﻿<?xml version="1.0" encoding="utf-8"?><rss version="2.0"><channel><title>Mathematical Problems in Engineering</title><link>http://www.hindawi.com</link><description>The latest articles from Hindawi Publishing Corporation</description><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright><item><title>Intelligent Control of the Complex Technology Process Based on Adaptive Pattern Clustering and Feature Map</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/783278</link><description>A kind of fuzzy neural networks (FNNs) based on adaptive pattern clustering and feature map (APCFM) is proposed to improve the property of the large delay and time varying of the sintering process. By using the density clustering and learning vector quantization (LVQ), the sintering process is divided automatically into subclasses which have similar clustering center and labeled fitting number. Then these labeled subclass samples are 
                  taken into fuzzy neural network (FNN) to be trained; this network is used 
                  to solve the prediction problem of the burning through point (BTP). Using the 707 groups of actual training process data and the FNN to train APCFM algorithm, experiments prove that the system 
                  has stronger robustness and wide generality in clustering analysis and feature extraction.</description><Author>Wushan Cheng</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>On the Discrete Harmonic Wavelet Transform</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/687318</link><description>The discrete harmonic wavelet transform has been reviewed
and applied towards given functions. The absolute error of reconstruction
of the functions has been computed.</description><Author>Carlo Cattani and Aleksey Kudreyko</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Shannon Wavelets Theory</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/164808</link><description>Shannon wavelets are studied together with their differential properties (known as connection
coefficients). It is shown that the Shannon sampling theorem can be considered in a more general
approach suitable for analyzing functions ranging in multifrequency bands. This generalization
coincides with the Shannon wavelet reconstruction of L2(&amp;#x211D;) functions. The differential properties
of Shannon wavelets are also studied through the connection coefficients. It is shown that Shannon
wavelets are C&amp;#x221E;-functions and their any order derivatives can be analytically defined by some kind of
a finite hypergeometric series. These coefficients make it possible to define the wavelet reconstruction
of the derivatives of the C&amp;#x2113;-functions.</description><Author>Carlo Cattani</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Tool Wear Detection Based on Duffing-Holmes Oscillator</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/510406</link><description>The cutting sound in the audible range includes plenty of tool wear information. The 
                  sound is sampled by the acoustic emission (AE) sensor as a short-time sequence, then worn wear
                   can be detected by the Duffing-Holmes oscillator. A novel engineering method is proposed for 
                   determining the chaotic threshold of the Duffing-Holmes oscillator. First, a rough threshold value 
                   is calculated by local Lyapunov exponents with a step size 0.1. Second, the exact threshold value
                    is calculated by the Duffing-Holmes system in terms of the law of the golden section. The advantage 
                    of the method is low computation cost. The feasibility for tool condition detection is demonstrated
                     by the 27 kinds of cutting conditions with sharp tool and worn tool in turning experiments. The 54 
                     group data sampled as noisy are embedded into the Duffing-Holmes oscillator, 
                     respectively. Finally, one chaotic threshold is determined conveniently which can distinguish
                      between worn tool or sharp tool.</description><Author>Wanqing Song, Shen Deng, Jianguo Yang, and Qiang Cheng</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Explicit Solution of the Inverse Eigenvalue  Problem of Real Symmetric
                         Matrices and Its   Application to Electrical Network Synthesis</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/513582</link><description>A novel procedure for explicit construction of the entries of real symmetric matrices with assigned spectrum 
and the entries of the corresponding orthogonal modal matrices is presented. The inverse 
eigenvalue problem of symmetric matrices with some specific sign patterns (including hyperdominant one) is 
explicitly solved too. It has been shown to arise thereof a possibility of straightforward solving the inverse 
eigenvalue problem of symmetric hyperdominant matrices with assigned nonnegative spectrum. The results
 obtained are applied thereafter in synthesis of driving-point immittance functions of 
 transformerless, common-ground, two-element-kind RLC networks and in generation of their 
 equivalent realizations.</description><Author>D. B. Kandi&amp;#263; and B. D. Reljin</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Stabilization of Linear Sampled-Data Systems by  a Time-Delay Feedback Control</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/270518</link><description>We consider one-dimensional, time-invariant sampled-data linear
systems with constant feedback gain, an arbitrary fixed time delay, which
is a multiple of the sampling period and a zero-order hold for reconstructing
the sampled signal of the system in the feedback control. We obtain
sufficient conditions on the coefficients of the characteristic polynomial associated
with the system. We get these conditions by finding both lower
