusion By The ECAP Method Miroslav Greger - VŠB – Technical University of Ostrava Stanislav Rusz - VŠB – Technical University.
Deformation Twinning in Crystal Plasticity Models
Engineering Materials The Advanced Photon Source is funded by the U.S. Department of Energy Office of Science Advanced Photon Source 9700 S. Cass Ave.
SCALING LAWS TO ESTIMATE GRAIN SIZE AND COARSENING IN THE STIR ZONE Karem E. Tello Colorado School of Mines Adrian P. Gerlich Patricio F. Mendez Canadian.
Materials Process Design and Control Laboratory MOLECULAR DYNAMICS APPROACH FOR INVESTIGATION OF GRAIN BOUNDARY RESPONSE WITH APPLICATIONS TO CONTINUUM.
Lecture 3.0 Structural Defects Mechanical Properties of Solids.
Molecular dynamic simulation of thermodynamic and mechanical properties and behavior of materials when dynamic loading V.V. Dremov, A.V. Karavaev, F.A.
Dynamic-Mechanical Analysis of Materials (Polymers)
Cold Working is Actually Strain Hardening Basic equation relating flow stress (strain hardening) to structure is:  o =  i +  Gb  1/2 Yield stress increases.
1 Strength and Ductility. 2 Determining Tensile Strength from the stress-strain curve is easy. Just locate the highest point on the curve. TS = 82 ksi.
Dynamical heterogeneity at the jamming transition of concentrated colloids P. Ballesta 1, A. Duri 1, Luca Cipelletti 1,2 1 LCVN UMR 5587 Université Montpellier.
SOLID STATE PHYSICS & Electronics 1.
Unexpected drop of dynamical heterogeneities in colloidal suspensions approaching the jamming transition Luca Cipelletti1,2, Pierre Ballesta1,3, Agnès.
Bin Wen and Nicholas Zabaras
Crystal Plasticity Class One.
Materials Process Design and Control Laboratory Finite Element Modeling of the Deformation of 3D Polycrystals Including the Effect of Grain Size Wei Li.
Russian Research Center” Kurchatov Institute” Theoretical Modeling of Track Formation in Materials under Heavy Ion Irradiation Alexander Ryazanov “Basic.
Introduction to Materials Science, Chapter 7, Dislocations and strengthening mechanisms University of Virginia, Dept. of Materials Science and Engineering.
Oak Ridge National Laboratory
A computational study of shear banding in reversible associating polymers J. Billen +, J. Stegen *, A.R.C. Baljon + + Department of Physics, San Diego.
CAREER: Microstructure & Size Effects on Metal Plasticity at Limited Length Scale Frederic Sansoz, University of Vermont, DMR Animated snapshots.
Lecture 20: The mechanism of plastic deformation PHYS 430/603 material Laszlo Takacs UMBC Department of Physics.
YouTube: SEM study of slip in deformed cadmium single crystalSEM study of slip in deformed cadmium single crystal Reduced Strength due to Dislocations:
PLASTIC DEFORMATION Dislocations and their role in plastic deformation.
Molecular dynamics study of the lifetime of nanobubbles on the substrate Division of Physics and Astronomy, Graduate School of Science, Kyoto University.
Polycrystal theory and simulation Small scale crystal plasticity
CHAPTER 8: DEFORMATION AND STRENGTHENING MECHANISMS
Manufacturing Engineering Technology in SI Units, 6th Edition PART I: Fundamental of Materials Their Behavior and Manufacturing Properties Presentation.
부산대학교 재료공학부 계면공학 연구실 [Mechanical Properties]  Mechanical Properties: mechanical properties of a material are those properties that involve a reaction.
부산대학교 재료공학부 계면공학 연구실 [Mechanical Properties]  Mechanical Properties: mechanical properties of a material are those properties that involve a reaction.
Correlation Between a Deformation Model Based on Boundary sliding and Experimental Data On Nanocrystalline Ni Farghalli A. Mohamed, University of California,
MATERIALS SCIENCE Materials science investigates the relationships between the structures and properties of materials.
2MOrC1-02 Mechanical properties of niobium tube with
Universality of Microscopic Structure and Macroscopic Mechanical Response in Disordered Packings Across Length Scales P. E. Arratia, R. W. Carpick, D.
Phase transformation by mechanical milling Partha Protim Chattopadhyay
METALS Recap: metallic bonds, metal properties Summary
Dislocations and Strengthening
Diffusion how atoms move in solids
Dynamic-Mechanical Analysis of Materials (Polymers)
Visco-plastic self-consistent modeling of high strain rate and
Instructor: Yuntian Zhu
MATERIALS SCIENCE Materials science investigates the relationships between the structures and properties of materials.
Instructor: Yuntian Zhu
MATERIALS SCIENCE Materials science investigates the relationships between the structures and properties of materials.
Presentation transcript:

Length scale dependent aging and plasticity of a colloidal polycrystal under oscillatory shear Elisa Tamborini Laurence Ramos Luca Cipelletti Laboratoire Charles Coulomb CNRS-Université Montpellier 2 Montpellier, France

Motivation MECHANICAL PROPERTIES OF ATOMIC POLYCRYSTALS [Kumar Acta Mater. 2003] 2 competiting processes to control deformation Grain-boundary (GB) sliding Dislocation slip [Richeton Nature Materials2005] DISLOCATIONGB J. Weiss, LGGE/CNRS Extremely small grains Unrealistically high strains Numerical simulations Experiments on metals Difficulty of preparing samples with small grains Difficulty of measurements

