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Publication search results
found 22 matches
- 2023
- Takayuki Okuno, Masao Fukushima:
Primal-dual path following method for nonlinear semi-infinite programs with semi-definite constraints. Math. Program. 199(1): 251-303 (2023) - 2022
- Wei-Hsiang Tseng, Yao-Wen Chang:
A bridge-based algorithm for simultaneous primal and dual defects compression on topologically quantum-error-corrected circuits. DAC 2022: 535-540 - Def Primal, Sasanty Kusumaningtyas, Ermita I. Ibrahim:
Pes Planus Plantaris (Flat Foot) Decreases Postural Stability of Basketball Student-athletes through Ground Reaction Force Vector (vGRF). icSPORTS 2022: 143-151 - 2021
- Xin Yee Lam
, Defeng Sun
, Kim-Chuan Toh
:
Semi-proximal Augmented Lagrangian-Based Decomposition Methods for Primal Block-Angular Convex Composite Quadratic Conic Programming Problems. INFORMS J. Optim. 3(3): 254-277 (2021) - Nicolas A. Barnafi
, Gabriel N. Gatica, Daniel E. Hurtado
, Willian Miranda, Ricardo Ruiz-Baier
:
Adaptive Mesh Refinement in Deformable Image Registration: A Posteriori Error Estimates for Primal and Mixed Formulations. SIAM J. Imaging Sci. 14(3): 1238-1272 (2021) - 2020
- Enzo Marino
, Seyed Farhad Hosseini, Ali Hashemian
, Alessandro Reali
:
Effects of parameterization and knot placement techniques on primal and mixed isogeometric collocation formulations of spatial shear-deformable beams with varying curvature and torsion. Comput. Math. Appl. 80(11): 2563-2585 (2020) - 2018
- Nicolas A. Barnafi
, Gabriel N. Gatica, Daniel E. Hurtado
:
Primal and Mixed Finite Element Methods for Deformable Image Registration Problems. SIAM J. Imaging Sci. 11(4): 2529-2567 (2018) - 2017
- Chamakuri Nagaiah, Karl Kunisch:
Primal-dual active set strategy for large scale optimization of cardiac defibrillation. Appl. Math. Comput. 292: 178-193 (2017) - 2015
- Ricardo Ruiz-Baier
:
Primal-mixed formulations for reaction-diffusion systems on deforming domains. J. Comput. Phys. 299: 320-338 (2015) - Monica Hernandez:
Primal-Dual convex optimization in large deformation diffeomorphic registration with robust regularizers. BMVC 2015: 85.1-85.13 - 2014
- Mohamed Achache, Loubna Guerra:
A full Nesterov-Todd-step feasible primal-dual interior point algorithm for convex quadratic semi-definite optimization. Appl. Math. Comput. 231: 581-590 (2014) - Sebastien Gros
:
A Newton algorithm for distributed Semi-Definite Programs using the primal-dual interior-point method. CDC 2014: 3222-3227 - Zhengjun Cao, Lihua Liu:
Remarks on AKS Primality Testing Algorithm and A Flaw in the Definition of P. CoRR abs/1402.0146 (2014) - 2013
- Sabrina Gippert, Axel Klawonn
, Oliver Rheinbach
:
A Deflation Based Coarse Space in Dual-Primal FETI Methods for Almost Incompressible Elasticity. ENUMATH 2013: 573-581 - 2010
- Chengjing Wang, Defeng Sun
, Kim-Chuan Toh:
Solving Log-Determinant Optimization Problems by a Newton-CG Primal Proximal Point Algorithm. SIAM J. Optim. 20(6): 2994-3013 (2010) - 2009
- Pablo Guerrero-García
, Ángel Santos-Palomo:
A deficient-basis dual counterpart of Paparrizos, Samaras and Stephanides' primal-dual simplex-type algorithm. Optim. Methods Softw. 24(2): 187-204 (2009) - 2008
- Ping-Qi Pan:
A primal deficient-basis simplex algorithm for linear programming. Appl. Math. Comput. 196(2): 898-912 (2008) - 2006
- Wei Li, Pablo Guerrero-García
, Ángel Santos-Palomo:
A basis-deficiency-allowing primal phase-I algorithm using the most-obtuse-angle column rule. Comput. Math. Appl. 51(6-7): 903-914 (2006) - Kazuhide Nakata, Makoto Yamashita
, Katsuki Fujisawa
, Masakazu Kojima:
A parallel primal-dual interior-point method for semidefinite programs using positive definite matrix completion. Parallel Comput. 32(1): 24-43 (2006) - 2001
- Neal Koblitz:
Almost Primality of Group Orders of Elliptic Curves Defined over Small Finite Fields. Exp. Math. 10(4): 553-558 (2001) - David D. Yao, Shuzhong Zhang, Xun Yu Zhou:
A primal-dual semi-definite programming approach to linear quadratic control. IEEE Trans. Autom. Control. 46(9): 1442-1447 (2001) - 1973
- J. Tinsley Oden:
Formulation and application of certain primal and mixed finite element models of finite deformations of elastic bodies. Computing Methods in Applied Sciences and Engineering 1973: 334-365
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