and upper bounds on the coefficients. These conditions let us give both an
estimation of the maximum value of the sampling period and an interval
on the controller gain that guarantees the stabilization of the system.</description><Author>F. Ricardo Garc&amp;#237;a, Baltazar Aguirre, and Rodolfo Su&amp;#225;rez</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Transient Heat Diffusion with Temperature-Dependent Conductivity 
                        and Time-Dependent Heat Transfer Coefficient</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/347568</link><description>Lie point symmetry analysis is performed for an unsteady nonlinear heat
diffusion problem modeling thermal energy storage in a medium with a
temperature-dependent power law thermal conductivity and subjected to a
convective heat transfer to the surrounding environment at the boundary
through a variable heat transfer coefficient. Large symmetry groups are admitted
even for special choices of the constants appearing in the governing
equation. We construct one-dimensional optimal systems for the admitted
Lie algebras. Following symmetry reductions, we construct invariant solutions.</description><Author>Raseelo J. Moitsheki</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Weak Solutions in Elasticity of Dipolar Porous Materials</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/158908</link><description>The main aim of our study is to use some general results from the general theory
of elliptic equations in order to obtain some qualitative results in a concrete
and very applicative situation. In fact, we will prove the existence and uniqueness
of the generalized solutions for the boundary value problems in elasticity of initially
stressed bodies with voids (porous materials).</description><Author>Marin Marin</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Guaranteed Performance Robust Kalman Filter  for Continuous-Time
                         Markovian Jump Nonlinear System with Uncertain Noise</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/583947</link><description>Robust Kalman filtering design for continuous-time Markovian jump nonlinear systems 
                  with uncertain
noise was investigated. Because of complexity of Markovian jump systems, the statistical characteristics of 
system noise and observation noise are time-varying or unmeasurable instead of being stationary. In view of
 robust estimation, maximum admissible upper bound of the uncertainty to noise covariance matrix was given
  based on system state estimation performance. As long as the noise uncertainty is limited within this bound via 
  noise control, the Kalman filter has robustness against noise uncertainty, and stability of dynamic systems can
   be
ensured. It is proved by game theory that this design is a robust mini-max filter. A numerical example shows 
the validity of this design.</description><Author>Jin Zhu, Junhong Park, Kwan-Soo Lee, and Maksym Spiryagin</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>An Anisotropic Constitutive Equation for the Stress Tensor of Blood Based 
                        on Mixture Theory</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/579172</link><description>Based on ideas proposed by Massoudi and Rajagopal (M-R), we develop a model for blood 
                  using the theory of interacting continua, that is, the mixture theory. We first provide a brief review
                   of mixture theory, and then discuss certain issues in constitutive modeling of a two-component 
                   mixture. In the present formulation, we ignore the biochemistry of blood and assume that blood is 
                   composed of red blood cells (RBCs) suspended in plasma, where the plasma behaves as a linearly
                    viscous fluid and the RBCs are modeled as an anisotropic nonlinear density-gradient-type fluid. We
                     obtain a constitutive relation for blood, based on the simplified constitutive relations derived for 
                     plasma and RBCs. A simple shear flow is discussed, and an exact solution is obtained for a very
                      special case; for more general cases, it is necessary to solve the nonlinear coupled equations 
                      numerically.</description><Author>Mehrdad Massoudi and James F. Antaki</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Model Validation Using Coordinate Distance with Performance Sensitivity</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/298146</link><description>This paper presents an innovative approach to model validation for a structure with significant parameter variations. Model uncertainty of the structural dynamics is quantified with the use of a singular value decomposition technique to extract the principal components of parameter change, and an interval model is generated to represent the system with parameter uncertainty. The coordinate vector, corresponding to the identified principal directions, of the validation system is computed. The coordinate distance between the validation system and the identified interval model is used as a metric for model validation. A beam structure with an attached subsystem, which has significant parameter uncertainty, is used to demonstrate the proposed approach.</description><Author>Jiann-Shiun Lew</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>A Simple Cocyclic Jacket Matrices</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/132674</link><description>We present a new class of cocyclic Jacket matrices over complex number field with
                   any size. We also construct cocyclic Jacket matrices over the finite field. Such kind of matrices has 
                   close relation with unitary matrices which are a first hand tool in solving many problems in 
                   mathematical and theoretical physics. Based on the analysis of the relation between cocyclic 
