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161.
We consider the contribution offermion–antifermion condensates to the anomalousmagnetic moment of a fermion in a vacuum in which suchcondensates exist. The real part of the condensatecontribution to the anomalous magnetic moment is shown to bezero. A nonzero imaginary part is obtained below thekinematic threshold for intermediatefermion–antifermion pairs. The calculation isshown to be gauge-parameter independent provided a single fermion masscharacterizes both the fermion propagator andcondensate-sensitive contributions, suggestive of adynamically generated fermion mass. The nonzeroimaginary part is then argued to correspond to the kinematicproduction of the intermediatestate Goldstone bosonsanticipated from a chiral-noninvariant vacuum. Finally,speculations are presented concerning the applicability of these results to quark electromagneticproperties. 相似文献
162.
163.
We analyze spatial MAP/G/∞-, spatial MAP/G/c/01 and spatial Cox/G/∞-stations with group arrivals over some Polish space X (with Borel σ-algebra X), including the aspect of customer motion in space. For models with MAP-input, characteristic differential equations are set up that describe the dynamics of phase dependent random functions Q r;ij (u,t;S′), where Q r;ij (u,t;S′) is the probability to observe, at time u≤t, the number r of those customers in some source set S′∈X, who will be in a destination set S∈X at time t. For Cox/G/∞-stations, i.e., infinite server stations with doubly stochastic input, the arrival intensities as well as service times may depend on some general stochastic process (J′ t ) t≥0 with countable state space. For that case we obtain explicit expressions for space–time distributions as well as stationary and non-stationary characteristics. 相似文献
164.
Shimon Ben‐Shabat Elias Abuganima Aliza Raziel Abraham J. Domb 《Journal of polymer science. Part A, Polymer chemistry》2003,41(23):3781-3787
Biodegradable polymers based on a blend of polycaprolactone (PCL) and aliphatic polyanhydrides with various monomer lengths were prepared to obtain desired polymer blends for use as drug carriers. The physicochemical, mechanical, and drug‐release properties of these blends were investigated by various techniques to evaluate the uniformity degree of the polymer blends to establish their potential applications in drug delivery. The results demonstrated that the heat of fusion (ΔH) of the polyanhydride or the blend is increased in relation to the length of the aliphatic chain. However, the blends had different properties than pure polyanhydride, and the crystallization degree of the blends, as expressed by the ΔH, decreased in relation to the ΔH of the pure polyanhydride. Drug‐release studies from blends of PCL and aliphatic polyanhydrides demonstrated first‐order kinetics of the release rate. Polymer degradation was independent at the polyanhydride monomer length. On the basis of theoretical calculation of the interaction factor, a blend of PCL and poly(dodecanedeoic anhydride) was chosen for further elucidation of its thermal, mechanical, and degradation properties. © 2003 Wiley Periodicals, Inc. J Polym Sci Part A: Polym Chem 41: 3781–3787, 2003 相似文献
165.
Archiv der Mathematik - Consider the class of exponential polynomials of the form $$\begin{aligned} f(z)=\sum _{n=0}^{N}\left( \sum _{k=0}^{m_n}c_{n,k}z^k\right) e^{h_n z}, \qquad 0=h_0<... 相似文献
166.
A model for bubble growth in a uniformly superheated liquid is presented which is valid for both inertia and heat diffusion controlled growth. Two different heat transfer equations are considered: The Fourier (parabolic) equation and the hyperbolic heat conduction equation. It is shown that for short times, bubble growth prediction based on the Fourier equation, differs considerably from that based on the hyperbolic heat conduction equation. For long times, both predictions coincide. Using the hyperbolic heat conduction equation is important for bubble growth prediction in fluids like Helium II, in which thermal disturbances have a low speed of propagation. In such liquids the second sound effects must be considered long after the inertia and dynamic effects become unimportant.The validity of using a semi-infinite approximation to the heat conduction problem during the bubble growth period is investigated. An analytical solution in spherical coordinates reveals that the ratio between the spherical and semi-infinite solutions is a function of the Jakob number. Results of the present model, using the Fourier equation, are shown to be in better agreement with data for bubble growth in water, than other published solutions.
