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Theoretical and experimental investigations of [Ti0.75(Mo1-xWx)0.25](C0.75N0.25) system : [Ti0.75(Mo1-xWx)0.25](C0.75N0.25) 시스템에 관한 이론적 실험적 연구: 물리적, 기계적, 전자적 그리고 격자역학 특성

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dc.contributor.advisor강신후-
dc.contributor.author규제-
dc.date.accessioned2017-07-13T05:37:00Z-
dc.date.available2017-07-13T05:37:00Z-
dc.date.issued2013-02-
dc.identifier.other000000008749-
dc.identifier.urihttps://hdl.handle.net/10371/117894-
dc.description학위논문 (박사)-- 서울대학교 대학원 : 재료공학부, 2013. 2. 강신후.-
dc.description.abstractWe developed and applied both experimental and modeling methods to study complex TiC-based solid solution materials, for their sintering, microstructure, mechanical, elastic, thermodynamic and electronic behavior or properties. Although our applications were to specific compositions, [Ti0.75(Mo1-xWx)0.25](C1-yNy) system, the techniques are expected to be applied in many different material and areas.
The thermo equilibrium and elastic behavior of sub-stoichiometric TiC1-x and TiN1-x were investigated at the first step. It was found that the cluster expansion method (CEM) was suitable to modeling the vacancies issues in TiC and TiN rather than other methods, especially the ordered supercell method. The thermo equilibrium results well agreed with the experimental data, where x can be in the range of 0-1/3 and no-freedom for TiC1-x and TiN1-x, respectively. The elastic properties calculations illustrated that when x locates in the range of 0-0.1, the balance between producing cost and mechanical properties can be reached in TiC1-x. The reason TiC1-x can form is due to the raising of d-d metallic bonding, which can be observed by electronic density of states (DOS).
The ordered models were used to represent (Ti0.75W0.25)(C1-yNy) and (Ti0.75Mo0.25)(C1-yNy) systems. Compared to CEM results, the ordered models can produce valid and reliable results in this case. The linear response method was applied to introduce the temperature effect to lattice for the predicting of elastic properties at a finite temperature. The results showed that nitrogen can increase the elastic properties of solid solution at low temperature. But, when it increased to around working temperature, about 800-1000oC, higher nitrogen contained compounds lose the elastic properties more rapidly. This is because W and N are hardly to co-exist at high temperature, the bonds between N and Ti weakened much faster than C-Ti and C-W. Thus, the most balanced composition should be (Ti0.75W0.25)(C0.75N0.25), which can provide high elastic properties at working temperature, and more thermo stable than (Ti0.75W0.25)C. In (Ti0.75Mo0.25)(C1-yNy), the similar behavior was found.
For [Ti0.75(Mo1-xWx)0.25]C and [Ti0.75(Mo1-xWx)0.25](C1-yNy) pseudo-ternary systems, CEM became computationally expensive. The ordered models were also difficult to build. In order to solve this problem, a new modeling method, combining virtual crystal approximation (VCA) and ordered structure, was introduced. The error from VCA was corrected by linear response method. This method can produce the same results as CEM did in the case of [Ti0.75(Mo1-xWx)0.25]C. Applying it to the carbonitride pseudo-ternary system [Ti0.75(Mo1-xWx)0.25](C1-yNy), it was found the higher W concentration phase is more stable at high temperature. More important. The average elastic moduli obtained from calculations well matched with the experimental data, which were measured by ultrasonic for spark plasma sintering (SPS) specimens. Thus, the new method was considered to be valid for the pseudo-ternary systems.
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dc.description.tableofcontentsAcknowledgements i
Abstract ii
Contents iv
List of Tables vi
List of Figures vii
1 Introduction 1
1.1 TiC-based materials 2
1.2 Atomic Calculations 2
1.2.1 Density Functional Theory 2
1.2.2 Density Functional Perturbation Theory 3
1.2.3 Quasi-Harmonic Approximation 4
1.2.4 Calculation of Phase Diagram 5
1.3 Overview 6
2 The Substoichiometric Binary Systems 10
2.1 Introduction 11
2.2 TiC1-x System 12
2.2.1 Thermodynamic of TiC1-x 12
2.2.2 Elastic properties of TiC1-x 13
2.2.3 Crystalline and electronic structure of TiC1-x 13
2.3 TiN1-x System 14
2.4 Conclusion 14
3 N Effect on Pseudo-Binary Systems 25
3.1 Introduction 26
3.2 (TiW0.25)(C1-xNx) system 27
3.2.1 The ordered models 27
3.2.2 Thermodynamic properties in (TiW0.25)(C1-xNx) 28
3.2.3 Elastic properties in (TiW0.25)(C1-xNx) 29
3.2.4 Lattice dynamic properties in (TiW0.25)(C1-xNx) 33
3.2.5 Electronic structure of (TiW0.25)(C1-xNx) 35
3.3 (TiMo0.25)(C1-xNx) system 37
3.4 Conclusion 38
4 Modeling for Pseudo-Ternary Carbide System 56
4.1 Introduction 57
4.2 Methodologies 58
4.3 Verification for assumption 61
4.4 Properties of [Ti,(Mo1-yWy)0.25]C ternary carbide 63
4.4.1 CEM and supercell approaches for ternary carbides 63
4.4.2 VCA approach for ternary system 65
4.5 Conclusion 66
5 Modeling and Applying on [Ti,(Mo1-yWy)0.25](CN0.25) 79
5.1 Introduction 80
5.2 Pure phase of [Ti,(Mo1-yWy)0.25](CN0.25) 81
5.3 Application for [Ti,(Mo1-yWy)0.25](CN0.25) 82
5.3.1 Complete solid-solution method 82
5.3.2 Double binary method 83
5.4 Conclusion 83
6 Conclusions 92
Reference 94
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dc.formatapplication/pdf-
dc.format.extent8212837 bytes-
dc.format.mediumapplication/pdf-
dc.language.isoen-
dc.publisher서울대학교 대학원-
dc.subjectTiC-based solid-solution-
dc.subjectfirst-principles-
dc.subjectcluster expansion method-
dc.subjectVCA-ordered structure method-
dc.subjectelastic properties-
dc.subjectfinite temperatures-
dc.subject.ddc620-
dc.titleTheoretical and experimental investigations of [Ti0.75(Mo1-xWx)0.25](C0.75N0.25) system-
dc.title.alternative[Ti0.75(Mo1-xWx)0.25](C0.75N0.25) 시스템에 관한 이론적 실험적 연구: 물리적, 기계적, 전자적 그리고 격자역학 특성-
dc.typeThesis-
dc.contributor.AlternativeAuthorGao Zhe-
dc.description.degreeDoctor-
dc.citation.pages112-
dc.contributor.affiliation공과대학 재료공학부-
dc.date.awarded2013-02-
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