Neutral particles play an important role on the performance of tokamak plasmas. In this dissertation, the original TEP methodology has been extended to take into account linearly (DP_1) and quadratically (DP_2) anisotropic distributions of angular fluxes for calculations of transmission probabilities. Three approaches, subdivision of optically thick regions, expansion of collision sources and the diffusion approximation, have been developed and implemented to correct effects of the preferential probability of collided neutrals escaping back across the incident surface. Solving the diffusion equation via the finite element method has been shown to be the most computationally efficient and accurate for a broader range of D/l by comparisons with Monte Carlo simulations. The average neutral energy (ANE) approximation has been developed and implemented into the GTNEUT code. The average neutral energy approximation has been demonstrated to be more accurate than the original local ion temperature (LIT) approximation for optically thin regions. The simulations of the upgraded GTNEUT code excellently agree with the DEGAS predictions in DIII-D L-mode and H-mode discharges, and the results of both the codes are in a good agreement with the experimental measurements.

The collision probability approach to neutron transport can be used to obtain the energy-dependent neutron spectrum in nuclear reactor systems as well as other quantities of interest. This method makes the approximation that the neutron distribution is constant within homogeneous regions, or cells, in the system. This assumption restricts geometries that can be modeled by the collision probability approach. The geometry modeled is typically an infinite lattice of two homogeneous cells: a fuel pin cylinder and the coolant that surrounds it. The transport of neutrons between the homogeneous cells is done using probabilities describing the chance that a neutron having a collision in one cell has its next collision in another cell. These collision probabilities can be cast in terms of escape and transmission probabilities for each cell. Some methods exist that extend the collision probability approach to systems composed of more than two homogeneous cells. In this work, we present a novel collision probability method, based on previous work by Schneider et al. (2006a), for an arbitrary number of cells. The method operates by averaging the transmission probabilities across cells of the same shape, and thus assumes a certain level of homogeneity across all cells. When using multigroup cross sections, which the collision probability approach requires, it is necessary to consider the effect that a system's geometry and composition has on those multigroup cross sections. The cross sections must be computed in a way that accounts for the resonance self-shielding that may reduce the reaction rates in the resonance region. The process of developing self-shielded cross sections in a heterogeneous system utilizes an escape cross section. We compute this escape cross section using the same collision probabilities used to obtain the energy spectrum. Results are presented for simple two-cell systems, and preliminary results for four-cell simulations are also given. An extension to the method is provided that accounts for the fact that in thermal systems the assumption of homogeneity is not always valid. / text

<p>This work is concerned with the dynamics and stability of nonlinear systems that roll in a single track, including holonomic and nonholonomic systems. First the classic case of Euler's disk is introduced as an example of a nonholnomic system in three dimensions, and the methodology for deriving equations of motion that is used throughout this work is demonstrated, including use of Lagrange's equations, accommodating constraints with both Lagrange multipliers and with Gauss's Principle. </p><p>Next, a disk in two dimensions with an eccentric center of mass is explored. The disk is assumed to roll on a cubic curve, creating the possibility of well-escape behavior, which is examined analytically and numerically, showing regions of multi-periodicity and chaos. This theoretical system is compared to an experiment designed</p><p>to demonstrate the same behavior.</p><p>The remainder of the present document is concerned with the stability of a bicycle, both on flat ground, and on a type of trainer known as "rollers." The equations of motion are derived using Lagrange's equations with nonholonomic constraints, then the equations are linearized about a constant forward velocity, and a straight path, yielding a two degree of freedom system for the roll and steer angles. Stability is then determined for a variety of different parameters, exploring the roll of bicycle geometry and rider position, along with the effect of adding a steering torque, taking the form of different control laws.</p><p>Finally, the system is adapted to that of a bicycle on rollers, and the related equations of motion are derived and linearized. Notable differences with the classic bicycle case are detailed, a new eigenvalue behavior is presented, and configurations for optimal drum spacing are recommended.</p> / Dissertation

We consider the motion of a Brownian particle trapped in an arbitrary bounded two or three-dimensional domain, whose boundary is reflecting except for a small absorbing window through which the particle can escape. We use the method of matched asymptotic expansions to calculate the mean first passage time, defined as the time taken for the Brownian particle to escape from the domain through the absorbing window. This is known as the narrow escape problem. Since the mean escape time diverges as the window shrinks, the calculation is a singular perturbation problem. We extend our results to include N absorbing windows of varying length in two dimensions and varying radius in three dimensions. We present findings in two dimensions for the unit disk, unit square and ellipse and in three dimensions for the unit sphere. The narrow escape problem has various applications in many fields including finance, biology, and statistical mechanics.

