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We present new results of 3D molecular dynamic (MD) simulations of a mechanical behaviour of an edge crack (1¯10) [1 1 0] (crack plane/crack front) in a single crystal of bcc iron cyclically loaded in mode III at room temperature. Our previous 3D molecular dynamic simulations showed that this crack under monotonic uniaxial tension loading in mode I emitted blunting dislocations in the inclined 11¯1{1¯12} slip systems and it was stable up to very high loads, in qualitative agreement with experiments and continuum predictions. Our question is how the cyclic loading in mode III changes the crack behaviour and its stability. The paper also brings information on how the distribution of external forces in mode III influences the fatigue crack behaviour and how the defects generated by the crack can produce experimentally observed advances of the crack front in local modes I, II, I + II and II + III.  相似文献   

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The vapor pressures of platinum, iridium, and rhodium have been measured using a microbalance technique based on the Langmuir method. Heats of sublimation at 298 °K were calculated with the aid of free energy functions. The least square lines for the vapor pressure data, the heats of sublimation, and the normal boiling points obtained were as follows:
  1. Platinum: LogPatm=6.76127,575T(1,916to2,042°K)ΔHs°(298)=134.9±1.0kcal/molebp=4,100±100°K
  2. Iridium: LogPatm=7.13933,337T(1,986to2,260°K)ΔHs°(298)=159.9±2.0kcal/molebp=4,800±100°K
  3. Rhodium: LogPatm=6.89427,276T(1,709to2,075°K)ΔHs°(298)=132.5±2.0kcal/molebp=4,000±100°K.
The indicated uncertainties are estimates of the overall limits of error. The value of the gas constant R used in the calculation of ΔHs° is 1.98726 cal/degree mole.  相似文献   

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The heat of reaction of potassium borohydride with 0.060 molal HCl has been measured by solution calorimetry. The heat of solution of the hydrolysis products has also been measured and combined with certain literature values to calculate the process: KBH4(c)+HCl(g)+3H2O(liq)KCl(c)+H3BO3(c)+4H2(g),ΔH°(25°C)=354.06±1.84kj/mole(84.62±0.44kcal/mole).A combination of this value with literature values for the heats of formation of HCl(g), H2O(liq), KCl(c), and H3BO3(c) gives for KBH4(c): ΔHf°(25°C) = ?228.86 ± 2.30 kj/mole(?54.70 ± 0.55 kcal/mole).Other data on the heats of formation of the alkali-metal borohydrides are discussed briefly.  相似文献   

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The heat of formation of beryllium chloride has been determined, by the direct combination of the elements in a calorimeter, according to the process, Be(c)+Cl2(g)=BeCl2(c),ΔH°(25°C)=493.85±2.35kj/mole,=118.03±0.56kcal/mole.The data obtained by other investigators are discussed briefly.  相似文献   

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The heat of reaction of N-dimethylaminodiborane with water has been determined according to the reaction: (CH3)2NB2H5(g)+6H2O(liq)=(CH3)2NH(g)+2H3BO3(c)+5H2(g),ΔH(25°C)=374.99±2.71kj/mole=89.62±0.65kcal/mole.A combination of this value with the heat of vaporization, and with the heats of formation of boric acid, dimethylamine, and water gives for liquid N-dimethylaminodiborane: ΔHf°(25 °C) = ?36.22 ± 0.75 kcal/mole.  相似文献   

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The heat of hydrolysis of dimethoxychloroborane has been measured; for the reaction, (CH3O)2BCl(liq)+3H2O(liq)=H3BO3(c)+2CH3OH(liq)+HCl(g)ΔH(25°C)=26.6±0.8kj/mole=6.4±0.2kcal/mole.From this, we have calculated the heat of formation of dimethoxychloroborane: for the liquid, ΔHf° (25 °C) = −782.1 ± 1.8 kj/mole (−186.9±0.4 kcal/mole), and for the gas, ΔHf° (25 °C) = −747.9 ±2.2 kj/mole (−178.8±0.5 kcal/mole).  相似文献   

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Calorimetric measurements of the heats of solution of LiClO4(c), NH4ClO4(e), and NaClO4(c) have been made. The results have been combined with the heats of formation of KClO4(c), KCl(c), LiCl(c), NH4Cl(c), and NaCl(c), to obtain the following heats of formation: LiClO4(c),ΔHf°(25°C)=380.27±1.21kj/mole=90.89±0.29kcal/mole,NH4ClO4(c),=295.98±1.35kj/mole=70.74±0.32kcal/mole,NaClO4(c),=382.75±0.93kj/mole=91.48±0.22kcal/mole.A brief summary of other recent data has been included.  相似文献   

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Franck-Condon factor arrays have been computed numerically to high vibrational quantum numbers for the band systems N2:C3IIB3II(Second Positive)N2:B3IIA3(First Positive)N2:A3X1(Vegard Kaplan)N2:a1IIX1(Lyman-Birge-Hopfield)N2+;A2IIX2(Meinel)N2+:B2X2(First Negative)and for the following ionization transitions N2X1N2+X2N2X1N2+A2IIN2X1N2+B2  相似文献   

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