                   Jacket matrices and unitary matrices, the common method for factorizing these two kinds of 
                   matrices is presented.</description><Author>Moon Ho Lee, Gui-Liang Feng, and Zhu Chen</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Comparative Vibration Analysis of  a Parametrically 
                        Nonlinear Excited Oscillator  Using HPM and 
                        Numerical Method</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/956170</link><description>The objective of this paper is to present an analytical investigation to analyze the
                   vibration of parametrically excited oscillator with strong cubic negative nonlinearity based on
                    Mathieu-Duffing equation. The analytic investigation was conducted by using He&amp;#39;s 
                    homotopy-perturbation method (HPM). In order to obtain the analytical solution of Mathieu-Duffing 
                    equation, homotopy-perturbation method has been utilized. The Runge-Kutta&amp;#39;s (RK) algorithm 
                    was used to solve the governing equation via numerical solution. Finally, to demonstrate the validity 
                    of the proposed method, the response of the oscillator, which was obtained from approximate
                     solution, has been shown graphically and compared with that of numerical solution. Afterward, the
                      effects of variation of the parameters on the accuracy of the homotopy-perturbation method were 
                      studied.</description><Author>I. Khatami, M. H. Pashai, and N. Tolou</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Bounding the Output Error in a Buck Power Converter Using Perturbation Theory</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/732039</link><description>We show the main results obtained
when applying the average theory to Zero Average Dynamic
control technique in a buck power converter with pulse-width
modulation (PWM). In particular, we have obtained the bound
values for output error and sliding surface. The PWM with
centered and lateral pulse configurations were analyzed. The
analytical results have confirmed the numerical and experimental
results already obtained in previous publications. Moreover,
through an important lemma, we have generalized the theory
for any stable second-order system with relative degree 2,
using properties related to transformations and stability of linear
systems.</description><Author>Fabiola Angulo, Enric Fossas, Tere M. Seara, and Gerard Olivar</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Solving Ratio-Dependent Predator-Prey System with Constant Effort Harvesting 
                        Using Homotopy Perturbation Method</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/945420</link><description>Due to wide range of interest in use of bioeconomic models to gain insight into the 
                  scientific management of renewable resources like fisheries and forestry, homotopy perturbation 
                  method is employed to approximate the solution of the ratio-dependent predator-prey system with
                   constant effort prey harvesting. The results are compared with the results obtained by Adomian 
                   decomposition method. The results show that, in new model, there are less computations needed
                    in comparison to Adomian decomposition method.</description><Author>Abdoul R. Ghotbi, A. Barari, and D. D. Ganji</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Direct Neighborhood Discriminant Analysis for Face Recognition</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/825215</link><description>Face recognition is a challenging problem in computer vision and pattern 
                  recognition. Recently, many local geometrical structure-based techiniques are presented to obtain
                   the low-dimensional representation of face images with enhanced discriminatory power. However, 
                   these methods suffer from the small simple size (SSS) problem or the high computation complexity 
                   of high-dimensional data. To overcome these problems, we propose a novel local manifold structure 
                   learning method for face recognition, named direct neighborhood discriminant analysis (DNDA), 
                   which separates the nearby samples of interclass and preserves the local within-class geometry in 
                   two steps, respectively. In addition, the PCA preprocessing to reduce dimension to a large extent is
                    not needed in DNDA avoiding loss of discriminative information. Experiments conducted on ORL, 
                    Yale, and UMIST face databases show the effectiveness of the proposed method.</description><Author>Miao Cheng, Bin Fang, Yuan Yan Tang, and Jing Wen</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Detection of Short-Step Pulses Using Practical Test-Functions and Resonance 
                        Aspects</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/543457</link><description>An important aspect in modeling dynamic phenomena consists in measuring
with higher accuracy some physical quantities corresponding to the
dynamic system. Yet for measurements performed on limited time interval 
at high working frequency, certain intelligent methods should be added. The
high working frequency requires that the measurement and data processing
time interval should be greater than the time interval when the step input is
received, so as to allow an accurate measurement. This paper will show that
an intelligent processing method based on oscillating second-order systems
working on limited time interval can differentiate between large step inputs
(which are active on the whole limited time interval) and short step inputs
(which are active on a time interval shorter than the limited working period).