The aim of this study is to analyze how individuals experience their eating disorder, the focus being if anorexia may be perceived as a secure safe zone in the new modern world. The aim is to examine if individuals affected with anorexia nervosa understand the disorder as a solution to the modern worlds changes and the new individual freedom that it entails. This will be analyzed with the help of terms in Erich Fromms theories about escape mechanisms and Catarina Kinnvalls theories about the modern worlds ontological insecurity. The study is based on data collected from four informants of different ages and gender. The interviews were conducted through email and informants were chosen based on a strategic selection and snowball sampling. For the analysis of the empirical material Fromms escape mechanisms (authoritarianism, destructiveness and automaton conformity) and Kinnvalls theories of identity in the modern world have been used. The results of the analysis show that the eating disorder has a great significance for the individual construction and maintenance of identity and that the eating disorder becomes a safe zone to retreat to in a world of performance anxiety. To escape the anxiety that arises when individuals are faced with unmanageable choices he/she develops anorexia in an attempt to regain a sense of control and security.

Intracellular bacteria have developed various mechanisms to enter and persist in host cells and, at the same time, to evade the host immune response. One such pathogen is Francisella tularensis, the etiological agent of tularemia. After phagocytosis, this Gram-negative bacterium quickly escapes from the phagocytic compartment and replicates in the host cell cytosol. For this mode of infection, several components of the Francisella pathogenicity island (FPI) are critical. Interestingly, some FPI proteins share homology to components of Type VI Secretion Systems (T6SSs), but their assembly and functionality remains to be shown in Francisella.The thesis focused on the characterization of several of these FPI components; more specifically, how they contribute to the infection cycle as well as their possible role in the putative T6SS. We identified three unique mutants, ΔiglG, ΔiglI and ΔpdpE, which to various degrees were able to escape the phagosomal compartment, replicate in the host cytosol and cause host cell cytotoxicity. In contrast, ΔiglE as well as mutants within the conserved core components of T6SSs, VgrG and DotU, were defective for all of these processes. In the case of IglE, which is a lipoprotein and localized to the outer membrane of the bacterial cell wall, residues within its N-terminus were identified to be important for IglE function. Consistent with a suggested role as a trimeric membrane puncturing device, VgrG was found to form multimers. DotU stabilized the inner membrane protein IcmF, in agreement with its function as a core T6SS component. The functionality of the secretion system was shown by the translocation of several FPI proteins into the cytosol of infected macrophages, among them IglE, IglC and VgrG, of which IglE was the most prominently secreted protein. At the same time, the secretion was dependent on the core components VgrG, DotU but also on IglG. Although we and others have shown the importance of FPI proteins for the escape of F. tularensis, it has been difficult to assess their role in the subsequent replication, since mutants that fail to escape never reach the growth-permissive cytosol. For this reason, selected FPI mutants were microinjected into the cytosol of different cell types and their growth compared to their replication upon normal uptake. Our data suggest that not only the metabolic adaptation to the cytosolic compartment is important for the replication of intracytosolic bacteria, but also the mechanism of their uptake as well as the permissiveness of the cytosolic compartment per se.

