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101.
A disk-shaped compact tension (DC(T)) test has been developed as a practical method for obtaining the fracture energy of asphalt
concrete. The main purpose of the development of this specimen geometry is the ability to test cylindrical cores obtained
from in-place asphalt concrete pavements or gyratory-compacted specimens fabricated during the mixture design process. A suitable
specimen geometry was developed using the ASTM E399 standard for compact tension testing of metals as a starting point. After
finalizing the specimen geometry, a typical asphalt concrete surface mixture was tested at various temperatures and loading
rates to evaluate the proposed DC(T) configuration. The variability of the fracture energy obtained from the DC(T) geometry
was found to be comparable with the variability associated with other fracture tests for asphalt concrete. The ability of
the test to detect changes in the fracture energy with the various testing conditions (temperature and loading rate) was the
benchmark for determining the potential of using the DC(T) geometry. The test has the capability to capture the transition
of asphalt concrete from a brittle material at low temperatures to a more ductile material at higher temperatures. Because
testing was conducted on ungrooved specimens, special care was taken to quantify deviations of the crack path from the pure
mode I crack path. An analysis of variance of test data revealed that the prototype DC(T) can detect statistical differences
in fracture energy resulting for tests conducted across a useful range of test temperatures and loading rates. This specific
analysis also indicated that fracture energy is not correlated to crack deviation angle. This paper also provides an overview
of ongoing work integrating experimental results and observations with numerical analysis by means of a cohesive zone model
tailored for asphalt concrete fracture behavior. 相似文献
102.
影响无网格方法求解精度的因素分析 总被引:10,自引:1,他引:10
基于移动最小二乘法的无网格方法的计算精度除受到节点的分布密度和基底函数的阶次影响外,还受到其它因素的影响,其中权函数的选取、权函数影响域的大小及位移边界条件的引入对计算精度影响较大。本文分析了几种常用权函数在数值计算时的特点,包括计算精度、收敛情况、计算效率等,同时分析了影响域大小及边界条件的引入对计算精度的影响。通过分析给出了确定权函数及其影响域大小的方法。当受约束的自由度较多时,通过配点法引入位移边界条件会引起计算结果的振荡,通过施加稳定项可以消除振荡现象,通过对带孔方板的受力分析证明了其可行性。应用以上结论对J23—10曲柄压力机机身进行了受力分析,应力集中部位的计算结果得到了较高的精度。 相似文献
103.
The paper is devoted to a rigorous construction of a parabolic system of partial differential equations which displays space–time
chaotic behavior in its global attractor. The construction starts from a periodic array of identical copies of a temporally
chaotic reaction-diffusion system (RDS) on a bounded domain with Dirichlet boundary conditions. We start with the case without
coupling where space–time chaos, defined via embedding of multi- dimensional Bernoulli schemes, is easily obtained. We introduce
small coupling by replacing the Dirichlet boundary conditions by strong absorption between the active islands. Using hyperbolicity
and delicate PDE estimates we prove persistence of the embedded Bernoulli scheme. Furthermore we smoothen the nonlinearity
and obtain a RDS which has polynomial interaction terms with space and time-periodic coefficients and which has a hyperbolic
invariant set on which the dynamics displays spatio-temporal chaos. Finally we show that such a system can be embedded in
a bigger system which is autonomous and homogeneous and still contains space–time chaos. Obviously, hyperbolicity is lost
in this step.
Research partially supported by the INTAS project Attractors for Equations of Mathematical Physics, by CRDF and by the Alexander von Humboldt–Stiftung. 相似文献
104.
Jung-Chan Chang 《Mathematical Methods in the Applied Sciences》2020,43(6):3586-3601
In this paper, by using some well-known inequalities and Schaefer fixed point theorem, we show existence results for impulsive Cauchy problems with nonlocal conditions. The compactness of solution sets can be shown in some certain conditions. Moreover, connectedness of solution sets to impulsive Cauchy problems is shown. 相似文献
105.
106.
