Loop bifurcation and magnetization rotation in exchange-biased Ni/FeF2

Exchange-biased Ni/FeF2 films have been investigated using vector coil vibrating-sample magnetometry as a function of the cooling field strength HFC . In films with epitaxial FeF2 , a loop bifurcation develops with increasing HFC as it divides into two sub-loops shifted oppositely from zero field by the same amount. The positively biased sub-loop grows in size with HFC until only a single positively shifted loop is found. Throughout this process, the negative and positive (sub)loop shifts maintain the same discrete value. This is in sharp contrast to films with twinned FeF2 where the exchange field gradually changes with increasing HFC . The transverse magnetization shows clear correlations with the longitudinal subloops. Interestingly, over 85% of the Ni reverses its magnetization by rotation, either in one step or through two successive rotations. These results are due to the single-crystal nature of the antiferromagnetic FeF2 , which breaks down into two opposite regions of large domains.

Flow structures at an idealized bifurcation : a numerical experiment

River bifurcations are key nodes within braided river systems controlling the flow and sediment partitioning and therefore the dynamics of the river braiding process. Recent research has shown that certain geometrical configurations induce instabilities that lead to downstream mid-channel bar formation and the formation of bifurcations. However, we currently have a poor understanding of the flow division process within bifurcations and the flow dynamics in the downstream bifurcates, both of which are needed to understand bifurcation stability. This paper presents results of a numerical sensitivity experiment undertaken using computational fluid dynamics (CFD) with the purpose of understanding the flow dynamics of a series of idealized bifurcations. A geometric sensitivity analysis is undertaken for a range of channel slopes (0.005 to 0.03), bifurcation angles (22 degrees to 42 degrees) and a restricted set of inflow conditions based upon simulating flow through meander bends with different curvature on the flow field dynamics through the bifurcation. The results demonstrate that the overall slope of the bifurcation affects the velocity of flow through the bifurcation and when slope asymmetry is introduced, the flow structures in the bifurcation are modified. In terms of bifurcation evolution the most important observation appears to be that once slope asymmetry is greater than 0.2 the flow within the steep bifurcate shows potential instability and the potential for alternate channel bar formation. Bifurcation angle also defines the flow structures within the bifurcation with an increase in bifurcation angle increasing the flow velocity down both bifurcates. However, redistributive effects of secondary circulation caused by upstream curvature can very easily counter the effects of local bifurcation characteristics. Copyright (C) 2011 John Wiley & Sons, Ltd.

Stationary states and phase diagram for a model of the Gunn effect under realistic boundary conditions

A general formulation of boundary conditions for semiconductor-metal contacts follows from a phenomenological procedure sketched here. The resulting boundary conditions, which incorporate only physically well-defined parameters, are used to study the classical unipolar drift-diffusion model for the Gunn effect. The analysis of its stationary solutions reveals the presence of bistability and hysteresis for a certain range of contact parameters. Several types of Gunn effect are predicted to occur in the model, when no stable stationary solution exists, depending on the value of the parameters of the injecting contact appearing in the boundary condition. In this way, the critical role played by contacts in the Gunn effect is clearly established.

Clinical results of autologous infrainguinal revascularization using grafts originating distal to the femoral bifurcation in patients with mild inflow disease.

AIM: Chronic critical limb ischemia (CLI) often requires venous bypass grafting to distal arterial segments. However, graft patency is influenced by the length and quality of the graft and occasionally patients may have limited suitable veins. We investigated short distal bypass grafting from the superficial femoral or popliteal artery to the infrapopliteal, ankle or foot arteries, despite angiographic alterations of inflow vessels, providing that invasive pressure measurement at the site of the planned proximal anastomosis revealed an inflow-brachial pressure difference of <or=10 mmHg. METHODS: Four hundred and twenty-three consecutive infrainguinal bypass grafts were performed for CLI between June, 1999 and November, 2002 at our institution. All patients underwent preoperative clinical examination, arteriography and assessment of the veins by duplex ultrasound. The study group are patients in whom the proximal and distal anastomoses of the bypass are below the femoral bifurcation and the popliteal artery, respectively. Invasive arterial pressure measurements were recorded at the level of the planned proximal anastomosis which was performed at that level if the difference of the inflow-brachial pressure was <or=10 mmHg, irrespective of angiographic alterations of the inflow vessels proximal to the planned anastomosis. All patients had a clinical follow-up included a duplex examination of their graft, at 1 week, 3, 9 and 12 months and, thereafter, annually. No patient was lost to follow-up. RESULTS: Sixty-seven patients underwent 71 short distal bypass grafts in 71 limbs with reversed saphenous vein grafts in 52, in situ saphenous veins in 11, reversed cephalic vein in 1 and composite veins in 7, respectively. Surgical or endovascular interventions to improve inflow were required in 4 limbs (5.6%). The mean follow-up time was 22.5 months and the two-year survival was 92.5%. Primary and secondary patency rates at 2 years were 73% and 93%, respectively, and the limb salvage rate was 98.5%. CONCLUSION: In appropriately selected patients, short distal venous bypass grafts can be performed with satisfactory patency and limb salvage rates even in the presence of morphologic alterations of the inflow vessels providing that these are not hemodynamically significant, or can be corrected intraoperatively.

