Results 11 to 20 of about 12,109 (301)
A Generalized Inexact Newton Method for Inverse Eigenvalue Problems [PDF]
Abstract and Applied Analysis, 2014 We propose a generalized inexact Newton method for solving the inverse eigenvalue problems, which includes the generalized Newton method as a special case.
Weiping Shen
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Two-step inexact Newton-like method for solving generalized inverse eigenvalue problems
Results in Applied MathematicsIn this paper, based on two-step Newton iterative procedure, we propose a two-step inexact Newton-like method for generalized inverse eigenvalue problems. Under some mild assumptions, our results show that the two-step inexact Newton-like method is super
Liuqing Hua, Wei Ma
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A modified Newton-secant method for solving nonsmooth generalized equations
Mathematical Modelling and AnalysisIn this paper, we study the solvability of nonsmooth generalized equations in Banach spaces using a modified Newton-secant method, by assuming a Hölder condition.
Vitaliano de Sousa Amaral +3 more
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A smoothing Gauss–Newton method for the generalized HLCP
Journal of Computational and Applied Mathematics, 2001 The authors present a smoothing Gauss-Newton method for solving the generalized horizontal linear complementarity problem (HLCP) and prove that the method is both globally and locally convergent under reasonable assumptions. As a consequence, a sufficient condition for the existence and boundedness of the solutions to the problem is obtained.
Xiu, Naihua, Zhang, Jianzhong
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Quasi-Newton methods for generalized equations
, 1979 Newton's method is a well known and often applied technique for computing a zero of a nonlinear function. Situations arise in which it is undesirable to evaluate, at each iteration, the derivative appearing in the Newton iteration formula. In these cases, a technique of much modern interest is the quasi-Newton method, in which an approximation to the ...
Josephy, Norman
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A Generalized Newton Method for Subgradient Systems
Mathematics of Operations Research, 2023 This paper proposes and develops a new Newton-type algorithm to solve subdifferential inclusions defined by subgradients of extended real-valued prox-regular functions. The proposed algorithm is formulated in terms of the second order subdifferential of such functions that enjoy extensive calculus rules and can be efficiently computed for broad classes
Pham Duy Khanh +2 more
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Hybrid Newton-type method for a class of semismooth equations [PDF]
, 2002 In this paper, we present a hybrid method for the solution of a class of composite semismooth equations encountered frequently in applications. The method is obtained by combining a generalized finite-difference Newton method to an inexpensive direct ...
Pieraccini, Sandra
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A smoothing Newton method based on the generalized Fischer-Burmeister function for MCPs [PDF]
, 2011 [[abstract]]We present a smooth approximation for the generalized Fischer-Burmeister function where the 2-norm in the FB function is relaxed to a general p-norm (p > 1), and establish some favorable properties for it, for example, the Jacobian ...
Tzu-Ching Lin, 林子靖
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Non-relativistic three-dimensional supergravity theories and semigroup expansion method
Journal of High Energy Physics, 2021 In this work we present an alternative method to construct diverse non-relativistic Chern-Simons supergravity theories in three spacetime dimensions. To this end, we apply the Lie algebra expansion method based on semigroups to a supersymmetric extension
Patrick Concha +3 more
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Gauss Quadrature Method for System of Absolute Value Equations
Mathematics, 2023 In this paper, an iterative method was considered for solving the absolute value equation (AVE). We suggest a two-step method in which the well-known Gauss quadrature rule is the corrector step and the generalized Newton method is taken as the predictor ...
Lei Shi +3 more
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