Motivation OUR OBJECTIVES Use colloidal crystals as analog of atomic crystals to get time- and space-resolved data on the behavior of the materials under mechanical stress Investigate POLYCRYSTALLINE samples, whereas most previous experiments were on «monocrystals» Polycrystals = a disordered network of grain-boundaries

Experimental sample 3D NETWORK OF Grain Boundaries NPs confined in the grain-boundaries analogy with impurities in atomic & molecular systems [Lee Metall. Mater. Trans. A 2000] [Losert PNAS 1998] Block-copolymer micellar crystal (fcc, lattice parameter ~ 30 nm) + nanoparticles (~ 1% or less, diameter 35 nm) = temperature ~ 30 nm fcc lattice 10  m

Home-made shear cell laser spring motor moving slide fixed slide 25 mm

Observation by confocal microscopy t  t = 1t = 2t = 3   50 µm t = 1 t = 2617 Overlay of 2 images taken at ~ 5000 cycles Deformation of the crystalline grains PROTOCOL (analogy to fatigue test in material science)

10 µm q 1 = 0.12 µm -1 - q 10 = 3.72 µm -1 Experimental set-up DLS under shear strain  GBs dynamics Tamborini et al., Langmuir 2012 Shear-cell coupled to Mid-Angle Light Scattering set-up

Data analysis INTENSITY CORRELATION & CHARACTERISTIC LENGTH SCALES g 2 (t,  )-1= q // t t = it = i+1t = i+2   t time  delay between shear cycle  =1  =2

Elasticity vs Plasticity ELASTIC SAMPLE (PDMS)

Elasticity vs Plasticity ELASTIC SAMPLE (PDMS) PLASTIC SAMPLE (POLYCRYSTAL) rr

Visco-elasticty CHOICE OF THE STRAIN AMPLITUDES ElasticPlasticViscous  = 1.6 %  = 2.5 %  = 4.6 %  = 5.2 %  = 3.5 %

Relaxation time vs # of shear cycles  = 4.6 % AGING law

Relaxation time vs # of shear cycles q AGING laws  = 4.6 %

Scaling  = 4.6 %

Scaling

STEADY STATE RELAXATION TIME Steady state ballistic motion 2  grain size)

STEADY STATE RELAXATION TIME Steady state and cross-over from aging to steady CROSSOVER TIME FROM AGING TO STEADY ballistic motion

 GB dynamics under shear – a physical picture TYPICAL SAMPLE CONFIGURATION    0 Stationary state « reshuffling » length scale

GB dynamics under shear – a physical picture CROSSOVER TIME FROM AGING TO STEADY RESHUFFLING LENGTH SCALE t c =1 grain size

Conclusion and open questions Scaling of the “reshuffling” length scale when approaching the elastic and flow regimes? Role of the microstructure ? ELASTIC FLOW ? ? Grain size Analogy with the plasticity of other disordered materials? Length scale dependence of the aging and plasticity of a colloidal polycrystal under cyclic shear

Neda Ghofraniha People - Acknowledgements Ameur Louhichi Luca Cipelletti Elisa Tamborini Julian Oberdisse Laurence Ramos

Data analysis q // q 1 = 0.12 µm -1  51 µm q 2 = 0.19 µm -1 q 3 = 0.24 µm -1 q 4 = 0.39 µm -1 q 5 = 0.78 µm -1 q 6 = 1.16 µm -1 q 7 = 1.58 µm -1 q 8 = 2.2 µm -1 q 9 = 2.83 µm -1 q 10 = 3.72 µm -1  10 µm 51  m 1.65 µm grain size: 10 µm INTENSITY CORRELATION & CARACTERISTIC LENGTH SCALES

Elasticity vs Plasticity ELASTIC SAMPLE (PDMS) PLASTIC SAMPLE (POLYCRYSTAL)

0.007 °C/Min °C/Min Partitioning p= [NP] in GB [NP] inside grains  NP =0.05 %,  NP  = 100 nm Design of a colloidal analog of a metallic alloy NANOPARTICLE PARTIONING

Pluronics F108 PEO-PPO-PEO Design of a colloidal analog of a metallic alloy fcc crystal lattice a = 31.7 nm SANS ~ 30 nm fcc lattice BLOCK-COPOLYMER IN WATER

THERMOSENSITIVITY OF F108 PEO x -PPO y -PEO x temperature ~ 30 nm fcc lattice Design of a colloidal analog of a metallic alloy T  Rheology DSC

0.02 °C/Min T °C/Min °C/Min °C/min Fluorescent polystyrene NP  NP  = 36 nm  NP =0.5 % Controlling the microstructure. ROLE OF THE HEATING RATE

0.02 °C/Min °C/Min °C/Min °C/min  NP =0.5 % (v/v)  = 36 nm Effect of the heating rate on the microstructure

 NP 1% v/v 0.5% v/v 0.1% v/v 0.05% v/v T=0.007°C/Min. Analogy to grain refinement in metallic alloys Controlling the microstructure ROLE OF THE NP CONCENTRATION

0.05% v/v 0.5% v/v 1% v/v 0.1% v/v Controlling the microstructure ROLE OF THE NP CONCENTRATION

vs heating ratevs NP content. Controlling the microstructure AVERAGE CRYSTALLITE SIZE

SHEAR CELL LASER L 1a L 1b PDT L 2a L 2b L 3a L 3b M L PDT CCD PC  PDM OF BS Z COLLIMATOR Experimental set-up Tamborini & Cipelletti, Rev. Sci. Instr DLS undershear strain  GBs dynamics ~ 1/  ~ 1/  INTENSITY CORRELATION q 1 = 0.12 µm -1 - q 10 = 3.72 µm -1