Syftet med den här studien är att genom kvalitativa intervjuer öka förståelsen för sociala faktorer som föreligger när man lämnar en religiös församling. Vårt främsta fokus har varit att se vad känslan av tillhörighet har för betydelse i en utgångsprocess. Men vi berör även andra sociala faktorer som spelar in när tvivel uppstår hos medlemmen och som sedan resulterat i att hon velat lämna församlingen. Vi har intervjuat personer som har varit medlemmar i Jehovas Vittnen och Livets Ord. I syfte att öka förståelsen för den problematik som en utgångsprocess kan innebära har vi i vår analys använt oss av Vanessa Mays (2013) teori om tillhörighet, Eric Fromms (1994) teori om flykt och Scheffs (1994) begreppspar Skam-stolthet.   Med en deltagande observation och 8 halvstrukturerade intervjuer har vi närmat oss ett känsligt ämne och studerat sociala faktorer som påverkar att man vill lämna en religiös församling.   Resultatet visar bland annat att tillhörighet och organisatoriska faktorer av social karaktär har stor betydelse i en utgångsprocess. Det visar sig att strikta regler och livsvillkor fått medlemmar att börja tvivla på församlingen och dess organisationskultur. Gemenskap och skamkänsla är sociala faktorer som vi sett ingår i församlingarnas organisatoriska utformning och som visat sig påverka vägen ur kyrkorna. / The purpose of this study is that through qualitative interviews increase understanding of social factors that exist when leaving a religious congregation. Our primary focus has been to see what the feeling of belonging is significance of an exit process. But we also affects other social factors that come into play when doubt arises in the member which then led her to leave the congregation. We have interviewed people who have been members of the Jehovah's Witnesses and the Word of Life. In order to increase understanding of the problems that an exit-process may contain we have in our analysis used the Vanessa May's (2013) theory of belonging, Eric Fromm's (1994) theory of flight and Scheff's (1994) concept couple Shame/pride. With one participant observation and 8 narrative interviews we have approached an sensitive subject and studied the social factors that influence the desire to leave a religious congregation. The results shows that belonging and organizational factors of a social nature is of great importance in an exit-process. It turns out that strict rules and conditions of life had members begin to doubt the assembly and its organizational culture. Community and shame are social factors that we have seen is included in the parishes organizational design and proven to influence the way out of the churches.

Many insects have auditory systems capable of detecting the ultrasonic calls of insectivorous bats and use these cues to evade capture. I tested the hypothesis that bats can decrease the conspicuousness of their echolocation calls by varying three call features: duration, repetition rate and ramp times. This was done by examining the AN2 command interneuron’s response to these features in the cricket, Teleogryllus oceanicus, after describing the firing pattern necessary for evasive behaviour. Past studies on duration and repetition rate suggest increased thresholds for short durations and low repetition rates. Measurements of the AN2 response, which controls evasive behaviour, indicated that increased thresholds were a result of a decrease in bursting, raw spike numbers and an increase in latencies in the AN2. Results suggest that there is pressure on bats to evade early detection and that this can be done by employing large ramp times in search phase echolocation calls.

Many insects have auditory systems capable of detecting the ultrasonic calls of insectivorous bats and use these cues to evade capture. I tested the hypothesis that bats can decrease the conspicuousness of their echolocation calls by varying three call features: duration, repetition rate and ramp times. This was done by examining the AN2 command interneuron’s response to these features in the cricket, Teleogryllus oceanicus, after describing the firing pattern necessary for evasive behaviour. Past studies on duration and repetition rate suggest increased thresholds for short durations and low repetition rates. Measurements of the AN2 response, which controls evasive behaviour, indicated that increased thresholds were a result of a decrease in bursting, raw spike numbers and an increase in latencies in the AN2. Results suggest that there is pressure on bats to evade early detection and that this can be done by employing large ramp times in search phase echolocation calls.

The first part of this work deals with open dynamical systems. A natural question of how the survival probability depends upon a position of a hole was seemingly never addresses in the theory of open dynamical systems. We found that this dependency could be very essential. The main results are related to the holes with equal sizes (measure) in the phase space of strongly chaotic maps. Take in each hole a periodic point of minimal period. Then the faster escape occurs through the hole where this minimal period assumes its maximal value. The results are valid for all finite times (starting with the minimal period), which is unusual in dynamical systems theory where typically statements are asymptotic when time tends to infinity. It seems obvious that the bigger the hole is the bigger is the escape through that hole. Our results demonstrate that generally it is not true, and that specific features of the dynamics may play a role comparable to the size of the hole. In the second part we consider some classes of cellular automata called Deterministic Walks in Random Environments on Z^1. At first we deal with the system with constant rigidity and Markovian distribution of scatterers on Z^1. It is shown that these systems have essentially the same properties as DWRE on Z^1 with constant rigidity and independently distributed scatterers. Lastly, we consider a system with non-constant rigidity (so called process of aging) and independent distribution of scatterers. Asymptotic laws for the dynamics of perturbations propagating in such environments with aging are obtained.