zastosowania elektromagnetyzmu w nowoczesnych ... - PTZE
zastosowania elektromagnetyzmu w nowoczesnych ... - PTZE zastosowania elektromagnetyzmu w nowoczesnych ... - PTZE
XVIII Sympozjum PTZE, Zamość 2008 COMPUTER SIMULATION OF THE INFLUENCE OF THERMAL AND MAGNETICFIELDS ON THE PLASTICITY OF NONMAGNETIC CRYSTALS Symulacja komputerowa wpływu pól termicznych i magnetycznych na plastyczność niemagnetycznych ciał krystalicznych Romuald Kotowski 1,2 , Vladimir I. Alshits 1,3 , Piotr Tronczyk 1 1 Polish-Japanese Institute of Information Technology, Warsaw, Poland 2 Institute of Fundamental Technological Research, Polish Academy of Sciences, Warsaw, Poland 3 Institute of Crystallography, Russian Academy of Sciences, Moscow, Russia Magnetoplasticity in nonmagnetic crystals is a very peculiar phenomenon discovered by the experimental group of the second author. It was found [1, 2] that dislocations in alkali halides and metals under the field B ≈ 1 T , in the absence of loads or any other external actions, moved at macroscopic distances l ~ 10 ÷ 100 µm . Then this phenomenon was studied in details in the same group and by many independent researchers (see e.g. review article [3]). The effect manifests itself in a remarkable change of a pinning force on dislocations from point defects under external magnetic field. This change is caused by an elimination of quantum exclusion of some electron transition in the system impurity-dislocation due to an evolution of a spin state in this system under the influence of a magnetic field. After the above transition a configuration of the pinning center becomes completely different and the pinning force also changes. As a rule this leads to a softening of crystals, however for some specific choice of doping there are also known examples of their strengthening. For instance, the hardening of NaCl(Pb) crystals in the magnetic field was revealed. Thus, the magnetoplastic effect provides an example of a quantum phenomenon displaying itself in crystal properties at room temperature. Manifestations of the magnetoplastic effect were experimentally found both in the mobility of individual dislocations and in such macro-plastic processes as active deformation, active loading, creep, internal friction, microhardness, etc. The effect was observed in alkali halide crystals (NaCl, LiF, CsI, KCl), non-magnetic metals (Zn, Al), semiconductors (InSb, ZnS, Si) and some molecular crystals. In particular, the yield stress of NaCl(Ca) and LiF(Mg) crystals decreased 2-3 times under the magnetic field B = 0. 5 T . In computer simulations the random internal stresses were replaced by a constant external driving force. Dislocations were considered in a line tension approximation and their interactions with point defects were supposed to be of a contact type. The motion of a dislocation through the point defects "forest" consisted of the individual jumps of its separate segments hooked on the obstacles (pinning points) and of generations the new configurations. The segment is unlocked from the hook when the angle between the neighbor arcs becomes 53
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XVIII Sympozjum <strong>PTZE</strong>, Zamość 2008<br />
COMPUTER SIMULATION OF THE INFLUENCE<br />
OF THERMAL AND MAGNETICFIELDS<br />
ON THE PLASTICITY OF NONMAGNETIC CRYSTALS<br />
Symulacja komputerowa wpływu pól termicznych i magnetycznych<br />
na plastyczność niemagnetycznych ciał krystalicznych<br />
Romuald Kotowski 1,2 , Vladimir I. Alshits 1,3 , Piotr Tronczyk 1<br />
1 Polish-Japanese Institute of Information Technology, Warsaw, Poland<br />
2 Institute of Fundamental Technological Research, Polish Academy of Sciences, Warsaw, Poland<br />
3 Institute of Crystallography, Russian Academy of Sciences, Moscow, Russia<br />
Magnetoplasticity in nonmagnetic crystals is a very peculiar phenomenon discovered by the<br />
experimental group of the second author. It was found [1, 2] that dislocations in alkali halides<br />
and metals under the field B ≈ 1 T , in the absence of loads or any other external actions,<br />
moved at macroscopic distances l ~ 10 ÷ 100 µm . Then this phenomenon was studied in<br />
details in the same group and by many independent researchers (see e.g. review article [3]).<br />
The effect manifests itself in a remarkable change of a pinning force on dislocations from<br />
point defects under external magnetic field. This change is caused by an elimination of<br />
quantum exclusion of some electron transition in the system impurity-dislocation due to an<br />
evolution of a spin state in this system under the influence of a magnetic field. After the above<br />
transition a configuration of the pinning center becomes completely different and the pinning<br />
force also changes. As a rule this leads to a softening of crystals, however for some specific<br />
choice of doping there are also known examples of their strengthening. For instance, the<br />
hardening of NaCl(Pb) crystals in the magnetic field was revealed. Thus, the magnetoplastic<br />
effect provides an example of a quantum phenomenon displaying itself in crystal properties at<br />
room temperature.<br />
Manifestations of the magnetoplastic effect were experimentally found both in the mobility of<br />
individual dislocations and in such macro-plastic processes as active deformation, active<br />
loading, creep, internal friction, microhardness, etc. The effect was observed in alkali halide<br />
crystals (NaCl, LiF, CsI, KCl), non-magnetic metals (Zn, Al), semiconductors (InSb, ZnS,<br />
Si) and some molecular crystals. In particular, the yield stress of NaCl(Ca) and LiF(Mg)<br />
crystals decreased 2-3 times under the magnetic field B = 0.<br />
5 T .<br />
In computer simulations the random internal stresses were replaced by a constant external<br />
driving force. Dislocations were considered in a line tension approximation and their<br />
interactions with point defects were supposed to be of a contact type. The motion of a<br />
dislocation through the point defects "forest" consisted of the individual jumps of its separate<br />
segments hooked on the obstacles (pinning points) and of generations the new configurations.<br />
The segment is unlocked from the hook when the angle between the neighbor arcs becomes<br />
53