Natasha Samko 《Mathematical Methods in the Applied Sciences》2020,43(16):9416-9434
We find conditions for the boundedness of integral operators commuting with dilations and rotations in a local generalized Morrey space. We also show that under the same conditions, these operators preserve the subspace of such Morrey space, known as vanishing Morrey space. We also give necessary conditions for the boundedness when the kernel is non-negative. In the case of classical Morrey spaces, the obtained sufficient and necessary conditions coincide with each other. In the one-dimensional case, we also obtain similar results for global Morrey spaces. In the case of radial kernels, we also obtain stronger estimates of via spherical means of . We demonstrate the efficiency of the obtained conditions for a variety of examples such as weighted Hardy operators, weighted Hilbert operator, their multidimensional versions, and others. 相似文献
107.
We put forth a dynamic computing framework for scale‐selective adaptation of weighted essential nonoscillatory (WENO) schemes for the simulation of hyperbolic conservation laws exhibiting strong discontinuities. A multilevel wavelet‐based multiresolution procedure, embedded in a conservative finite volume formulation, is used for a twofold purpose. (i) a dynamic grid adaptation of the solution field for redistributing grid points optimally (in some sense) according to the underlying flow structures, and (ii) a dynamic minimization of the in built artificial dissipation of WENO schemes. Taking advantage of the structure detection properties of this multiresolution algorithm, the nonlinear weights of the conventional WENO implementation are selectively modified to ensure lower dissipation in smoother areas. This modification is implemented through a linear transition from the fifth‐order upwind stencil at the coarsest regions of the adaptive grid to a fully nonlinear fifth‐order WENO scheme at areas of high irregularity. Therefore, our computing algorithm consists of a dynamic grid adaptation strategy, a scale‐selective state reconstruction, a conservative flux calculation, and a total variation diminishing Runge‐Kutta scheme for time advancement. Results are presented for canonical examples drawn from the inviscid Burgers, shallow water, Euler, and magnetohydrodynamic equations. Our findings represent a novel direction for providing a scale‐selective dissipation process without a compromise on shock capturing behavior for conservation laws, which would be a strong contender for dynamic implicit large eddy simulation approaches. 相似文献
108.
We describe matrices with extremal generalized centralizers over algebraically closed fields. 相似文献
109.
D. Calamas 《实验传热》2015,28(3):205-221
System performance of a solid single-fluid compact heat exchanger with tree-like flow passages has been experimentally examined. The results, presented in the form of commonly defined dimensionless parameters, demonstrate that system performance can be characterized in a mode similar to traditional compact heat exchanger designs. Pressure forces were found to dominate inertia forces at low Reynolds numbers. Correlations of the Euler number, Nusselt number, Colburn factor, and friction factor as a function of Reynolds number were utilized to compare system performance to traditional two-fluid compact heat exchangers. 相似文献
110.
A high‐order compact finite‐difference lattice Boltzmann method for simulation of steady and unsteady incompressible flows 下载免费PDF全文
A high‐order compact finite‐difference lattice Boltzmann method (CFDLBM) is proposed and applied to accurately compute steady and unsteady incompressible flows. Herein, the spatial derivatives in the lattice Boltzmann equation are discretized by using the fourth‐order compact FD scheme, and the temporal term is discretized with the fourth‐order Runge–Kutta scheme to provide an accurate and efficient incompressible flow solver. A high‐order spectral‐type low‐pass compact filter is used to stabilize the numerical solution. An iterative initialization procedure is presented and applied to generate consistent initial conditions for the simulation of unsteady flows. A sensitivity study is also conducted to evaluate the effects of grid size, filtering, and procedure of boundary conditions implementation on accuracy and convergence rate of the solution. The accuracy and efficiency of the proposed solution procedure based on the CFDLBM method are also examined by comparison with the classical LBM for different flow conditions. Two test cases considered herein for validating the results of the incompressible steady flows are a two‐dimensional (2‐D) backward‐facing step and a 2‐D cavity at different Reynolds numbers. Results of these steady solutions computed by the CFDLBM are thoroughly compared with those of a compact FD Navier–Stokes flow solver. Three other test cases, namely, a 2‐D Couette flow, the Taylor's vortex problem, and the doubly periodic shear layers, are simulated to investigate the accuracy of the proposed scheme in solving unsteady incompressible flows. Results obtained for these test cases are in good agreement with the analytical solutions and also with the available numerical and experimental results. The study shows that the present solution methodology is robust, efficient, and accurate for solving steady and unsteady incompressible flow problems even at high Reynolds numbers. Copyright © 2014 John Wiley & Sons, Ltd. 相似文献