Some resonance aspects (appearing when the input frequency is close 
to the working frequency of the oscillating second-order system) will be also
presented.</description><Author>Alexandru Toma and Cristian Morarescu</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Detection of Variations of Local Irregularity of Traffic under DDOS Flood Attack</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/475878</link><description>The aim of distributed denial-of-service (DDOS) flood attacks is to overwhelm the attacked site or 
			to make its service performance deterioration considerably by sending flood packets to the target from
			 the machines distributed all over the world. This is a kind of local behavior of traffic at the protected site 
			 because the attacked site can be recovered to its normal service state sooner or later even though it is in
			  reality overwhelmed during attack. From a view of mathematics, it can be taken as a kind of short-range 
			  phenomenon in computer networks. In this paper, we use the Hurst parameter (H) to
			   measure the local irregularity or self-similarity of traffic under DDOS flood attack provided that fractional
			    Gaussian noise (fGn) is used as the traffic model. As flood attack packets of DDOS make the
			     H value of arrival traffic vary significantly away from that of traffic normally arriving at the 
			     protected site, we discuss a method to statistically detect signs of DDOS flood attacks with 
			     predetermined detection probability and false alarm probability.</description><Author>Ming Li and Wei Zhao</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Incremental Nonnegative Matrix Factorization  for Face Recognition</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/410674</link><description>Nonnegative matrix factorization (NMF) is a promising approach for local feature
                   extraction in face recognition tasks. However, there are two major drawbacks in almost all existing 
                   NMF-based methods. One shortcoming is that the computational cost is expensive for large matrix 
                   decomposition. The other is that it must conduct repetitive learning, when the training samples or 
                   classes are updated. To overcome these two limitations, this paper proposes a novel incremental 
                   nonnegative matrix factorization (INMF) for face representation and recognition. The proposed INMF 
                   approach is based on a novel constraint criterion and our previous block strategy. It thus has some
                    good properties, such as low computational complexity, sparse coefficient matrix. Also, the 
                    coefficient column vectors between different classes are orthogonal. In particular, it can be applied 
                    to incremental learning. Two face databases, namely FERET and CMU PIE face databases, are
                     selected for evaluation. Compared with PCA and some state-of-the-art NMF-based methods, our
                      INMF approach gives the best performance.</description><Author>Wen-Sheng Chen, Binbin Pan, Bin Fang, Ming Li, and Jianliang Tang</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Relativistic Short Range Phenomena and Space-Time Aspects of Pulse 
                        Measurements</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/410156</link><description>Particle physics is increasingly being linked to engineering applications via electron 
                  microscopy, nuclear instrumentation, and numerous other applications. It is well known that
                   relativistic particle equations notoriously fail over very short space-time intervals. This paper
                    introduces new versions of Dirac&amp;#39;s equation and of the Klein-Gordon equation that are suitable for
short-range phenomena. Another objective of the paper is to demonstrate
that pulse measurement methods that are based on the wave nature of matter
do not necessarily correlate with physical definitions that are based on
the corpuscular nature of particles.</description><Author>Ezzat G. Bakhoum and Cristian Toma</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Vanishing Waves on Closed Intervals and Propagating Short-Range Phenomena</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/359481</link><description>This study presents mathematical aspects of wave equation 
considered on closed space intervals. It is shown that a solution of this
equation can be represented by a certain superposition of traveling waves
with null values for the amplitude and for the time derivatives of the resulting
wave in the endpoints of this interval. Supplementary aspects
connected with the possible existence of initial conditions for a secondorder
differential system describing the amplitude of these localized oscillations
are also studied, and requirements necessary for establishing
