this study proposes a new linear approximation for solving the dynamic response equations of a rocking rigid block. linearization assumptions which have already been used by hounser and other researchers cannot be valid for all rocking blocks with various slenderness ratios and dimensions; hence, developing new methods which can result in better approximation of governing equations while keepin...

this study proposes a new linear approximation for solving the dynamic response equations of a rocking rigid block. linearization assumptions which have already been used by hounser and other researchers cannot be valid for all rocking blocks with various slenderness ratios and dimensions; hence, developing new methods which can result in better approximation of governing equations while keepin...

in this paper, we propose the chebyshev wavelet approximation for the numerical solution of a class of integro-differential equation which describes the charged particle motion for certain configurations of oscillating magnetic fields. we show that the chebyshev approximation transform an integral equation to an explicit system of linear algebraic equations. illustrative examples are included t...

چکیده در این مطالعه، تقاضای گروه های اصلی خوراکی در مناطق شهری ایران برای دوره زمانی1361 تا 1386 بررسی شده است. بدین منظور از سیستم تقاضای تقریباً ایده آل خطی (la/aids)، شاخص تقریب خطی لاسپیرس و روش رگرسیون های به ظاهر نامرتبط (sur) استفاده شد. نتایج به دست آمده نشان داد که متغیر متوسط جمعیت خانوار در بیشتر معادلات تأثیر معناداری بر تقاضای خانوار داشته است. قیود همگنی و تقارن نیز مورد آزمون قرار...

abstract it is the purpose of this article to introduce a linear approximation technique for solving a fractional chance constrained programming (cc) problem. for this purpose, a fuzzy goal programming model of the equivalent deterministic form of the fractional chance constrained programming is provided and then the process of defuzzification and linearization of the problem is started. a samp...

in this paper, we consider non-linear ginsburg-pitaevski-gross equation with the rosen-morse and modifiedwoods-saxon potentials which is corresponding to the quantum vortices and has important applications in turbulence theory. we use the runge- kutta-fehlberg approximation method to solve the resulting non-linear equation.