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Вы искали: convex

Найденные книги: 647

1. Alessandrini L. 1-Convex Manifolds are p-Kahler2002
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2. Driessen T. A bankruptcy problem and an information trading problem: Applications to k-convex games1995
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3. Smith E.H. A Bound on the Ratio between the Packing and Covering Densities of a Convex Body2000
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4. Cannarsa P. Cardaliaguet P. Crasta G. A boundary value problem for a PDE model in mass transfer theory: Representation of solutions and applications2005
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5. Charles Audet Pierre Hansen Brigitte Jaumard A branch and cut algorithm for nonconvex quadratically constrained quadratic programming2000
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6. Vandenbussche D. Nemhauser G.L. A branch-and-cut algorithm for nonconvex quadratic programs with box constraints2005
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7. Stubbs R.A. A branch-and-cut method for 0-1 mixed convex programming1999
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8. Elizabeth Karas Ademir Ribeiro Claudia Sagastizábal A bundle-filter method for nonsmooth convex constrained optimization2007
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9. Satoru Iwata Satoko Moriguchi Kazuo Murota A capacity scaling algorithm for M-convex submodular flow2004
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10. Kühnel W. Lutz F.H. A Census of Tight Triangulations2000
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11. Barany I. Rote G. Steiger W. A Central Limit Theorem for Convex Chains in the Square2000
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12. Klartag B. A central limit theorem for convex sets2007
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13. Park Y. Yoo H.J. A Characterization of Gibbs States of Lattice Boson Systems1994
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14. Baker M. Cooper D. A combination theorem for convex hyperbolic manifolds, with applications to surfaces in 3-manifolds2008
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15. Millard K. Leff H.S. A constant-magnetization ensemble is introduced in order to study classical, anisotropic Heisenberg systems. Existence, uniform convergence, and convexity properties are proved for an appropriate thermodynamic potential. The thermodynamic equivalence of t1972
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16. Ghorpade S. Limaye B. A course in multivariable calculus and analysis2010
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17. Ghorpade S. Limaye B. A Course in Multivariable Calculus and Analysis (Undergraduate Texts in Mathematics)2010
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18. Dullerud G. Paganini F. A Course In Robust Control Theory2000
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19. Dullerud G. Paganini F. A course in robust control theory: a convex approach (web draft edition)2000
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20. Wouk A. A course of applied functional analysis1979
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21. Weil W. A course on convex geometry2004
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22. Brinkhuis J. Zhang S. A D-induced duality and its applications2007
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23. Dijkstra E. A discipline of programming1976
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24. Renegar J. A mathematical view of interior-point methods in convex optimization (1st edition)1987
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25. Renegar J. A mathematical view of interior-point methods in convex optimization2001
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26. Renegar J. A Mathematical View of Interior-Point Methods in Convex Optimization (MPS-SIAM Series on Optimization)2001
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27. Stefanica D. A Primer for the Mathematics of Financial Engineering2008
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28. Smola A.J. Scholkopf B. A Tutorial on Support Vector Regression2003
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29. Athanassios S. Fokas A unified approach to boundary value problems (SIAM edition)2008
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30. Mifflin R. Sagastizabal C. A VU-algorithm for convex minimization2005
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31. Braides A. Fonseca I. Leoni G. A-quasiconvexity relaxation and homogenizationn/a
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32. Kutateladze S.S. A.D. Alexandrov: Selected Works: Part II: Intrinsic Geometry of Convex Surfaces2005
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33. Banaszczyk W. Additive Subgroups of Topological Vector Spaces (Lecture Notes in Mathematics)1991
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34. van Rensburg E.J.J. Rechnitzer A. Adsorbing and Collapsing Directed Animals2001
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35. Roman S.A. Advanced Linear Algebra (2nd edition)2005
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36. Roman S. Advanced Linear Algebra (3-е издание edition)2008
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37. Cipolla R. Farinella G. Battiato S. Advanced Topics in Computer Vision2013
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38. Glisic S. Advanced Wireless Communications: 4G Cognitive and Cooperative Broadband Technology (2nd edition)2007
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39. Gao D. Sherali H. Advances in applied mathematics and global optimization: In honor of Gilbert Strang2009
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40. Gao D. Sherali H. Advances in Applied Mathematics and Global Optimization: In Honor of Gilbert Strang2009
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41. Tarbouriech S. Abdallah C. Chiasson J. Advances in Communication Control Networks (Lecture Notes in Control and Information Sciences, Volume 308)2005
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42. Herman G.T. (Ed) Kuba A. (Ed) Advances in Discrete Tomography and Its Applications2007
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43. Suvrajeet Sen Algorithmic Challenges. Plenary Lecture at the The Nineth International SP Conference (August 28, 2001)2001
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44. Lovasz L. An Algorithmic Theory of Numbers, Graphs and Convexity1987
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45. Lovasz L. An Algorithmic Theory of Numbers, Graphs and Convexity1986
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46. Lovasz L. An Algorithmic Theory of Numbers, Graphs and Convexity (CBMS-NSF Regional Conference Series in Applied Mathematics)1986
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47. Lovasz L. An Algorithmic Theory of Numbers, Graphs and Convexity (CBMS-NSF Regional Conference Series in Applied Mathematics)1986
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48. Lovasz L. An Algorithmic Theory of Numbers, Graphs and Convexity (CBMS-NSF Regional Conference Series in Applied Mathematics)1986
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49. Lovasz L. An Algorithmic Theory of Numbers, Graphs and Convexity (CBMS-NSF Regional Conference Series in Applied Mathematics)1986
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50. Lovasz L. An algorithmic theory of numbers, graphs, and convexity1986