a certain propagation direction for the wave (rejecting the possibility of
reverse radiation) are also presented. Then it is shown that these aspects
can be extended to a set of adjacent closed space intervals, by considering
that a certain traveling wave propagating from an endpoint to the
other can be defined on each space interval and a specific mathematical
law (which can be approximated by a differential equation) describes the
amplitude of these localized traveling waves as related to the space coordinates
corresponding to the middle point of the interval. Using specific
differential equations, it is shown that the existence of such propagating
law for the amplitude of localized oscillations can generate periodical
patterns and can explain fracture phenomena inside materials as well.</description><Author>Ghiocel Toma and Flavia Doboga</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>On the Plane Geometry with Generalized Absolute Value Metric</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/673275</link><description>Metric spaces are among the most important widely studied topics 
in mathematics. In recent years, Mathematicians began to investigate using other metrics 
different from Euclidean metric. These metrics also find their place computer age in addition to their 
importance in geometry. In this paper, we consider the plane geometry with the generalized absolute
 value metric and define trigonometric functions and norm and then give a plane tiling  example for engineers 
 underlying Schwarz&amp;#39;s inequality in this plane.</description><Author>A. Bayar, S. Ekmek&amp;#231;i, and Z. Ak&amp;#231;a</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>On the Existence of Bright Solitons in Cubic-Quintic Nonlinear Schr&amp;#246;dinger 
                        Equation with Inhomogeneous Nonlinearity</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/935390</link><description>We give a proof of the existence of stationary bright soliton solutions of the 
cubic-quintic nonlinear Schr&amp;#246;dinger equation with inhomogeneous nonlinearity. By
using bifurcation theory, we prove that the norm of the positive solution goes to
zero as the parameter &amp;#x03BB;, called chemical potential 
in the Bose-Einstein
condensates&amp;#39; literature, tends to zero. Moreover, we solve the time-dependent cubic-quintic
nonlinear Schr&amp;#246;dinger equation with inhomogeneous nonlinearities by using
a numerical method.</description><Author>Juan Belmonte-Beitia</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Solution of Singular and Nonsingular Initial and Boundary Value Problems
                         by Modified Variational Iteration Method</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/917407</link><description>We apply the modified variational iteration method (MVIM) for solving the singular 
                  and nonsingular initial and boundary value problems in this paper. The proposed modification
                   is made by introducing Adomian&amp;#39;s polynomials in the correct functional. The suggested
                    algorithm is quite efficient and is practically well suited for use in such problems. The proposed
                     iterative scheme finds the solution without any discretization, linearization, perturbation, or
                      restrictive assumptions. Several examples are given to verify the efficiency and reliability of 
                      the suggested algorithm.</description><Author>Muhammad Aslam Noor and Syed Tauseef Mohyud-Din</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Effects of Variations in Nonlinear Damping Coefficients on the Parametric 
                        Vibration of a Cantilever Beam with a Lumped Mass</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/185351</link><description>Uncertainties in damping estimates can significantly affect the dynamic response
of a given flexible structure. A common practice in linear structural
dynamics is to consider a linear viscous damping model as the major energy
dissipation mechanism. However, it is well known that different forms of
energy dissipation can affect the structure&amp;#39;s dynamic response. The major
goal of this paper is to address the effects of the turbulent frictional damping
force, also known as drag force on the dynamic behavior of a typical flexible
structure composed of a slender cantilever beam carrying a lumped-mass
on the tip. First, the system&amp;#39;s analytical equation is obtained and solved by
employing a perturbation technique. The solution process considers variations
of the drag force coefficient and its effects on the system&amp;#39;s response.
Then, experimental results are presented to demonstrate the effects of the
nonlinear quadratic damping due to the turbulent frictional force on the system&amp;#39;s
dynamic response. In particular, the effects of the quadratic damping
on the frequency-response and amplitude-response curves are investigated.
