2008
DOI: 10.1002/adem.200800134
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Intrinsic and Extrinsic Factors Influencing the Glass‐Forming Ability of Alloys

Abstract: Bulk glassy alloys (also called bulk metallic glasses, BMGs) currently attract significant attention in the field of materials science. Research on glassy alloys started after the formation of the first Au-Si sample with an amorphous structure in 1960 [1] at a very high cooling rate of 10 6 K/s. The formation of a glassy (amorphous) phase from a melt takes place through the glass-transition phenomenon. [2,3] Metallic glasses are metastable at room temperature and devitrify/crystallize on heating [4,5] above t… Show more

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Cited by 34 publications
(19 citation statements)
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“…Figure 2(b) shows cooling rate data (three repeats) as a function of the mold diameter using an injection temperature of 420°C for the Ca 65 Mg 15 Zn 20 alloy. Although the critical cooling rate of a glass-forming alloy is accurately defined by the nose of the continuous cooling transformation curve normalized by the casting temperature, [28] a useful linear approximation often used to determine the critical cooling rate of a glass-forming alloy can be found using the time interval (Dt) between T l and T g , as indicated in Figure 3, and the following relation, in which [10] dT dt ¼ T l À T g Dt ½1 Figure 4(a) shows cooling rate as a function of the mold thickness during cooling between T l and T g for the Mg 65 Cu 25 Y 10 alloy. The best fit of the data gives dT/dt = 184/Z (°C/s) where Z is the casting thickness (mm).…”
Section: Resultsmentioning
confidence: 99%
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“…Figure 2(b) shows cooling rate data (three repeats) as a function of the mold diameter using an injection temperature of 420°C for the Ca 65 Mg 15 Zn 20 alloy. Although the critical cooling rate of a glass-forming alloy is accurately defined by the nose of the continuous cooling transformation curve normalized by the casting temperature, [28] a useful linear approximation often used to determine the critical cooling rate of a glass-forming alloy can be found using the time interval (Dt) between T l and T g , as indicated in Figure 3, and the following relation, in which [10] dT dt ¼ T l À T g Dt ½1 Figure 4(a) shows cooling rate as a function of the mold thickness during cooling between T l and T g for the Mg 65 Cu 25 Y 10 alloy. The best fit of the data gives dT/dt = 184/Z (°C/s) where Z is the casting thickness (mm).…”
Section: Resultsmentioning
confidence: 99%
“…Because the thermal conductivity of amorphous alloys is generally much lower than that of the alloys' crystalline counterparts, [33,34] it is important that this parameter is taken into consideration with respect to the possible generation of thermal gradients within a BMG casting. The Biot number (Bi) is often used to identify the rate-limiting factor for the heat-transfer process (cooling) within a given system and is defined as [28,34] Bi ¼ hr=k ½2…”
Section: B Influence Of Heat Transfer On Cooling Ratementioning
confidence: 99%
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“…[30] and separated for intrinsic and extrinsic factors. For example, the addition of Zr or Sc substituting for Y reduces the effective DEN values among the constituent elements and increases DT x of an Al-Y-Ni-Co alloy [31].…”
Section: Introductionmentioning
confidence: 99%
“…These include the reduced glass-transition temperature, T rg ¼ T g /T l [11] where T g is the glass-transition temperature and T l is the liquidus temperature (though the overall validity of this criterion has been questioned recently [12,13]); the width of the supercooled liquid region (DT x ) defined as T x À T g where T x is the crystallization onset temperature [14]; and the g ¼ T x /(T g þ T l ) parameter [15], which somehow combines both DT x and T rg criteria into a single parameter [16] and many other criteria [17,18]. It was shown that purely extrinsic factors also have a significant influence on the GFA [19].…”
Section: Introductionmentioning
confidence: 99%