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Integration:     more books (100)

A Programed Course in Calculus (applications and techniques of integration, 4) by howard w alexander, 1968 The Differential and Integral Calculus. Containing differentiation, integration, development, series, differential equations, differences, summation, equations of differences, calculus of variations, definite integrals - with applications to algebra, plan by Augustus De Morgan, 1842-01-01 Convex Integration Theory: Solutions to the h-principle in geometry and topology (Modern Birkhäuser Classics) by David Spring, 2010-12-29 Advanced Integration Theory (Mathematics and Its Applications) by Corneliu Constantinescu, Wolfgang Filter, et all 1998-10-31 Easy lessons in the differential calculus: Indicating from the outset the utility of the processes called differentiation and integration by Richard A Proctor, 1889 Functional Integration and Semiclassical Expansions (Mathematics and Its Applications) by Flor Langouche, Dirk Roekaerts, et all 1982-09-30 Integration II: Chapters 7-9 by Nicolas Bourbaki, 2010-11-02 The calculus for engineers and physicists : integration and differentiation, with applications to technical problems and classified reference tables of integrals and methods of integration The Differential and Integral Calculus, Containing Differentiation, Integration, Development, Series, Differential Equations, Differences, Summation, Equations of Differences, Calculus of Variations, Definite Integrals, - with Applications to Algebra, Plane Geometry, Solid Geometry, and Mechanics. On the Integration of Algebraic Functions (Lecture Notes in Computer Science) by James Harold Davenport, 1982-08 Applications and Techniques of Integration (A Programmed Course in Calculus, Volume IV) by The Committee on Educational Media of the Mathematical Association of America, 1968 The calculus for engineers and physicists integration and differ by Smith. Robert H. (Robert Henry), 1908-01-01 The calculus for engineers and physicists: Integration and differentiation ... and classified reference tables of integrals and methods of integration by Robert H Smith, 1908 An essence of Nishimoto's fractional calculus (calculus in the 21st century): Integrations and differentiations of arbitrary order by Katsuyuki Nishimoto, 1991

lists with details

101. Courses In Mathematics
     124 Functions and integral calculus (4 credits). A continuation of Mathematics 123. An introduction to the integral calculus of one variable.  
     http://www.math.grin.edu/catalog/math-courses.xhtml
     
     Extractions: Department front door Grinnell College front door The origin (links for local users) Site map ... MAT 444: Senior seminar Also listed as Computer Science 103. An introduction to the nature of problem solving. Topics include readings about problem-solving techniques, an introduction to a programming language, and most importantly analyzing and solving problems. The problem-solving techniques are of a general nature and apply to problems in a variety of disciplines. Both the power and the limitations of the computer as a problem-solving tool are discussed. Prerequisites: None. Not offered, 2004-2005. Also listed as Social Studies 115. Introduces the notions of variability and uncertainty and such common statistical concepts as point and interval estimation and hypothesis testing. Data-oriented, with real-world examples chosen from the social and biological sciences. The computer is used for data analysis and to illustrate probabilistic and statistical concepts. Prerequisites: two years of high-school algebra and second semester of first-year standing, or permission of instructor. An introductory course in mathematics and the first in a two-course sequence. This first semester is an introduction to the differential calculus of functions of one variable with an extensive review of precalculus topics such as algebra and functions. This review, together with an emphasis on developing problem solving skills, is designed to help students learn to do mathematics at the college level. Mathematics 123-124 has the same calculus content as Mathematics 131. Prerequisite: Two years of high school algebra.

102. Moravian College Department Of Mathematics And Computer Science
     Advanced calculus. Differential and integral calculus of scalar and vector functions. Integral calculus includes multiple integrals, line integrals,  
     http://www.math.moravian.edu/index.php?page=acadinfo/catalog

103. Cornell Math - Freshman- And Sophomore-Level MATH Courses
     Introduction to differential and integral calculus, partial derivatives, elementary differential equations. Examples from biology and the social sciences  
     http://www.math.cornell.edu/Courses/FSM/courses.html
     
     Extractions: First Steps in Mathematics Course List AP Credit Transfer Credit ... Learning Strategies Center Freshman- and Sophomore-Level MATH Courses MATH 100 Calculus Preparation Fall. 2 transcript credits only; cannot be used toward graduation. Introduces a wide variety of topics of algebra and trigonometry that have applications in various disciplines. Emphasis is on the development of linear, polynomial, rational, trigonometric, exponential, and logarithmic functions. Students will have a better understanding of the behavior of these functions in their application to calculus because of the strong emphasis on graphing. Application of these mathematical ideas is addressed in problem-solving activities. MATH 103 Mathematical Explorations Fall, spring, summer. 3 credits. For students who wish to experience how mathematical ideas naturally evolve. The homework consists of the students actively investigating mathematical ideas. The course emphasizes ideas and imagination as opposed to techniques and calculations. Topics vary depending on the instructor and are announced several weeks before the semester begins. Some assessment is done through writing assignments. Mathematics and Politics (Topic for Fall 2005): In this course we use tools from mathematics to analyze problems in social sciences and politics. We will discuss different voting procedures, their advantage and disadvantages and will prove that there is no voting which satisfies a number of reasonable conditions and we will apply game theory to analyze political conflicts.

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