2019
DOI: 10.1016/j.vacuum.2019.01.008
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A comparative study on the hot deformation behavior of Ti 5Al 5Mo 5V 3Cr and newly developed Ti 4Al 7Mo 3V 3Cr alloys

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Cited by 37 publications
(20 citation statements)
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“…Ning et al demonstrated the dependence of DRV and DRX on the hot forming parameters of TC18 titanium alloy. Momeni et al found that the DRV and partial continuous DRX are the major microstructural evolution mechanisms of Ti‐4733 and Ti‐5553 β‐Ti alloys under hot working condition. Semiatin et al found that the dynamic globularization behavior can promote α/β boundary sliding in Ti–6Al–4V alloy.…”
Section: Introductionmentioning
confidence: 99%
“…Ning et al demonstrated the dependence of DRV and DRX on the hot forming parameters of TC18 titanium alloy. Momeni et al found that the DRV and partial continuous DRX are the major microstructural evolution mechanisms of Ti‐4733 and Ti‐5553 β‐Ti alloys under hot working condition. Semiatin et al found that the dynamic globularization behavior can promote α/β boundary sliding in Ti–6Al–4V alloy.…”
Section: Introductionmentioning
confidence: 99%
“…Lots of metastable β and β Ti alloys with favorable properties have been developed via the assistance of the Mo equivalent. [102][103][104][105][106] Some reports indicated that Ti alloys with a [Mo] eq value between 8 and 12 should be metastable β Ti alloys. [107,108] Other publications proved that the metastable β Ti alloys would have low elastic modulus.…”
Section: Design Methods For Low-modulus Ti Alloysmentioning
confidence: 99%
“…Some Ti alloys with low elastic modulus designed through [Mo] eq are shown in Table 2. [19,31,33,34,36,102,103,[107][108][109][110][111] Results show that the elastic modulus of Ti alloys is not only related to the [Mo] eq value but also concerned with the category of alloying elements. Therefore, the [Mo] eq models are efficient in the screening composition of certain Ti alloy systems.…”
Section: Design Methods For Low-modulus Ti Alloysmentioning
confidence: 99%
“…By now, considerable investigations have intensively focused on the descriptions of hot deformation behaviors for diverse metals. Phenomenological constitutive models, such as Field–Backofen (F–B) model, [ 4 ] Johnson–Cook (JC) model, [ 5–7 ] Arrhenius hyperbolic‐sine equations, [ 8–12 ] and Cingara–Queen (C–Q) equations, [ 13,14 ] are developed to precisely characterize the flow characteristics of hot deformed alloys. [ 15,16 ] Considering the specific deformation mechanisms such as dislocation motion, work hardening (WH), dynamic recrystallization (DRX), and dynamic recovery (DRV), a series of physically based constitutive models, including Voyiadjis–Abed (VA) model, [ 17–19 ] Zerilli–Armstrong (Z–A) model, [ 20–22 ] unified dislocation density‐based model, [ 23–27 ] and two‐stage physically based constitutive equations, [ 28–33 ] are used to model the flow behaviors of alloys.…”
Section: Introductionmentioning
confidence: 99%