The use of the SeDeM diagram expert system for the formulation of Captopril SR matrix tablets by direct compression

The SeDeM Diagram Expert System has been used to study excipients, Captopril and designed formulations for their galenic characterization and to ascertain the critical points of the formula affecting product quality to obtain suitable formulations of Captopril Direct Compression SR Matrix Tablets. The application of the Sedem Diagram Expert System enables selecting excipients with in order to optimize the formula in the preformulation and formulation studies. The methodology is based on the implementation of ICH Q8, establishing the design space of the formula with the use of experiment design, using the parameters of the SeDeM Diagram Expert System as system responses.

Phase diagram and complex patterns in the modeling of the bromate-oxalic acid-Ce-acetone oscillating reaction

Simulations have been carried out on the bromate - oxalic acid - Ce(IV) - acetone oscillating reaction, under flow conditions, using Field and Boyd's model (J. Phys. Chem. 1985, 89, 3707). Many different complex dynamic behaviors were found, including simple periodic oscillations, complex periodic oscillations, quasiperiodicity and chaos. Some of these complex oscillations can be understood as belonging to a Farey sequence. The many different behaviors were systematized in a phase diagram which shows that some regions of complex patterns were nested with one inside the other. The existence of almost all known dynamic behavior for this system allows the suggestion that it can be used as a model for some very complex phenomena that occur in biological systems.

Bifurcation of relative equilibria of the (1+3)-body problem

We study the relative equilibria of the limit case of the pla- nar Newtonian 4{body problem when three masses tend to zero, the so-called (1 + 3){body problem. Depending on the values of the in- nitesimal masses the number of relative equilibria varies from ten to fourteen. Always six of these relative equilibria are convex and the oth- ers are concave. Each convex relative equilibrium of the (1 + 3){body problem can be continued to a unique family of relative equilibria of the general 4{body problem when three of the masses are su ciently small and every convex relative equilibrium for these masses belongs to one of these six families.

Det var intressant, man måste tänka så mycket : öppna laborationer och V-diagram i kemiundervisningen

