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1Tulane University Ring And Operator Theory Year, 1970-1971: Vol. 1: Lectures On Rings And Modules (Lecture Notes In Mathematics)

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2OneDimensional CohenMacaulay Rings Lecture Notes In Mathematics

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3Lecture Notes In Mathematics: Rudiments Of Riemann Surfaces

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294 pages ; 22 cm.

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4( Lecture Notes In Mathematics 600) Wilhelm Stoll Value Distribution On Parabolic Spaces Springer Verlag ( 1977)

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5Lecture Notes In Mathematics

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6Lecture Notes In Mathematics: An Elementary Approach To Bounded Symmetric Domains

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148 pages ; 22 cm.

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7( Lecture Notes In Mathematics 1876) Horst Herrlich (auth.) Axiom Of Choice Springer Verlag Berlin Heidelberg ( 2006)

Sobre o axioma da escolha

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8Lecture Notes In Mathematics

Lecture Notes in Mathematics is an active publication covering developments in all areas of mathematics. It was established in 1964 and is published irregularly by Springer. The series presents proceedings from conferences, seminars, and summative texts on innovative research findings. Each volume in the series is thematically focused, providing in-depth analysis on specific mathematical problems, theories, and methodologies. Articles vary rom research papers and surveys to monographs, covering subjects such as algebraic geometry, number theory, probability, differential equations, and more. Lecture Notes in Mathematics can be found online at: https://www.springer.com/series/304

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9Interval Mathematics: Proceedings Of The International Symposium Karlsruhe, West Germany, May 20-24, 1975 (Lecture Notes In Computer Science)

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Lecture Notes in Mathematics is an active publication covering developments in all areas of mathematics. It was established in 1964 and is published irregularly by Springer. The series presents proceedings from conferences, seminars, and summative texts on innovative research findings. Each volume in the series is thematically focused, providing in-depth analysis on specific mathematical problems, theories, and methodologies. Articles vary rom research papers and surveys to monographs, covering subjects such as algebraic geometry, number theory, probability, differential equations, and more. Lecture Notes in Mathematics can be found online at: https://www.springer.com/series/304

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10DTIC AD0658894: LECTURE NOTES PREPARED IN CONNECTION WITH THE SUMMER SEMINAR ON MATHEMATICS OF THE DECISION SCIENCES HELD AT STANFORD UNIVERSITY, STANFORD, CALIFORNIA, JULY 10 - AUGUST 11, 1967

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Contents: R. M. Thrall, Survey of mathematical programming; E. Polak, Necessary conditions of optimacity in control and programming; George B. Dantzig, Mathematical programming; Michel L. Balinski, Survey of mathematical programming; Terry Rockafellar, Nonlinear programming; Kenneth Arrow, Mathematical economics; David Gale, Mathematical economics; J. B. Rosen, Computational aspects of control theory; A. W. Tucker, Mathematical programming; Richard Cottle, Mathematical programming; D. R. Fulkerson, Networks and graphs; Jack Edmonds, Combinatorial methods; Ralph E. Gomory, Integer programming; Carlton Lemke, Mathematical programming; Arthur F. Veinott, Jr., Optimal inventory control; Donald L. Iglehart, Diffusion approximations in applied probability; Herman Chernoff, Optimal stochastic control; Richard E. Barlow, Reliability theory; Cyrus Derman, Markovian decision processes; M. Frank Norman, Learning theory; David Krantz, Measurement and psychophysics; Abraham Taub, Computer science; Andrze J. Ehrenfeucht, Perception problems.

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11Lecture Notes In Mathematics

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Contents: R. M. Thrall, Survey of mathematical programming; E. Polak, Necessary conditions of optimacity in control and programming; George B. Dantzig, Mathematical programming; Michel L. Balinski, Survey of mathematical programming; Terry Rockafellar, Nonlinear programming; Kenneth Arrow, Mathematical economics; David Gale, Mathematical economics; J. B. Rosen, Computational aspects of control theory; A. W. Tucker, Mathematical programming; Richard Cottle, Mathematical programming; D. R. Fulkerson, Networks and graphs; Jack Edmonds, Combinatorial methods; Ralph E. Gomory, Integer programming; Carlton Lemke, Mathematical programming; Arthur F. Veinott, Jr., Optimal inventory control; Donald L. Iglehart, Diffusion approximations in applied probability; Herman Chernoff, Optimal stochastic control; Richard E. Barlow, Reliability theory; Cyrus Derman, Markovian decision processes; M. Frank Norman, Learning theory; David Krantz, Measurement and psychophysics; Abraham Taub, Computer science; Andrze J. Ehrenfeucht, Perception problems.

