2,560 research outputs found

    Microscopic non-equilibrium theory of quantum well solar cells

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    We present a microscopic theory of bipolar quantum well structures in the photovoltaic regime, based on the non-equilibrium Green's function formalism for a multi band tight binding Hamiltonian. The quantum kinetic equations for the single particle Green's functions of electrons and holes are self-consistently coupled to Poisson's equation, including inter-carrier scattering on the Hartree level. Relaxation and broadening mechanisms are considered by the inclusion of acoustic and optical electron-phonon interaction in a self consistent Born approximation of the scattering self energies. Photogeneration of carriers is described on the same level in terms of a self energy derived from the standard dipole approximation of the electron-photon interaction. Results from a simple two band model are shown for the local density of states, spectral response, current spectrum, and current-voltage characteristics for generic single quantum well systems.Comment: 10 pages, 6 figures; corrected typos, changed caption Fig. 1, replaced Fig.

    Practical applications of biomechanical principles in resistance training: moments and moment arms

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    Exercise professionals routinely prescribe resistance training to clients with varied goals. Therefore, they need to be able to modify the difficulty of a variety of exercises and to understand how such modifications can alter the relative joint loading on their clients so to maximise the potential for positive adaptation and to minimise injury risk. This paper is the first in a three part series that will examine how a variety of biomechanical principles and concepts have direct relevance to the prescription of resistance training for the general and athletic populations as well as for musculoskeletal injury rehabilitation. In this paper, we start by defining the terms moment (torque), moment arms, compressive, tensile and shear forces as well as joint stress (pressure). We then demonstrate how an understanding of moments and moment arms is integral to the exercise professionals’ ability to develop a systematic progression of variations of common exercises. In particular, we examine how a variety of factors including joint range of motion, body orientation, type of external loading, the lifter’s anthropometric proportions and the position of the external load will influence the difficulty of each exercise variation. We then highlight the primary results of several selected studies which have compared the resistance moment arms and joint moments, forces or stresses that are encountered during selected variations of common lower body resistance training exercises. We hope that exercise professionals will benefit from this knowledge of applied resistance training biomechanics and be better able to systematically progress exercise difficulty and to modify joint loading as a result. The two remaining articles in this series will focus on the neuromechanical properties of the human musculoskeletal system and better understanding the biomechanical implications of a variety of alternative resistance training techniques, respectively

    Practical applications of biomechanical principles in resistance training: Neuromuscular factors and relationships

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    This paper is the second in our three part series examining how a variety of biomechanical principles and concepts\ud have direct relevance to the prescription of resistance training for the general and athletic populations as well as for\ud musculoskeletal injury rehabilitation. In this paper, we considered different neuromuscular characteristics of resistance\ud exercise. We started by defining the causes of motion, discussing force and Newton’s second law of linear motion. This\ud led to discussion of impulse, and how its relationship with momentum can be used to study force-time curves recorded\ud from different ground-based resistance exercises. This enables the sports biomechanist to derive movement velocity,\ud which enables study of the relationship between force and velocity, and we concluded that as the force required to\ud cause movement increases the velocity of movement must decrease. This relationship is critical because it enables\ud strength and conditioning coaches and exercise professionals to manipulate resistance-training loads to maximise\ud training gains for sports performance. We described representative force-time curves from basic human movements\ud to provide a foundation for discussion about how different resistance-training gains can be achieved. This focused on\ud exercise technique, including use of the stretch-shortening cycle, magnitude of load, ballistic resistance exercise, and\ud elastic band and chain resistance (although elements of this will receive greater attention in our final article). Finally, we\ud defined and explained the concept of mechanical work and power output, examining the effect that load has on power\ud output by considering the load-power relationships of different common resistance exercises. We hope that exercise\ud professionals will benefit from this knowledge of applied resistance training biomechanics. Specifically, we feel that\ud the take home message of this article is that resistance exercise load and technique can be manipulated to maximise\ud resistance-training gains, and that this can be particularly useful for athletes trying to improve sporting performance

