Logo

The Calculus for Engineers and Physicists

Large book cover: The Calculus for Engineers and Physicists

The Calculus for Engineers and Physicists
by

Publisher: Griffin
ISBN/ASIN: 1112524258
Number of pages: 268

Description:
This work aims at the presentation of two leading features in the study and application of the higher mathematics. In the first place, the development of the rationale of the subject is based on essentially concrete conceptions, and no appeal is made to what may be termed rational imagination extending beyond the limits of man's actual physical and physiological experience. Thus no use is anywhere made of series of infinite numbers of things or of infinitely small quantities.

Home page url

Download or read it online for free here:
Download link
(multiple formats)

Similar books

Book cover: Foundations of Infinitesimal CalculusFoundations of Infinitesimal Calculus
by - University of Wisconsin
This monograph is a companion to 'Elementary Calculus'. It can be used as a quick introduction to the infinitesimal approach to calculus for mathematicians, as background material for instructors, or as a text for an undergraduate seminar.
(2748 views)
Book cover: Functions Modeling Change: A Precalculus CourseFunctions Modeling Change: A Precalculus Course
by - Arkansas Tech University
This supplement consists of the author's lectures of a freshmen-level mathematics class offered at Arkansas Tech University. The text represents an effort to produce exposition that is accessible to a student at the freshmen or high school levels.
(9071 views)
Book cover: Analytic Geometry and CalculusAnalytic Geometry and Calculus
by - Ginn and Company
The first part of the book brings together all methods for the graphical representation of functions of one variable, and analytic geometry of two dimensions. The transition to the calculus is made early through the discussion of slope and area ...
(5547 views)
Book cover: Elliptic IntegralsElliptic Integrals
by - J. Wiley
Elliptic integrals originally arose in connection with the problem of the arc length of an ellipse. The author limits the monograph to the Legendre-Jacobi theory. He confines the discussion to the elliptic integrals of the first and second kinds.
(3447 views)