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12Lecture Notes In Mathematics

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Contents: R. M. Thrall, Survey of mathematical programming; E. Polak, Necessary conditions of optimacity in control and programming; George B. Dantzig, Mathematical programming; Michel L. Balinski, Survey of mathematical programming; Terry Rockafellar, Nonlinear programming; Kenneth Arrow, Mathematical economics; David Gale, Mathematical economics; J. B. Rosen, Computational aspects of control theory; A. W. Tucker, Mathematical programming; Richard Cottle, Mathematical programming; D. R. Fulkerson, Networks and graphs; Jack Edmonds, Combinatorial methods; Ralph E. Gomory, Integer programming; Carlton Lemke, Mathematical programming; Arthur F. Veinott, Jr., Optimal inventory control; Donald L. Iglehart, Diffusion approximations in applied probability; Herman Chernoff, Optimal stochastic control; Richard E. Barlow, Reliability theory; Cyrus Derman, Markovian decision processes; M. Frank Norman, Learning theory; David Krantz, Measurement and psychophysics; Abraham Taub, Computer science; Andrze J. Ehrenfeucht, Perception problems.

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13Seminar On Triples And Categorical Homology Theory Lecture Notes In Mathematics: A Collection Of Informal Reports And Seminars

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Contents: R. M. Thrall, Survey of mathematical programming; E. Polak, Necessary conditions of optimacity in control and programming; George B. Dantzig, Mathematical programming; Michel L. Balinski, Survey of mathematical programming; Terry Rockafellar, Nonlinear programming; Kenneth Arrow, Mathematical economics; David Gale, Mathematical economics; J. B. Rosen, Computational aspects of control theory; A. W. Tucker, Mathematical programming; Richard Cottle, Mathematical programming; D. R. Fulkerson, Networks and graphs; Jack Edmonds, Combinatorial methods; Ralph E. Gomory, Integer programming; Carlton Lemke, Mathematical programming; Arthur F. Veinott, Jr., Optimal inventory control; Donald L. Iglehart, Diffusion approximations in applied probability; Herman Chernoff, Optimal stochastic control; Richard E. Barlow, Reliability theory; Cyrus Derman, Markovian decision processes; M. Frank Norman, Learning theory; David Krantz, Measurement and psychophysics; Abraham Taub, Computer science; Andrze J. Ehrenfeucht, Perception problems.

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14Environmental And Natural Resource Mathematics : Lecture Notes Prepared For The American Mathematical Society Short Course, Held In Eugene, Oregon, August 14-15, 1984

Contents: R. M. Thrall, Survey of mathematical programming; E. Polak, Necessary conditions of optimacity in control and programming; George B. Dantzig, Mathematical programming; Michel L. Balinski, Survey of mathematical programming; Terry Rockafellar, Nonlinear programming; Kenneth Arrow, Mathematical economics; David Gale, Mathematical economics; J. B. Rosen, Computational aspects of control theory; A. W. Tucker, Mathematical programming; Richard Cottle, Mathematical programming; D. R. Fulkerson, Networks and graphs; Jack Edmonds, Combinatorial methods; Ralph E. Gomory, Integer programming; Carlton Lemke, Mathematical programming; Arthur F. Veinott, Jr., Optimal inventory control; Donald L. Iglehart, Diffusion approximations in applied probability; Herman Chernoff, Optimal stochastic control; Richard E. Barlow, Reliability theory; Cyrus Derman, Markovian decision processes; M. Frank Norman, Learning theory; David Krantz, Measurement and psychophysics; Abraham Taub, Computer science; Andrze J. Ehrenfeucht, Perception problems.

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15Lecture Notes Prepared In Connection With The Summer Seminar On Space Mathematics, Part Iv

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Differential equation computation procedures and libration motions of space mathematics

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16Spectre D'une Variete Riemannienne (Lecture Notes In Mathematics)

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Differential equation computation procedures and libration motions of space mathematics

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17ERIC ED410938: Integrating A Computerized Testing System And Electronic Lecture Notes In First-year Mathematics Courses.

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The integration of test-banks for computer-based testing, textbooks, and electronic lecture notes in first-year mathematics courses has changed the way mathematics is taught at Bennett College (Greensboro, North Carolina). Classes meet in two electronic classrooms each with 27 computers on a local area network and a projection system. An integrated computerized instructional system (ICISS) has been set up in both labs so that a variety of teaching/learning approaches can be used. The main objective of the system is to involve students in the learning process by avoiding excessive writing on the board, providing information in an interactive mode, and allowing students to explore some concepts through computer software. The system contains a set of extensive test-banks for each course and a graphics editor with many mathematical symbols available is used to add questions or modify questions in the test-banks. The ICISS system includes several programs that support the testing/tutorial process. An eight-digit coding system is used which allows the instructor to select the types of questions selected at random by the computer. The Course Management System produces an electronic grade book, so that scores can be entered into the grade book quickly and easily directly from the file server. Electronic Lecture Notes have been installed for Basic Mathematics, Beginning Algebra, and Pre-Calculus. A summary of the results of student attitudes in a questionnaire about the use of the ICISS materials is provided, as well as sample screens of online review and practice testing. (AEF)

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