Numerically simulated as well as experimental results indicate that variations
on the drag force coefficient significantly alter the dynamics of the
structure under investigation.</description><Author>Demian G. Silva and Paulo S. Varoto</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Comparative Analysis of Power-Law Fin-Type Problems Using Variational Iteration
                         Method  and Finite Element Method</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/635231</link><description>Variational iteration method is applied to examine the temperature
distribution within a single fin with a one-dimensional steady-state nonlinear heat conduction
equation. Variation of temperature due to different levels of nonlinearities is analyzed. The
results obtained by means of variational iteration method are compared with the results obtained
from finite element method. A fourth iteration variational iteration solution is used in all cases
considered. An error analysis is also conducted to evaluate the performance of proposed solution
technique. The results have shown that variational iteration method is a powerful solution
technique in the analysis of power-law fin-type problems.</description><Author>Mehmet Tar&amp;#305;k Atay and Safa Bozkurt Co&amp;#351;kun</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Identification of Stochastic Loads Applied to 
                          a  Nonlinear Dynamical 
                            System Using an  Uncertain Computational Model</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/181548</link><description>This paper deals with the identification of stochastic loads applied to a nonlinear dynamical system for which a few experimental
responses are available using an uncertain computational model.
Uncertainties are induced by the use of a simplified computational
model to predict the responses of the real system. A nonparametric
probabilistic approach of both parameter uncertainties and model uncertainties
 is  implemented in the simplified computational model in
order to take into account uncertainties. The level of uncertainties is identified using the maximum likelihood method. The identified
stochastic simplified computational model which is obtained is then
used to perform the identification of the stochastic loads applied to
the real nonlinear dynamical system. A numerical validation of the
complete methodology is presented.</description><Author>C. Soize and A. Batou</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Performance of Composite Implicit Time Integration Scheme for Nonlinear Dynamic Analysis</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/815029</link><description>This paper presents a simple implicit time integration scheme for transient response solution of structures under large deformations and long-time durations. The authors focus on a practical method using implicit time integration scheme applied to structural dynamic analyses in which the widely used Newmark time integration procedure is unstable, and not energy-momentum conserving. In this integration scheme, the time step is divided in two substeps. For too large time steps, the method is stable but shows excessive numerical dissipation. The influence of different substep sizes on the numerical dissipation of the method is studied throughout three practical examples. The method shows good performance and may be considered good for nonlinear transient response of structures.</description><Author>William Taylor Matias Silva and Luciano Mendes Bezerra</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>An Approximate Solution for Boundary Value Problems in Structural 
                        Engineering and Fluid Mechanics</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/394103</link><description>Variational iteration method (VIM) is applied to solve linear and nonlinear boundary value problems with particular significance in structural engineering and fluid mechanics. These problems are used as mathematical models in viscoelastic and inelastic flows, deformation of beams, and plate deflection theory. Comparison is made between the exact solutions and the results of the variational iteration method (VIM). The results reveal that this method is very effective and simple, and that it yields the exact solutions. It was shown that this method can be used effectively for solving linear and nonlinear boundary value problems.</description><Author>A. Barari, M. Omidvar, D. D. Ganji, and Abbas Tahmasebi Poor</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item><item><title>Border Figure Detection Using a Phase Oscillator Network with Dynamical Coupling</title><link>http://www.hindawi.com/GetArticle.aspx?doi=10.1155/2008/127827</link><description>Oscillator networks have been developed in order to perform specific tasks
related to image processing. Here we analytically investigate the existence of synchronism in a pair of phase oscillators that are short-range dynamically coupled. Then, we use these analytical results to design a network able of detecting border
of black-and-white figures. Each unit composing this network is a pair of such
phase oscillators and is assigned to a pixel in the image. The couplings among
the units forming the network are also dynamical. Border detection emerges from
the network activity.</description><Author>L. H. A. Monteiro, I. Gonzalez, and J. R. C. Piqueira</Author><copyright>&amp;#169; 2008, Hindawi Publishing Corporation. All rights reserved.</copyright></item></channel></rss>