    Practical applications of biomechanical principles in resistance training: Moments and moment arms

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    Exercise professionals routinely prescribe resistance training to clients with varied goals. Therefore, they need to be able to modify the difficulty of a variety of exercises and to understand how such modifications can alter the relative joint loading on their clients so to maximise the potential for positive adaptation and to minimise injury risk. This paper is the first in a three part series that will examine how a variety of biomechanical principles and concepts have direct relevance to the prescription of resistance training for the general and athletic populations as well as for musculoskeletal injury rehabilitation. In this paper, we start by defining the terms moment (torque), moment arms, compressive, tensile and shear forces as well as joint stress (pressure). We then demonstrate how an understanding of moments and moment arms is integral to the exercise professionals’ ability to develop a systematic progression of variations of common exercises. In particular, we examine how a variety of factors including joint range of motion, body orientation, type of external loading, the lifter’s anthropometric proportions and the position of the external load will influence the difficulty of each exercise variation. We then highlight the primary results of several selected studies which have compared the resistance moment arms and joint moments, forces or stresses that are encountered during selected variations of common lower body resistance training exercises. We hope that exercise professionals will benefit from this knowledge of applied resistance training biomechanics and be better able to systematically progress exercise difficulty and to modify joint loading as a result. The two remaining articles in this series will focus on the neuromechanical properties of the human musculoskeletal system and better understanding the biomechanical implications of a variety of alternative resistance training techniques, respectively

    Optical Spectroscopic Survey of High-latitude WISE-selected Sources

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    We report on the results of an optical spectroscopic survey at high Galactic latitude (|b| ≄ 30°) of a sample of WISE-selected targets, grouped by WISE W1 (λ_eff = 3.4 ÎŒm) flux, which we use to characterize the sources WISE detected. We observed 762 targets in 10 disjoint fields centered on ultraluminous infrared galaxy candidates using DEIMOS on Keck II. We find 0.30 ± 0.02 galaxies arcmin–2 with a median redshift of z = 0.33 ± 0.01 for the sample with W1 ≄ 120 ÎŒJy. The foreground stellar densities in our survey range from 0.23 ± 0.07 arcmin–2 to 1.1 ± 0.1 arcmin–2 for the same sample. We obtained spectra that produced science grade redshifts for ≄90% of our targets for sources with W1 flux ≄120 ÎŒJy that also had an i-band flux gsim 18 ÎŒJy. We used this for targeting very preliminary data reductions available to the team in 2010 August. Our results therefore present a conservative estimate of what is possible to achieve using WISE's Preliminary Data Release for the study of field galaxies

    Equation of state and transport processes in self--similar spheres

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    We study the effect of transport processes (diffusion and free--streaming) on a collapsing spherically symmetric distribution of matter in a self--similar space--time. A very simple solution shows interesting features when it is matched with the Vaidya exterior solution. In the mixed case (diffusion and free--streaming), we find a barotropic equation of state in the stationary regime. In the diffusion approximation the gravitational potential at the surface is always constant; if we perturb the stationary state, the system is very stable, recovering the barotropic equation of state as time progresses. In the free--streaming case the self--similar evolution is stationary but with a non--barotropic equation of state.Comment: 9 pages, 2 figure

    Microscopic theory of quantum-transport phenomena in mesoscopic systems: A Monte Carlo approach

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    A theoretical investigation of quantum-transport phenomena in mesoscopic systems is presented. In particular, a generalization to ``open systems'' of the well-known semiconductor Bloch equations is proposed. The presence of spatial boundary conditions manifest itself through self-energy corrections and additional source terms in the kinetic equations, whose form is suitable for a solution via a generalized Monte Carlo simulation. The proposed approach is applied to the study of quantum-transport phenomena in double-barrier structures as well as in superlattices, showing a strong interplay between phase coherence and relaxation.Comment: to appear in Phys. Rev. Let
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