Nomenclature a thermal diffusivity - B s sphericity correction factor - b temperature decay coefficient - c propagation speed of thermal disturbances - E parameter, Eq. (37) - f function of the dimensionless time and bubble radius, Eq. (34) - h v heat of evaporation - Ja Jakob number, Eq. (35) - k thermal conductivity - N /T - P pressure - P i initial system pressure - P v vapour pressure - Q* dimensionless heat flux (Stanton number) - q heat flux - transformed heat flux - q wL heat flux into the liquid at the bubble boundary - R bubble radius - R* dimensionless bubble radius, Eq. (16) - R 0 initial (critical) bubble radius - r radial coordinate - s the Laplace transform parameter - T temperature - T i initial liquid temperature - T s saturation temperature - T v instantaneous bubble temperature - T 0 initial saturation temperature,T s (0) - T temperature difference,T i–T s (0) - t time - t* dimensionless time, Eq. (16) - y dimensionless distance from the bubble surface - Z constant of integration, Appendix A - a proportionality constant - temperature function, Eq. (8) - transformed temperature function - v vapour density - L liquid density - vi initial vapour density - relaxation time,a/c 2 - normalized temperature distribution, Eq. (15) 相似文献
Beschreibung des Blasenwachstums durch Wärmeleitungs-Gleichungen von hyperbolischer und parabolischer Form
Zusammenfassung Es wird ein Modell für Blasenwachstum in überhitzter Flüssigkeit vorgestellt, das sowohl bei durch Trägheit als auch bei durch Wärmediffusion kontrolliertem Blasenwachstum verwendbar ist. Zwei unterschiedliche Wärmeübertragungsbeziehungen werden in Betracht gezogen: Die Fourier-Gleichung (parabolisch) und eine Wärmeleitungs-Gleichung in hyperbolischer Form.Es wird gezeigt, daß die Modellergebnisse basierend auf der Fourier-Gleichung für schnelle Blasenwachstumszeiten signifikant von vergleichbaren Ergebnissen basierend auf der hyperbolischen Gleichung abweichen, während sie für langsames Wachstum mehr oder weniger identisch sind. Die Verwendung der hyperbolischen Wärmeleitungsgleichung in Blasenwachstumsmodellen ist vor allem in Fluiden wie Helium II von Bedeutung, wo thermische Störungen eine geringe Ausbreitungsgeschwindigkeit haben. Hier müssen die second sound-Effekte noch berücksichtigt werden, wenn die dynamischen und die Einflüsse der Trägheit schon vernachlässigbar sind.Es wurde untersucht, ob die Benutzung einer semi-unendlichen Approximation des Wärmeleitungsproblems während des Blasenwachstums zulässig ist. Eine analytische Lösung in Kugelkoordinaten zeigt, daß das Verhältnis zwischen letzteren und semi-unendlichen Ergebnissen eine Funktion der Jakob-Zahl ist.Schließlich wird gezeigt, daß die Resultate des vorgestellten Modells bei Benutzung der Fourier-Gleichung experimentelle Ergebnisse von Blasenwachstum in Wasser besser wiedergeben als andere bekannte Lösungen.
Nomenclature a thermal diffusivity - B s sphericity correction factor - b temperature decay coefficient - c propagation speed of thermal disturbances - E parameter, Eq. (37) - f function of the dimensionless time and bubble radius, Eq. (34) - h v heat of evaporation - Ja Jakob number, Eq. (35) - k thermal conductivity - N /T - P pressure - P i initial system pressure - P v vapour pressure - Q* dimensionless heat flux (Stanton number) - q heat flux - transformed heat flux - q wL heat flux into the liquid at the bubble boundary - R bubble radius - R* dimensionless bubble radius, Eq. (16) - R 0 initial (critical) bubble radius - r radial coordinate - s the Laplace transform parameter - T temperature - T i initial liquid temperature - T s saturation temperature - T v instantaneous bubble temperature - T 0 initial saturation temperature,T s (0) - T temperature difference,T i–T s (0) - t time - t* dimensionless time, Eq. (16) - y dimensionless distance from the bubble surface - Z constant of integration, Appendix A - a proportionality constant - temperature function, Eq. (8) - transformed temperature function - v vapour density - L liquid density - vi initial vapour density - relaxation time,a/c 2 - normalized temperature distribution, Eq. (15) 相似文献
167.
Andrew W. Smyth Sami F. Masri Elias B. Kosmatopoulos Anastassios G. Chassiakos Thomas K. Caughey 《International Journal of Non》2002,37(8):378-1451
Adaptive estimation procedures have gained significant attention by the research community to perform real-time identification of non-linear hysteretic structural systems under arbitrary dynamic excitations. Such techniques promise to provide real-time, robust tracking of system response as well as the ability to track time variation within the system being modeled. An overview of some of the authors’ previous work in this area is presented, along with a discussion of some of the emerging issues being tackled with regard to this class of problems. The trade-offs between parametric-based modeling and non-parametric modeling of non-linear hysteretic dynamic system behavior are discussed. Particular attention is given to (1) the effects of over- and under-parameterization on parameter convergence and system output tracking performance, (2) identifiability in multi-degree-of-freedom structural systems, (3) trade-offs in setting user-defined parameters for adaptive laws, and (4) the effects of noise on measurement integration. Both simulation and experimental results indicating the performance of the parametric and non-parametric methods are presented and their implications are discussed in the context of adaptive structures and structural health monitoring. 相似文献
168.
Gijs Schaftenaar Elias Vlieg Gert Vriend 《Journal of computer-aided molecular design》2017,31(9):789-800
Since the first distribution of Molden in 1995 and the publication of the first article about this software in 2000 work on Molden has continued relentlessly. A few of the many improved or fully novel features such as improved and broadened support for quantum chemistry calculations, preparation of ligands for use in drug design related softwares, and working with proteins for the purpose of ligand docking. 相似文献
169.
Alexey Khakalo Alexey Vishtal Elias Retulainen Ilari Filpponen Orlando J. Rojas 《Cellulose (London, England)》2017,24(1):191-205
The beneficial effect of materials with high aspect ratio as composite reinforcement has prompted continuous interest towards cellulosic fibers. Besides providing stiffness, fibers can potentially contribute to composite extensibility. While mechanical treatments are typically used to adjust the physical and surface properties of fibers, less is known about ensuing effects on their extensibility and that of associated networks. Fiber network dimensional extensibility of 16% was achieved by processing the precursor aqueous fiber dispersions following a simple mechanical treatment with a judicious combination of low (PFI refining) and high concentrations and temperatures (Wing defibrator). Consequently, deformation of fibers and increased inter-fiber bonding resulted in a three-fold increase in strength to rupture of the fiber network leading to the structures with unprecedented toughness. 相似文献
170.