Barrier Functions in Interior Point Methods
暂无分享,去创建一个
[1] J. Neumann,et al. On an Algebraic generalization of the quantum mechanical formalism , 1934 .
[2] E. Cartan. Sur les domaines bornés homogènes de l’espace den variables complexes , 1935 .
[3] O. Rothaus. Domains of Positivity , 1958 .
[4] Charlotte Hertneck. Positivitätsbereiche und Jordan-Strukturen , 1962 .
[5] M. Koecher. Jordan algebras and their applications , 1962 .
[6] L. Hua. Harmonic analysis of functions of several complex variables in the classical domains , 1963 .
[7] S. Gindikin. ANALYSIS IN HOMOGENEOUS DOMAINS , 1964 .
[8] T. Ochiai. A lemma on open convex cones , 1966 .
[9] O. Rothaus. The Construction of Homogeneous Convex Cones , 1966 .
[10] H. Fédérer. Geometric Measure Theory , 1969 .
[11] I. Piatetski-Shapiro. Automorphic functions and the geometry of classical domains , 1969 .
[12] E. Stein,et al. Introduction to Fourier Analysis on Euclidean Spaces. , 1971 .
[13] 丸山 徹. Convex Analysisの二,三の進展について , 1977 .
[14] J. Dorfmeister. Algebraic description of homogeneous cones , 1979 .
[15] J. Dorfmeister. Inductive construction of homogeneous cones , 1979 .
[16] J. Dorfmeister. Homogeneous Siegel domains , 1982, Nagoya Mathematical Journal.
[17] Narendra Karmarkar,et al. A new polynomial-time algorithm for linear programming , 1984, STOC '84.
[18] Tadao Oda. Convex bodies and algebraic geometry , 1987 .
[19] L. Evans. Measure theory and fine properties of functions , 1992 .
[20] S. Gindikin. Tube domains and the Cauchy problem , 1992 .
[21] K. Ball. CONVEX BODIES: THE BRUNN–MINKOWSKI THEORY , 1994 .
[22] J. Faraut,et al. Analysis on Symmetric Cones , 1995 .
[23] Michael J. Todd,et al. Self-Scaled Barriers and Interior-Point Methods for Convex Programming , 1997, Math. Oper. Res..
[24] Osman Güler,et al. Hyperbolic Polynomials and Interior Point Methods for Convex Programming , 1997, Math. Oper. Res..
[25] Levent Tunçel,et al. Characterization of the barrier parameter of homogeneous convex cones , 1998, Math. Program..