- #Thomas calculus 11th edition table of contents full#
- #Thomas calculus 11th edition table of contents series#
Colin received his undergraduate degree from MIT and his PhD from the University of Wisconsin.
Read professor of Mathematics at Williams College, where he has taught since 1985. Jon’s commitment to presenting the beauty of calculus and the important role it plays in students’ understanding of the wider world is the legacy that lives on in each new edition of Calculus.Ĭolin Adams is the Thomas T. Sadly, Jon Rogawski passed away in September 2011. These valuable lessons made an impact on his thinking, his writing, and his shaping of a calculus text. He was the recipient of a Sloan Fellowship and an editor of the Pacific Journal of Mathematics and the Transactions of the AMS.Īs a successful teacher for more than 30 years, Jon Rogawski listened and learned much from his own students. He published numerous research articles in leading mathematics journals, including the research monograph Automorphic Representations of Unitary Groups in Three Variables (Princeton University Press).
Jon’s areas of interest were number theory, automorphic forms, and harmonic analysis on semisimple groups.
#Thomas calculus 11th edition table of contents full#
Before joining the Department of Mathematics at UCLA in 1986, where he was a full professor, he held teaching and visiting positions at the Institute for Advanced Study, the University of Bonn, and the University of Paris at Jussieu and Orsay. Jon Rogawski received his undergraduate and master’s degrees in mathematics simultaneously from Yale University, and he earned his PhD in mathematics from Princeton University, where he studied under Robert Langlands.
#Thomas calculus 11th edition table of contents series#
1.5 Technology: Calculators and ComputersĢ.1 The Limit Idea: Instantaneous Velocity and Tangent LinesĢ.6 The Squeeze Theorem and Trigonometric LimitsĬhapter 4: Applications of the DerivativeĤ.1 Linear Approximation and ApplicationsĤ.3 The Mean Value Theorem and MonotonicityĤ.5 Analyzing and Sketching Graphs of Functionsĥ.4 The Fundamental Theorem of Calculus, Part Iĥ.5 The Fundamental Theorem of Calculus, Part IIĥ.6 Net Change as the Integral of a Rate of ChangeĦ.2 Setting Up Integrals: Volume, Density, Average ValueĦ.3 Volumes of Revolution: Disks and WashersĦ.4 Volumes of Revolution: Cylindrical ShellsĬhapter 7: Exponential and Logarithmic Functionsħ.1 The Derivative of f (x) = bx and the Number eħ.3 Logarithmic Functions and Their Derivativesħ.4 Applications of Exponential and Logarithmic FunctionsĨ.4 Integrals Involving Hyperbolic and Inverse Hyperbolic FunctionsĬhapter 9: Further Applications of the IntegralĬhapter 10: Introduction to Differential Equationsġ1.3 Convergence of Series with Positive Termsġ1.4 Absolute and Conditional Convergenceġ1.5 The Ratio and Root Tests and Strategies for Choosing TestsĬhapter 12: Parametric Equations, Polar Coordinates, and Conic Sectionsġ2.4 Area and Arc Length in Polar Coordinatesġ3.2 Three-Dimensional Space: Surfaces, Vectors, and Curvesġ3.3 Dot Product and the Angle Between Two Vectorsġ3.7 Cylindrical and Spherical CoordinatesĬhapter 14: Calculus of Vector-Valued Functionsġ4.6 Planetary Motion According to Kepler and NewtonĬhapter 15: Differentiation in Several Variablesġ5.2 Limits and Continuity in Several Variablesġ5.4 Differentiability, Tangent Planes, and Linear Approximationġ5.5 The Gradient and Directional Derivativesġ5.8 Lagrange Multipliers: Optimizing with a Constraintġ6.2 Double Integrals over More General Regionsġ6.4 Integration in Polar, Cylindrical, and Spherical Coordinatesġ7.4 Parametrized Surfaces and Surface IntegralsĬhapter 18: Fundamental Theorems of Vector AnalysisĪdditional content can be accessed online at Additional Proofs:
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