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Maximum Entropy on the Complex Probability Framework. [PDF]
Tapiador FJ.
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Mars' enigmatic interior -recent findings from InSight and open questions. [PDF]
Fernando B, Charalambous C, Economon S.
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Enhanced electrical conductivity at Fe<sub>3</sub>O<sub>4</sub> grain boundaries. [PDF]
Yao T +8 more
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2017
One of the most powerful methods for solving nonlinear optimization problems known as interior point methods is to be presented in this chapter. They are related to barrier functions. The terms “interior point methods” and “barrier methods” have the same significance and may be used interchangeably.
Richard W. Cottle, Mukund N. Thapa
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One of the most powerful methods for solving nonlinear optimization problems known as interior point methods is to be presented in this chapter. They are related to barrier functions. The terms “interior point methods” and “barrier methods” have the same significance and may be used interchangeably.
Richard W. Cottle, Mukund N. Thapa
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Insights into the interior-point methods
ZOR Zeitschrift f�r Operations Research Methods and Models of Operations Research, 1992This paper studies the search directions of three important interior- point algorithms, namely, the primal-affine scaling method, the dual- affine scaling method and the primal-dual interior point method (with logarithmic barrier function). From an algebraic point of view, the paper shows that the search directions of these three algorithms are merely ...
Ruey-Lin Sheu, Shu-Cherng Fang
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An interior‐point algorithm for elastoplasticity
International Journal for Numerical Methods in Engineering, 2006AbstractThe problem of small‐deformation, rate‐independent elastoplasticity is treated using convex programming theory and algorithms. A finite‐step variational formulation is first derived after which the relevant potential is discretized in space and subsequently viewed as the Lagrangian associated with a convex mathematical program.
Krabbenhoft, K. +3 more
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Inequalities for a Simplex and an Interior Point
Geometriae Dedicata, 2001Let \(S\) be an \(n\)-dimensional simplex in Euclidean \(n\)-space whose circum- and inradius are given by \(R\) and \(r\), respectively. Further, \(d_i\) be the distance from an interior point \(P\) of \(S\) to its \(i\)th facet, \(i=0,1, \dots, n\).
Leng, Gangsong +2 more
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