Tags
Language
Tags
July 2025
Su Mo Tu We Th Fr Sa
29 30 1 2 3 4 5
6 7 8 9 10 11 12
13 14 15 16 17 18 19
20 21 22 23 24 25 26
27 28 29 30 31 1 2
    Attention❗ To save your time, in order to download anything on this site, you must be registered 👉 HERE. If you do not have a registration yet, it is better to do it right away. ✌

    ( • )( • ) ( ͡⚆ ͜ʖ ͡⚆ ) (‿ˠ‿)
    SpicyMags.xyz

    Applied Mathematics: Body and Soul [Volume 1]: Derivatives and Geometry in R3 (Repost)

    Posted By: exLib
    Applied Mathematics: Body and Soul [Volume 1]: Derivatives and Geometry in R3 (Repost)

    "Applied Mathematics: Body and Soul [Volume 1]: Derivatives and Geometry in R3" by Kenneth Eriksson, Donald Estep, Claes Johnson
    Sрringеr | 2004 | ISBN: 3642056598 3540404678 354000890X 9783540008903 9783540404675 9783642056598 9783662057964 | 455 pages | PDF | 17 MB

    This volume presents basics of Calculus starting with the construction of the natural, rational, real and complex numbers, and proceeding to analytic geometry in two and three space dimensions, Lipschitz continuous functions and derivatives, together with a variety of applications.

    This volume is dedicated to derivatives and geometry and gives a modern version of calculus and linear algebra computational methods and a variety of applications starting at a basic undergraduate level.

    Applied Mathematics: Body&Soul is a mathematics education reform program including a series of books, together with associated educational material
    The Body&Soul series of books presents CC in a synthesis of computational mathematics (Body) and analytical mathematics (Soul) including applications.

    AM I-III contains a synthesis of calculus and linear algebra including computational methods and a variety of applications.
    AM IV - offers a continuation with aseries of volumes dedicated to specific areas of applications such as Dynamical Systems and Fluid Mechanics

    Contents Volume 1
    Preface
    Acknowledgment
    1 What is Mathematics?
    2 The Mathematics Laboratory
    3 Introduction to Modeling
    4 A Very Short Calculus Course
    5 Natural Numbers and Integers
    6 Mathematical Induction
    7 Rational Numbers
    8 Pythagoras and Euclid
    9 What is a Function?
    10 Polynomial functions
    11 Combinations of functions
    12 Lipschitz Continuity
    13 Sequences and limits
    14 The Square Root of Two
    15 Real numbers
    16 The Bisection Algorithm for f(x) = 0
    17 Do Mathematicians Quarrel?
    18 The Function y=x^r
    19 Fixed Points and Contraction Mappings
    20 Analytic Geometry in R^2
    21 Analytic Geometry in R^3
    22 Complex Numbers
    23 The Derivative
    24 Differentiation Rules
    25 Newton's Method
    26 Galileo, Newton, Hooke, Malthus and Fourier
    References
    Index
    with TOC BookMarkLinks

    Volume 1: Derivatives and Geometry in R3:
    DepositF • | • RGator • | • NitroF

    UlNet • | • HiFi • | • SiBi • | • TuBi


    Volume 2: Integrals and Geometry in Rn:
    DepositF • | • RGator • | • NitroF • | • UlNet • | • HiFi • | • SiBi • | • TuBi


    Volume 3: Calculus in Several Dimensions:
    DepositF • | • RGator • | • NitroF • | • UlNet • | • HiFi • | • SiBi • | • TuBi


    Volume 4: Computational Turbulent Incompressible Flow:
    DepositF • | • RGator • | • NitroF • | • UlNet • | • HiFi • | • SiBi • | • TuBi