Results 21 to 30 of about 11,071,854 (200)
A method of rotations for Lévy multipliers [PDF]
Mathematische Zeitschrift, 2017 We use a method of rotations to study the $L^p$ boundedness ...
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Controllability, not chaos, key criterion for ocean state estimation [PDF]
Nonlinear Processes in Geophysics, 2017 The Lagrange multiplier method for combining observations and models (i.e., the adjoint method or 4D-VAR) has been avoided or approximated when the numerical model is highly nonlinear or chaotic.
G. Gebbie +3 more
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Demand-Side Energy Management Based on Nonconvex Optimization in Smart Grid
Energies, 2017 Demand-side energy management is used for regulating the consumers’ energy usage in smart grid. With the guidance of the grid’s price policy, the consumers can change their energy consumption in response. The objective of this study is jointly optimizing
Kai Ma +4 more
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EnergiesWe discuss several algorithms for solving a network optimization problem of simultaneous routing and bandwidth allocation in green networks in a decomposed way, based on the augmented Lagrangian. The problem is difficult due to the nonconvexity caused by
Anthony Chukwuemeka Nwachukwu +1 more
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Dual segmentation approximate multiplier
Electronics Letters, 2021 This letter proposes a new design for a dual segmentation approximate multiplier. The proposed approximate multiplier uses the static segment method (SSM) to select an initial multiplication segment.
Ling Li +2 more
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A Low-Power and High-Accuracy Approximate Multiplier With Reconfigurable Truncation
IEEE Access, 2022 Multipliers are among the most critical arithmetic functional units in many applications, and those applications commonly require many multiplications which result in significant power consumption. For applications that have error tolerance, employing an
Fang-Yi Gu, Ing-Chao Lin, Jia-Wei Lin
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Lagrange Multiplier Method for Convex Programs [PDF]
Proceedings of the National Academy of Sciences, 1975 The problem of minimizing a convex function that is subject to the constraint that a number of other convex functions be nonpositive can be treated by the Lagrange multiplier method. Such a treatment was revived by Kuhn and Tucker and further studied by many other scientists. These studies led to an associated maximizing problem on
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Open MathematicsIn this study, we consider a viscoelastic Shear beam model with no rotary inertia. Specifically, we study ρ1φtt−κ(φx+ψ)x+(g∗φxx)(t)=0,−bψxx+κ(φx+ψ)=0,\begin{array}{rcl}{\rho }_{1}{\varphi }_{tt}-\kappa {\left({\varphi }_{x}+\psi )}_{x}+\left(g\ast ...
Al-Mahdi Adel M.
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Modeling and verification of finite field multiplier using formal method
Dianzi Jishu Yingyong, 2018 This paper focused on the correctness of finite field multiplier, and described the detailed process of formal modeling and verification of finite field multiplier in higher-order logic theorem prover HOL4.
Zhang Jie, Wang Shaochao, Guan Yong
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The Lagrange Multiplier Method for Dirichlet's Problem [PDF]
Mathematics of Computation, 1981 The Lagrange multiplier method of Babuška for the approximate solution of Dirichlet’s problem for second order elliptic equations is reformulated. Based on this formulation, new estimates for the error in the solution and the boundary flux are given. Efficient methods for the solution of the approximate problem are discussed.
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