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51. Ball K. An Elementary Introduction to Modern Convex Geometryn/a
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52. Brondsted A. An Introduction to Convex Polytopes1982
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53. Brondsted A. An Introduction to Convex Polytopes (Graduate Texts in Mathematics)1982
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54. Kinderlehrer D. Stampacchia G. An introduction to variational inequalities and their applications1980
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55. Kinderlehrer D. Stampacchia G. An Introduction to Variational Inequalities and Their Applications1987
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56. Kinderlehrer D. Stampacchia G. An introduction to variational inequalities and their applications2000
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57. Kinderlehrer D. Stampacchia G. An Introduction to Variational Inequalities and Their Applications (Classics in Applied Mathematics)1987
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58. D. Kinderlehrer G. Stampacchia An introduction to variational inequalities and their applications, Volume 881980
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59. Kinderlehrer D. Stampacchiat G. An introduction to variational inequalities and their applications.1980
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60. Tarnawski M. An Order-by-Order Construction of Low-Temperature Phase Diagrams for Classical Lattice Systems1987
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61. Giroux A. Analyse 12004
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62. Ekeland I. Temam R. Analyse convexe et problemes variationnels1972
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63. Sofonea M. Han W. Shillor M. Analysis and Approximation of Contact Problems with Adhesion or Damage (Chapman & Hall CRC Pure and Applied Mathematics)2006
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64. R.Y Gamkrelidze (Ed.) Analysis II Convex Analysis and Approximation Theoryn/a
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65. Pierre Mazet Analytic sets in locally convex spaces1984
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66. Mazet P. Analytic Sets in Locally Convex Spaces1984
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67. Guggenheimer H.W. Applicable geometry: global and local convexity1977
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68. Zeidler E. Applied Functional Analysis: Main Principles and Their Applications (Applied Mathematical Sciences)1995
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69. Gritzmann P. Sturmfels B. Applied geometry and discrete mathematics. V.Klee festschrift. (some articles)1991
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70. Chow J. Wu F. Momoh J. Applied Mathematics for Restructured Electric Power Systems: Optimization, Control, and Computational Intelligence2005
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71. Laptev A. Around the Research of Vladimir Maz'ya II: Partial Differential Equations2010
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72. Nagel R. Schlotterbeck U. Wolff M.P.H. Aspects of positivity in functional analysis. Proc. Conf. H.H.Schaefer's 60th birthday1986
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73. Pierce R. Associative Algebras (Graduate Texts in Mathematics)1982
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74. Serge Tabachnikov Asymptotic Dynamics of the Dual Billiard Transformation1994
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75. Ya Helemskii A. West A. Banach and locally convex algebras1993
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76. Fabian M. Habala P. Hajek P. Banach Space Theory: The Basis for Linear and Nonlinear Analysis2010
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77. Perez-Carreras P. Barrelled locally convex spaces1987
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78. Perez-Carreras P. Barrelled Locally Convex Spaces (North-Holland Mathematics Studies)1987
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79. Pogorelov A.V. Bendings of surfaces and stability of shells1988
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80. Armand P. Gilbert J.C. BFGS-IP algorithm for solving strongly convex optimization problems with feasibility enforced by an exact penalty approach2002
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81. Hogbe-Nlend H. Bornologies and Functional Analysis: Introductory Course on the Theory of Duality Topology-bornology and Its Use in Functional Analysis (North-Holland Mathematics Studies)1977
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82. Volberg A. Calderon — Zygmund Capacities and Operators on Nonhomogeneous Spaces2003
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83. Volberg A. Calderon-Zygmund capacities and operators on nonhomogeneous spaces2004
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84. Yaglom A. Yaglom I. Challenging mathematical problems with elementary solutions1987
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85. Yaglom I.M. Challenging Mathematical Problems with Elementary Solutions, Vol. 21987
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86. Barkatou M.-Y. Ck estimates for ∂ on q-convex wedges2002
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87. Goodman J. Pach J. Welzl E. Combinatorial and computational geometry2005
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88. Ewald G. Combinatorial convexity and algebraic geometry1996
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89. Ewald G. Combinatorial Convexity and Algebraic Geometry1996
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90. Akiyama J. Baskoro E. Kano M. Combinatorial Geometry and Graph Theory: Indonesia-Japan Joint Conference, IJCCGGT 2003, Bandung, Indonesia, September 13-16, 2003, Revised Selected Papers2005
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91. Wiederhold P. Barneva R.P. Combinatorial Image Analysis: 13th International Workshop, IWCIA 2009, Playa del Carmen, Mexico, November 24-27, 2009, Proceedings (Lecture Notes in ... Vision, Pattern Recognition, and Graphics)2009
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92. Geroldinger A. Ruzsa I.Z. Combinatorial Number Theory and Additive Group Theory2009
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93. Geroldinger A. Ruzsa I. Combinatorial number theory and additive group theory2009
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94. Geroldinger A. Ruzsa I. Combinatorial number theory and additive group theory2009
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95. Geroldinger A. Ruzsa I. Combinatorial Number Theory and Additive Group Theory (Advanced Courses in Mathematics - CRM Barcelona)2009
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96. Geroldinger A. Ruzsa I. Combinatorial Number Theory and Additive Group Theory (Advanced Courses in Mathematics - CRM Barcelona)2009
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97. Newman M.H. Combinatory Topology of Convex Regions1930
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98. M. Aizenman (Chief Editor) Communications in Mathematical Physics (№269 2007)2007
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99. Alfsen E.M. Compact Convex Sets and Boundary Integrals1971
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100. Alfsen E.M. Compact convex sets and boundary integrals1971
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