000			02143nam a22002297a 4500
003			OSt
005			20240830153838.0
008			220621b |||||||| |||| 00| 0 eng d
020			_a9783642056598
040			_aICTS-TIFR
050			_aQA11.2
100			_a Eriksson, K
245			_aApplied mathematics: body and soul _bderivatives and geometry in IR3: volume 1
260			_aNew York: _bSpringer, _c[c2004]
300			_a425 p
505			_a1. 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 ℝ2 21. Analytic Geometry in ℝ3 22. Complex Numbers 23. The Derivative 24. Differentiation Rules 25. Newton’s Method 26. Galileo, Newton, Hooke, Malthus and Fourier
520			_aApplied Mathematics: Body & Soul is a mathematics education reform project developed at Chalmers University of Technology and includes a series of volumes and software. The program is motivated by the computer revolution opening new possibilities of computational mathematical modeling in mathematics, science and engineering. It consists of a synthesis of Mathematical Analysis (Soul), Numerical Computation (Body) and Application. Volumes I-III present a modern version of Calculus and Linear Algebra, including constructive/numerical techniques and applications intended for undergraduate programs in engineering and science. Further volumes present topics such as Dynamical Systems, Fluid Dynamics, Solid Mechanics and Electro-Magnetics on an advanced undergraduate/graduate level.
700			_aJohnson, Claes
700			_aEstep, Don
856			_uhttps://link.springer.com/book/10.1007/978-3-662-05796-4
942			_2lcc _cBK
999			_c3170 _d3170