In this paper, we present a new approach for solving absolute value equation (AVE) whichuse Levenberg-Marquardt method with conjugate subgradient structure. In conjugate subgradientmethods the new direction obtain by combining steepest descent direction and the previous di-rection which may not lead to good numerical results. Therefore, we replace the steepest descentdir...

We propose a new kind of stochastic absolute value equations involving values variables. By utilizing an equivalence relation to bilinear program, we investigate the expected formulation for proposed equations. also consider residual minimization Under mild assumptions, give existence conditions solution The can be gotten by solving discrete problem. And smoothing gradient method solve Finally,...

In this paper, we consider a new system of absolute value variational inclusions. Some interesting and extensively problems such as equations, difference monotone operators, complementarity problem hemivariational inequalities special case. It is shown that inclusions are equivalent to the fixed point problems. This alternative formulation used study existence solution New iterative methods sug...

from the mathematical point of view, the fao penman-monteith equation shows a homographic function related to the wind speed. the homographic function has horizontal and vertical asymptotes. in this issue horizontal asymptote is applicable; because the vertical asymptote occurs for negative values of wind speed but the negative sign indicates the direction of the wind speed and only the absolut...

We investigate existence and nonexistence of solutions for NP-hard equations involving absolute values of variables: Ax − |x| = b, where A is an arbitrary n × n real matrix. By utilizing an equivalence relation to the linear complementarity problem (LCP) we give existence results for this class of absolute value equations (AVEs) as well as a method of solution for special cases. We also give no...