Laborationerna utgör i många skolor inom den grundläggande utbildningen en självklar del av kemiundervisningen. Laborationerna är vanligen formulerade som ”recept” och eleverna skall följa en given beskrivning då de genomför laborationen. Kravet på eget tänkande från elevernas sida kan härigenom bli litet. Laborationerna är därför utsatta för en hel del kritik på olika håll i världen, därför att de anses ineffektiva ur lärande-synvinkel. S.k. öppna laborationer är en annan typ av laboration som innebär att eleverna ställs inför ett problem eller en utmaning. Eleverna skall själva inom sin laborationsgrupp komma underfund med och planera hur de skall genomföra laborationen. Denna form av laborationer ställer andra krav på elevernas tänkande än traditionella ”kokbokslaborationer”. I denna studie har elever i en klass i årskurs 7 under sin första kemikurs arbetat med öppna laborationer. Laborationerna har av klassens lärare formulerats som utmaningar för eleverna. Eleverna har som ett hjälpverktyg under laborationen använt s.k. V-diagram. V-diagram utgör ett grafiskt verktyg som kan användas som en laborationsrapport. I V-diagrammet synliggörs de olika momenten som ingår i en laboration eller i en undersökning. Vilken är forskningsfrågan, hur planerar man att söka svar på sin fråga, vilka resultat har man kommit till och vilka slutsatser kan man dra? V-diagrammet innehåller också en teoretisk och begreppslig sida där laborationens teoretiska förankring synliggörs. Resultaten från undersökningen visar att arbetet med öppna laborationer i kombination med V-diagram hade positiv inverkan på elevernas uppfattning om sitt eget lärande. Eleverna upplevde att laborationerna krävde tänkande men att detta samtidigt ledde till förståelse. Eleverna hjälpte varandra att försöka förstå då de gemensamt skulle lösa problem. I diskussionen med sina kamrater och med läraren fick eleverna möjlighet att formulera sina egna uppfattningar och konfrontera dem mot andra uppfattningar. V-diagrammets struktur fungerade som vägledning då eleverna planerade sin laboration, men gav också en överblick över laborationer i efterhand då eleverna förberedde sig inför kursprovet, vilket för en del elever bidrog till deras förståelse. Grupperna var i allmänhet mycket fokuserade på uppgiften då de planerade en öppen laboration. Laborationerna hade alla en förankring i vardagen vilket gjorde att eleverna kunde göra kopplingar mellan sina egna erfarenheter och laborationen. Majoriteten av eleverna uppgav efter kemikursen att de upplevt den som intressant och laborationerna lyftes fram speciellt. De öppna laborationerna ställde stora krav på laborationsgrupperna och på elevernas samarbetsförmåga och gjorde laborationerna känsliga för grupprelaterade problem, genom att eleverna skulle klara av utmaningar gemensamt. För en elev med svag självuppfattning kan tillrättalagda laborationer med klara instruktioner kännas tryggare än en öppen laboration, där utmaningen är större. Samtidigt hade just utmaningarna, som var på en nivå som eleverna klarade av efter att ha tänkt och diskuterat med varandra, en positiv inverkan på självuppfattningen för ett flertal av eleverna. Att klara av utmaningar på rätt nivå kan inverka positivt på den egna själuppfattningen. De öppna laborationerna ställer krav på läraren att vara flexibel och kunna gå in i rollen av bl.a. handledare och coach. Samtidigt utgör lärare en representant för det naturvetenskapliga samfundet och har ansvar för att göra teori och begrepp tillgängliga för eleverna då de behöver dessa i sina undersökningar. För lärare kan de öppna laborationerna kännas problematiska, eftersom de själva sällan har erfarenheter av denna typ av laborationer från sin egen skoltid eller utbildning.

A new approach to evaluate imperfection sensitivity in asymmetric bifurcation buckling analysis

A direct procedure for the evaluation of imperfection sensitivity in bifurcation problems is presented. The problems arise in the context of the general theory of elastic stability for discrete structural systems, in which the energy criterion of stability of structures and the total potential energy formulation are employed. In cases of bifurcation buckling the sensitivity of the critical load with respect to an imperfection parameter e is singular at the state given by epsilon =0, so that, a regular perturbation expansion of the solution is not possible. In this work we describe a direct procedure to obtain the relations between the critical loads, the generalized coordinates at the critical state, the eigenvector, and the amplitude of the imperfection, using singular perturbation analysis. The expansions are assumed in terms of arbitrary powers of the imperfection parameter, so that both exponents and coefficients of the expansion are unknown. The solution of the series exponents is obtained by searching the least degenerate solution. The formulation is here applied to asymmetric bifurcations, for which explicit expressions of the coefficients are obtained. The use of the method is illustrated by a simple example, which allows consideration of the main features of the formulation.

Diagram of a Horse

A diagram of a horse, labelled and illustrated by Dorothy Rungeling.

Diagram of the north crib float

Diagram of the north crib float. This document is stained, n.d.

Diagram of lot no. 10 in Willoughby

Diagram of lot no. 10 in Willoughby. The names on the outside of this document include: Matthew Singh, provincial land surveyor, Toronto; George S. Field, contractor, Niagara Falls; E. T. Phelps and H. Lyman, lawyer, Niagara Falls. The document is quite warn and fragile. This does not affect the text, n.d.

Diagram of Lot 142 and Lot 186 showing the line of the road in red

Diagram of Lot 142 and Lot 186 showing the line of the road in red, Dec.10, 1856.